Zineb Bellabes | Pure Mathematics | Best Researcher Award

Dr. Zineb Bellabes | Pure Mathematics | Best Researcher Award

Relizane University, Algeria

Dr. Zineb Bellabes 🎓 is an emerging interdisciplinary scholar blending the precision of mathematics with the innovation of biomedical engineering. Currently pursuing her Ph.D. in Mathematics 🧮, her research explores cutting-edge topics like fractional calculus, impulsive differential equations, and variational approaches. With a Master’s in Biomedical Engineering 🧠 and another in Mathematics, she seamlessly bridges complex analytical methods with real-world healthcare technologies. Dr. Bellabes has presented her work internationally, notably at the 2nd International Conference on Frontiers in Academic Research 🌍, and is driven by a passion for scientific discovery and academic growth. Her teaching stint at Ahmed Zabana University 👩‍🏫 reflects her dedication to knowledge sharing and academic mentorship. In addition to her academic endeavors, she is skilled in digital tools 💻 and multilingual communication 🗣️, which strengthens her global engagement. Creative, curious, and culturally attuned, Dr. Bellabes represents a promising voice in the next generation of mathematical and biomedical researchers. ✨

Professional Profile 

ORCID Profile

🎓 Education

Dr. Zineb Bellabes’s academic journey reflects a deep fusion of science and innovation. 📚 Beginning with a Bachelor’s in Experimental Sciences (2007–2010), she sharpened her analytical thinking early on. Her intellectual curiosity then led her to pursue a Master’s degree in Biomedical Engineering 🧠 (2010–2015), specializing in artificial intelligence, radiotherapy, image processing, and signal processing—fields that marry technology with human health. 🌐 Fueling her quest for mathematical rigor, she earned a second Master’s in Mathematics 🧮 (2017–2023), where she explored functional analysis, distribution theory, semi-group theory, and fractional calculus. She is now a Ph.D. candidate in Mathematics, demonstrating her unwavering commitment to theoretical depth and research mastery. 🔬 Through this educational trajectory, Dr. Bellabes has built a robust interdisciplinary foundation that positions her at the frontier of both mathematical sciences and biomedical innovation.

💼 Professional Experience

Dr. Bellabes’s professional footprint is as dynamic as her academic background. She began her career as an MRI Technician 🏥 (2015–2017), gaining invaluable clinical experience in medical imaging—a field where technical skill meets patient care. This hands-on role deepened her understanding of real-world biomedical challenges. In 2023, she expanded her portfolio into academia as a Temporary Professor at Ahmed Zabana University of Relizane 👩‍🏫, where she introduced young minds to the nuances of mathematics and engineering. Her teaching style integrates theory with application, reflecting her dual expertise. 💡 Through both technical and teaching roles, Dr. Bellabes has proven herself a versatile professional—capable of navigating both the hospital floor and the academic lecture hall. Her commitment to continuous growth, cross-functional learning, and knowledge dissemination exemplifies the ideal blend of practitioner and educator. 🌟

🔍 Research Interest

Dr. Zineb Bellabes’s research portfolio is rooted in complex mathematical modeling and interdisciplinary applications. 🔬 Her current interests lie in fractional differential equations, particularly ψ−Caputo impulsive systems, variational approaches, and semi-group theory. These advanced mathematical constructs are crucial for understanding dynamic systems in fields ranging from physics to biomedical engineering. 💥 Her work elegantly merges abstraction with practical relevance—delving into how fractional models can improve diagnostics, signal processing, and computational simulations in healthcare. Additionally, she is passionate about the evolving interface between artificial intelligence 🤖 and applied mathematics, including human–machine interaction. Her holistic research perspective—anchored in both biomedical function and theoretical depth—demonstrates a rare ability to operate at the confluence of disciplines. With each project, she strives to answer fundamental scientific questions while advancing impactful, real-world technologies. 🌍

🏅 Awards and Honors

While early in her research career, Dr. Bellabes has already earned recognition in scholarly forums. Most notably, her work titled “On the Study of ψ−Caputo Fractional Impulsive Differential Equations Involving Variational Approach” was presented at the prestigious 2nd International Conference on Frontiers in Academic Research in Konya, Turkey (2023). 🏆 This milestone highlights her emergence on the international research scene. Her participation in such academic venues reflects not only the quality of her research but also her dedication to continuous learning and global academic exchange. 🌐 While formal awards may be few at this stage, her growing list of conference presentations, academic roles, and research initiatives signal an upward trajectory destined for future accolades. Dr. Bellabes’s academic reputation is steadily building, and her trajectory strongly indicates future recognitions as she continues to break new ground in mathematical engineering. 📈

🧭 Conclusion

In every aspect of her career, Dr. Zineb Bellabes exhibits purpose, passion, and perseverance. 🔗 From mastering biomedical technologies to dissecting abstract mathematical theories, she demonstrates a rare interdisciplinary fluency that makes her work both intellectually robust and practically relevant. Her commitment to impactful research, teaching excellence, and international engagement renders her a rising star in the fields of mathematics and engineering. 🌟 With a strong ethical compass, multilingual capabilities 🌍, and a creative spirit expressed through her love for art and travel 🎨✈️, she embodies a holistic academic ethos. As she advances in her doctoral journey and deepens her research portfolio, Dr. Bellabes is exceptionally positioned to contribute original insights and innovations to the global scientific community. Her path is one of transformation, connecting equations to experience, and theory to therapeutic possibility. 🚀

Publications Top Notes

  • 📖 Title: Existence of Solutions to the Variable Order Caputo Fractional Thermistor Problem
    🖋 Authors: John R. Graef, Kadda Maazouz, Sandra Pinelas, Zineb Bellabes, Naima Boussekkine
    📅 Year: 2025
    📚 Journal: Fractal and Fractional (MDPI)
    🔗 DOI: 10.3390/fractalfract9030139

 

 

Ghanmi Abdeljabbar | Fractional calculus | Mathematical Engineering Excellence Award

Prof. Ghanmi Abdeljabbar | Fractional calculus | Mathematical Engineering Excellence Award

Professor in Mathematics at Tunis El Manar University, Tunisia

Dr. Abdeljabbar Ghanmi is an accomplished mathematician specializing in differential equations, fractional calculus, variational methods, and mathematical analysis. Currently an Associate Professor at the University of Jeddah, Saudi Arabia, he has an extensive academic and research background, having previously held positions in Tunisia. His research focuses on partial differential equations, dynamical systems, nonlinear systems, and optimization, with numerous publications in high-impact journals. Dr. Ghanmi collaborates with renowned mathematicians such as Prof. Vicentiu Radulescu and Prof. Dušan D. Repovš, reflecting his global research engagement. He has supervised multiple doctoral and master’s students, contributing significantly to mathematical education. His work has gained substantial recognition, evidenced by citations and active participation in international awards. In addition to his research, he serves as a reviewer for scientific journals. Dr. Ghanmi’s contributions to mathematical sciences, mentorship, and interdisciplinary collaborations position him as a distinguished researcher in his field.

Professional Profile 

Google Scholar
Scopus Profile
ORCID Profile

Education

Dr. Abdeljabbar Ghanmi holds a strong academic background in mathematics, having earned his Ph.D. in Applied Mathematics from a prestigious institution. His doctoral research focused on differential equations, variational methods, and mathematical analysis, laying the foundation for his expertise in nonlinear systems and dynamical models. Prior to his Ph.D., he obtained a Master’s degree in Mathematical Sciences, where he explored advanced topics in functional analysis and optimization. His undergraduate studies provided a rigorous foundation in pure and applied mathematics, enabling him to develop a deep understanding of fundamental mathematical principles. Throughout his academic journey, Dr. Ghanmi has demonstrated exceptional analytical skills, excelling in complex problem-solving and mathematical modeling. His educational achievements reflect his commitment to advancing mathematical research, and his interdisciplinary approach bridges theoretical mathematics with real-world applications. His academic credentials have prepared him for a distinguished career in research and education, fostering innovation in mathematical sciences.

Professional Experience

Dr. Abdeljabbar Ghanmi is an Associate Professor at the University of Jeddah, Saudi Arabia, where he actively engages in teaching, research, and academic mentorship. Before joining the University of Jeddah, he held academic positions in Tunisia, contributing to the development of mathematics education and research. With years of experience in higher education, he has taught advanced courses in differential equations, mathematical analysis, and optimization, shaping the next generation of mathematicians. His role extends beyond teaching, as he supervises Ph.D. and master’s students, guiding them in their research endeavors. Dr. Ghanmi is a dedicated researcher, collaborating with international experts in mathematics to produce high-quality publications in peer-reviewed journals. Additionally, he serves as a reviewer for prestigious scientific journals, ensuring the integrity and advancement of mathematical research. His professional experience highlights his commitment to both education and the expansion of mathematical knowledge through innovative research and scholarly contributions.

Research Interest

Dr. Abdeljabbar Ghanmi’s research interests span a wide range of mathematical disciplines, with a particular focus on differential equations, fractional calculus, variational methods, and nonlinear dynamical systems. His work explores the theoretical and applied aspects of mathematical analysis, contributing to the advancement of knowledge in functional spaces, optimization techniques, and stability theory. His research integrates classical and modern mathematical approaches to solve complex problems in engineering, physics, and applied sciences. Dr. Ghanmi actively collaborates with leading mathematicians such as Prof. Vicentiu Radulescu and Prof. Dušan D. Repovš, engaging in interdisciplinary research that bridges pure mathematics with practical applications. His studies on fractional differential equations and dynamical systems have significant implications in modeling real-world phenomena. His dedication to research is evident through his numerous high-impact publications, award presentations, and involvement in peer-reviewing processes, ensuring the continuous evolution of mathematical sciences.

Awards and Honors

Dr. Abdeljabbar Ghanmi has received multiple recognitions for his outstanding contributions to mathematics. His research has been acknowledged through various academic and research awards, reflecting his impact on mathematical sciences. He has been invited to speak at international awards, demonstrating the significance of his contributions to the global mathematical community. His work has garnered significant citations, highlighting its influence on contemporary mathematical research. In addition to his scholarly achievements, Dr. Ghanmi has received recognition from esteemed institutions for his dedication to mentoring students and advancing mathematical education. His collaborations with leading researchers and his active participation in editorial and reviewing committees further underscore his reputation as a distinguished mathematician. These accolades reflect his unwavering commitment to excellence in research, education, and the broader mathematical community, solidifying his position as a respected figure in the field of applied mathematics.

Conclusion

Dr. Abdeljabbar Ghanmi is a highly respected mathematician whose expertise in differential equations, fractional calculus, and mathematical analysis has significantly contributed to the advancement of mathematical sciences. As an Associate Professor at the University of Jeddah, he has played a crucial role in shaping the academic and research landscape through his mentorship, teaching, and scholarly work. His research collaborations with leading mathematicians and his extensive publication record underscore his dedication to expanding mathematical knowledge. Through his contributions to mathematical education and his commitment to interdisciplinary research, Dr. Ghanmi has made a lasting impact on the field. His numerous awards and recognitions attest to the quality and significance of his work. With a career dedicated to both theoretical and applied mathematics, Dr. Ghanmi continues to be an influential figure, fostering innovation and excellence in research and education. His contributions have left an indelible mark on the global mathematical community.

Publications Top Noted

Fractional Calculus and Thermal Analysis
  • An analytical study on the fractional transient heating within the skin tissue during the thermal therapy
    • Authors: A. Ghanmi, I.A. Abbas
    • Year: 2019
    • Citations: 114
    • Source: Journal of Thermal Biology 82, 229-233
Fractional and p-Laplacian Problems
  • A multiplicity results for a singular problem involving the fractional p-Laplacian operator

    • Authors: A. Ghanmi, K. Saoudi
    • Year: 2016
    • Citations: 68
    • Source: Complex Variables and Elliptic Equations 61 (9), 1199-1216
  • A multiplicity results for a singular equation involving the p(x)-Laplace operator

    • Authors: K. Saoudi, A. Ghanmi
    • Year: 2017
    • Citations: 65
    • Source: Complex Variables and Elliptic Equations 62 (5), 695-725
  • The Nehari manifold for a singular elliptic equation involving the fractional Laplace operator

    • Authors: A.G.K. Saoudi
    • Year: 2016
    • Citations: 63
    • Source: Fractional Differential Calculus 6 (2), 201-217
Boundary Value Problems and Riemann–Liouville Derivative
  • The Nehari manifold for a boundary value problem involving Riemann–Liouville fractional derivative
    • Authors: K. Saoudi, P. Agarwal, P. Kumam, A. Ghanmi, P. Thounthong
    • Year: 2018
    • Citations: 47
    • Source: Advances in Difference Equations 2018, 1-18
Nonlinear Schrödinger Equations
  • Large and bounded solutions for a class of nonlinear Schrödinger stationary systems
    • Authors: V.R.N.Z. Abdeljabbar Ghanmi, Habib Maagli
    • Year: 2009
    • Citations: 41
    • Source: Analysis and Application 7 (4), 391-404
Kirchhoff-type and Singular Equations
  • Minimax method involving singular p(x)-Kirchhoff equation

    • Authors: K. Ben Ali, A. Ghanmi, K. Kefi
    • Year: 2017
    • Citations: 39
    • Source: Journal of Mathematical Physics 58 (11)
  • Nontrivial solutions for Kirchhoff-type problems involving the -Laplace operator

    • Authors: A. Ghanmi
    • Year: 2018
    • Citations: 21
    • Source:
Singular and Indefinite Weight Problems
  • Existence of solution for a singular fractional Laplacian problem with variable exponents and indefinite weights

    • Authors: R. Chammem, A. Ghanmi, A. Sahbani
    • Year: 2021
    • Citations: 28
    • Source: Complex Variables and Elliptic Equations 66 (8), 1320-1332
  • On the Steklov problem involving the p(x)-Laplacian with indefinite weight

    • Authors: K.B. Ali, A. Ghanmi, K. Kefi
    • Year: 2017
    • Citations: 24
    • Source: Opuscula Mathematica 37 (6), 779-794
Existence and Multiplicity of Solutions in Fractional Differential Equations
  • Existence of solutions for fractional differential equations with Dirichlet boundary conditions

    • Authors: K.B. Ali, A. Ghanmi, K. Kefi
    • Year: 2016
    • Citations: 25
    • Source: Electronic Journal of Differential Equations 116, 1-11
  • Existence of positive solutions for a coupled system of nonlinear fractional differential equations

    • Authors: A. Ghanmi, S. Horrigue
    • Year: 2019
    • Citations: 23
    • Source: Ukrainian Mathematical Journal 71, 39-49
  • Existence of positive bounded solutions for some nonlinear elliptic systems

    • Authors: N.Z. A. Ghanmi, H. Mâagli, S. Turki
    • Year: 2009
    • Citations: 23
    • Source: Journal of Mathematical Analysis and Applications 352, 440-448
Nehari Manifold and Fractional Boundary Value Problems
  • Nehari manifold and multiplicity results for a class of fractional boundary value problems with p-Laplacian

    • Authors: A. Ghanmi, Z. Zhang
    • Year: 2019
    • Citations: 22
    • Source: Bulletin of the Korean Mathematical Society 56 (5), 1297-1314
  • Multiplicity of Nontrivial Solutions of a Class of Fractional p-Laplacian Problem

    • Authors: A. Ghanmi
    • Year: 2015
    • Citations: 20
    • Source: Zeitschrift für Analysis und ihre Anwendungen (Journal of Analysis and its Applications)
  • A multiplicity results for a singular problem involving a Riemann-Liouville fractional derivative

    • Authors: A. Ghanmi, M. Kratou, K. Saoudi
    • Year: 2018
    • Citations: 19
    • Source: Filomat 32 (2), 653-669
Styklov Problems and Fractional Analysis
  • Existence and multiplicity of solutions for some Styklov problem involving p(x)-Laplacian operator

    • Authors: R. Chammem, A. Ghanmi, A. Sahbani
    • Year: 2022
    • Citations: 17
    • Source: Applicable Analysis 101 (7), 2401-2417
  • Existence result and uniqueness for some fractional problem

    • Authors: G. Wang, A. Ghanmi, S. Horrigue, S. Madian
    • Year: 2019
    • Citations: 16
    • Source: Mathematics 7 (6), 516
  • Existence Results for Nonlinear Boundary Value Problems

    • Authors: A. Ghanmi, S. Horrigue
    • Year: 2018
    • Citations: 15
    • Source: Filomat 32 (2), 609-618

 

Shujaat Ali Shah | Analysis (Real, Complex, Functional) | Best Researcher Award

Assist. Prof. Dr. Shujaat Ali Shah | Analysis (Real, Complex, Functional) | Best Researcher Award

Assistant Professor at Quaid-e-Awam University of Engineering, Science and Technology, Nawabshah, Pakistan

Dr. Shujaat Ali Shah is an accomplished researcher in Applied Mathematics, specializing in Complex Analysis, Geometric Function Theory, Special Functions, and Semigroup Theory. With over 16 years of academic experience, he serves as an Assistant Professor at Quaid-i-Awam University of Engineering, Science, and Technology, Nawabshah, Pakistan. He has published more than 30 peer-reviewed research papers in reputable journals such as Mathematics, AIMS Mathematics, and Turkish Journal of Mathematics, showcasing his expertise and commitment to advancing mathematical research. His work spans diverse areas, including fuzzy functions, q-calculus, and differential subordination, with significant international collaborations. Dr. Shah’s contributions to mathematical modeling and applied mathematics highlight his innovative approach. While his research impact is substantial, further engagement in high-impact publications, research grants, and global recognition could enhance his academic influence. His dedication and consistent research output position him as a strong candidate for prestigious research awards in mathematics.

Professional Profile 

Google Scholar
Scopus Profile
ORCID Profile

Education

Dr. Shujaat Ali Shah holds a Doctor of Philosophy (PhD) in Mathematics from COMSATS University Islamabad, where he conducted advanced research on linear operators in geometric function theory from 2016 to 2020. Prior to this, he earned his Master of Philosophy (M.Phil.) in Mathematics from Quaid-i-Azam University Islamabad (2009–2011), focusing on Γ-semigroups and their mathematical properties. His academic journey began with a Master of Science (M.Sc.) in Mathematics from the same institution (2006–2008), equipping him with a strong foundation in mathematical theories and analytical techniques. Through his studies, he specialized in complex analysis, geometric function theory, special functions, and semigroup theory, making significant contributions to these areas. His education has been instrumental in shaping his career as a dedicated researcher and professor, fostering a deep understanding of applied and theoretical mathematics while driving impactful research in the field.

Professional Experience

Dr. Shujaat Ali Shah is an accomplished academic with over 16 years of experience in teaching and research in mathematics. He currently serves as an Assistant Professor in the Department of Mathematics and Statistics at Quaid-i-Awam University of Engineering, Science, and Technology, Nawabshah, Pakistan. Previously, he worked as a Lecturer at the same institution and also held teaching positions at the Institute of Business Administration, Sukkur, and Govt. Degree College, Doulat Pur. His expertise spans Complex Analysis, Geometric Function Theory, Special Functions, and Semigroup Theory, contributing to both undergraduate and postgraduate education. Dr. Shah has actively participated in research supervision, curriculum development, and academic training programs, enhancing the learning experience for students. He has also attended ICT teaching training programs, demonstrating his commitment to professional growth. His extensive teaching career, coupled with his prolific research contributions, makes him a distinguished figure in the field of applied mathematics.

Research Interest

Dr. Shujaat Ali Shah’s research interests lie in the fields of Complex Analysis, Geometric Function Theory, Special Functions, and Semigroup Theory, with a strong focus on analytical methods and mathematical modeling. His work explores coefficient estimates, fuzzy functions, differential subordination, and convexity properties in function theory, contributing to the development of new mathematical frameworks. He has extensively investigated q-calculus, multiplier operators, and generalizations of close-to-convex functions, advancing knowledge in applied and theoretical mathematics. His research also extends to the study of harmonic functions, fuzzy differential equations, and analytic function subclasses, bridging pure and applied mathematical approaches. Through international collaborations and interdisciplinary studies, he continuously explores innovative methods to solve complex mathematical problems, particularly those relevant to engineering, physics, and computational sciences. With a robust publication record, Dr. Shah remains dedicated to expanding mathematical frontiers and fostering advancements in contemporary mathematical research.

Award and Honor

Dr. Shujaat Ali Shah is a distinguished researcher in applied mathematics, recognized for his significant contributions to complex analysis, geometric function theory, and special functions. With over 30 peer-reviewed publications in reputable journals such as Mathematics, AIMS Mathematics, and Turkish Journal of Mathematics, he has established himself as a leading academic in his field. His research collaborations span multiple countries, including Romania, Saudi Arabia, Egypt, and Spain, showcasing his global impact. Dr. Shah has been honored for his dedication to mathematical sciences through his role as an Assistant Professor at Quaid-i-Awam University and his extensive teaching and research experience of over 16 years. His scholarly work has earned him invitations to collaborate on international research projects, contributing to the advancement of applied mathematics. His recognition in academia continues to grow, solidifying his reputation as an influential mathematician dedicated to solving complex mathematical problems and mentoring future researchers.

Conclusion

Dr. Shujaat Ali Shah is a highly accomplished researcher in applied mathematics, with a strong focus on complex analysis, geometric function theory, and mathematical modeling. His extensive publication record in reputable international journals, coupled with collaborations across multiple countries, highlights his global research impact. With over 16 years of academic and research experience, he has consistently contributed to advancing mathematical knowledge through innovative studies on fuzzy functions, q-calculus, and differential subordination. While his research output and collaborations are commendable, further enhancing citation impact, securing research grants, and engaging in applied industrial projects could elevate his recognition to a higher level. His expertise, dedication, and consistent contributions make him a strong contender for the Best Researcher Award in Applied Mathematics. With a focus on expanding the real-world applications of his work and increasing scholarly influence, Dr. Shah has the potential to achieve even greater recognition in the global mathematical research community.

Publications Top Noted

  • Study on the q-analogue of a certain family of linear operators
    Authors: SA Shah, KI Noor
    Year: 2019
    Citations: 55

  • On fuzzy spiral-like functions associated with the family of linear operators
    Authors: AF Azzam, SA Shah, A Cătaș, LI Cotîrlă
    Year: 2023
    Citations: 10

  • On fuzzy differential subordination associated with q-difference operator
    Authors: SA Shah, EE Ali, A Catas, AM Albalahi
    Year: 2023
    Citations: 10

  • Inclusion results for the class of fuzzy α-convex functions
    Authors: SA Shah, EE Ali, AA Maitlo, T Abdeljawad, AM Albalahi
    Year: 2022
    Citations: 9

  • Fuzzy differential subordination and superordination results for q-analogue of multiplier transformation
    Authors: AA Lupas, SA Shah, LF Iambor
    Year: 2023
    Citations: 6

  • A Study of Spiral‐Like Harmonic Functions Associated with Quantum Calculus
    Authors: SA Shah, LI Cotirla, A Catas, C Dubau, G Cheregi
    Year: 2022
    Citations: 6

  • On q-Mocanu type functions associated with q-Ruscheweyh derivative operator
    Authors: KI Noor, SA Shah
    Year: 2020
    Citations: 6

  • Applications of q-calculus multiplier operators and subordination for the study of particular analytic function subclasses
    Authors: EE Ali, GI Oros, SA Shah, AM Albalahi
    Year: 2023
    Citations: 6

  • On new subclass of harmonic univalent functions associated with modified q-operator
    Authors: SA Shah, AA Maitlo, MA Soomro, KI Noor
    Year: 2021
    Citations: 4

  • On fuzzy differential subordination associated with -difference operator
    Authors: SA Shah, EE Ali, A Catas, AM Albalahi
    Year: 2023
    Citations: 4

  • Application of Srivastava-Attiya Operator to the Generalization of Mocanu Functions
    Authors: KI Noor, SA Shah
    Year: 2019
    Citations: 3

  • Study of the fuzzy q-spiral-like functions associated with the generalized linear operator
    Authors: AA Azzam, D Breaz, SA Shah, LI Cotirla
    Year: 2023
    Citations: 2

  • On generalized gamma-Bazilevic functions
    Authors: KI Noor, SA Shah, A Saliu
    Year: 2021
    Citations: 2

  • Study of the q-spiral-like functions of complex order
    Authors: KI Noor, SA Shah
    Year: 2021
    Citations: 2

  • On certain generalized Bazilevic type functions associated with conic regions
    Authors: KI Noor, SA Shah
    Year: 2020
    Citations: 2

  • Study of Generalized q‐Close‐to‐Convex Functions Related to Parabolic Domain
    Authors: KI Noor, AA Lupas, SA Shah, AM Sibih, S Abdel-Khalek
    Year: 2023
    Citations: 1

  • Some Inclusion and Radius Problems of Certain Subclasses of Analytic Functions
    Authors: KI Noor, M Kamran, SA Shah
    Year: 2021
    Citations: 1

  • Applications of certain operators to the classes of analytic functions related to the generalized Janowski functions
    Authors: KI Noor, SA Shah
    Year: 2020
    Citations: 1

Huaiqing Zuo | Pure Mathematics | Best Researcher Award

Prof. Huaiqing Zuo | Pure Mathematics | Best Researcher Award

Associate Head at Math. department of Tsinghua U, China

Dr. Huaiqing Zuo is a distinguished mathematician specializing in algebraic geometry and singularity theory. He earned his Ph.D. from the University of Illinois at Chicago in 2012, under the guidance of Stephen S.-T. Yau, with a dissertation on the coordinate-free characterization of isolated homogeneous singularities. Currently, Dr. Zuo serves as a professor in the Department of Mathematical Sciences at Tsinghua University, where he also holds leadership roles as Associate Head and Director of the Teaching Committee. His research has been widely recognized, earning him accolades such as the ICCM Best Paper Award Silver Award in 2017 and the Tsinghua University Faculty Excellence Award in 2023. Dr. Zuo has an extensive publication record, with numerous articles in high-impact journals, and has delivered invited talks at prestigious awards worldwide. His contributions have significantly advanced the understanding of isolated singularities and derivation Lie algebras, establishing him as a leading figure in his field.

Professional Profile 

Scopus Profile

Education

Dr. Huaiqing Zuo’s educational journey reflects a profound dedication to mathematics. He earned his Bachelor of Arts in Pure Mathematics from Guangzhou University in 2002, graduating with high honors. He then pursued a Ph.D. in Pure Mathematics at East China Normal University, completing it in 2010. During this period, he was an exchange student at the University of Illinois at Chicago (UIC) from 2007 to 2008, collaborating with Professor Stephen S.-T. Yau. Following this, Dr. Zuo obtained a Master of Science in Pure Mathematics from UIC in 2010. He continued at UIC as a Ph.D. candidate in Pure Mathematics, focusing on algebraic geometry, singularity theory, and coding theory. Throughout his doctoral studies, he served as a teaching assistant for various calculus courses, further honing his expertise and pedagogical skills.

Professional Experience

Dr. Huaiqing Zuo is a distinguished mathematician specializing in algebraic geometry and singularity theory. He earned his Ph.D. in Pure Mathematics from the University of Illinois at Chicago in 2012, under the guidance of Professor Stephen S.-T. Yau. Following his doctoral studies, Dr. Zuo joined Tsinghua University, where he has progressed through academic ranks: Assistant Professor (2013–2018), Associate Professor (2018–2023), and currently serves as a Professor since June 2023. In addition to his research and teaching roles, he has held significant administrative positions, including Associate Head of the Department of Mathematical Sciences and Director of the Teaching Committee since April 2024. Dr. Zuo’s contributions to the field are evidenced by numerous publications in high-impact journals and invitations to speak at international awards. His work has been recognized with several awards, such as the ICCM Best Paper Award Silver Award in 2017 and the Tsinghua University Faculty Excellence Award in 2023. Beyond his research, Dr. Zuo is committed to academic leadership and mentorship, having supervised multiple doctoral theses and actively participating in the academic community at Tsinghua University.

Research Interest

Dr. Huaiqing Zuo’s research interests encompass both pure and applied mathematics, with a particular focus on singularity theory, algebraic geometry, and coding theory. His work in singularity theory involves the study of spaces that are not well-behaved, such as those with points where mathematical objects are not defined or are not smooth. In algebraic geometry, he investigates the properties of geometric structures that are defined as solutions to systems of polynomial equations. Additionally, Dr. Zuo has explored coding theory, which involves the design of error-correcting codes for reliable data transmission and storage. His diverse research portfolio reflects a commitment to advancing mathematical understanding across these interconnected domains.

Award and Honor

Dr. Huaiqing Zuo has been recognized for his exceptional contributions to mathematics through several prestigious awards and honors. In 2017, he received the ICCM Best Paper Award Silver Award, along with three Distinguished Paper Awards from the same institution, underscoring the high quality and impact of his research. His excellence in academia was further acknowledged by Tsinghua University, where he was honored with the Faculty Excellence Award in 2023 and named Excellent Doctoral Thesis Supervisor in 2024, reflecting his dedication to both research and mentorship. Additionally, Dr. Zuo’s work has garnered significant attention in the mathematical community, with multiple papers being listed among ESI’s Most Cited Papers in 2023 and an Editor’s Pick by the Journal of Mathematical Physics in the same year, highlighting the influence and relevance of his scholarly contributions.

Conclusion

Dr. Huaiqing Zuo is a distinguished mathematician specializing in algebraic geometry and singularity theory. He earned his Ph.D. from the University of Illinois at Chicago in 2012, under the guidance of Professor Stephen S.-T. Yau. Currently, Dr. Zuo serves as a professor in the Department of Mathematical Sciences at Tsinghua University, where he also holds leadership positions, including Associate Head and Director of the Teaching Committee. His research has been widely recognized, earning him accolades such as the ICCM Best Paper Award Silver Award in 2017 and the Tsinghua University Faculty Excellence Award in 2023. Dr. Zuo has delivered numerous invited talks at prestigious institutions and awards, reflecting his standing in the mathematical community. His extensive publication record includes articles in high-impact journals, underscoring his significant contributions to his field. Dr. Zuo’s blend of research excellence, leadership, and dedication to education positions him as a leading figure in contemporary mathematics.

Publications Top Noted

  • The weights of isolated curve singularities are determined by Hodge ideals
    • Authors: Yang Wang, Stephen Yau, Huaiqing Zuo
    • Year: 2025
    • Source: Pacific Journal of Mathematics (PJM)
  • Normal surface singularities of small degrees
    • Authors: Stephen Yau, Hao Zuo, Huaiqing Zuo
    • Year: 2024
    • Source: Journal of the Mathematical Society of Japan
  • On the Nakai conjecture for some singularities
    • Authors: Xiao Zida, Stephen Yau, Qiwei Zhu, Huaiqing Zuo
    • Year: 2024
    • Source: Annali della Scuola Normale Superiore di Pisa, Classe di Scienze
  • Spectrum and Hertling conjectures for trimodal singularities
    • Authors: Quan Shi, Yang Wang, Huaiqing Zuo
    • Year: 2024
    • Source: Proceedings of the Steklov Institute of Mathematics
  • Three-dimensional rational isolated complete intersection singularities
    • Authors: Bingyi Chen, Stephen Yau, Huaiqing Zuo
    • Year: 2023
    • Source: Handbook of Geometry and Topology of Singularities
  • Various derivation Lie algebras of isolated singularities
    • Authors: Stephen S.-T. Yau, Huaiqing Zuo
    • Year: 2023
    • Source: Handbook of Geometry and Topology of Singularities
  • Modules of differential operators of (k, s)-th Tjurina algebras of singularities
    • Authors: Siyong Tao, Huaiqing Zuo
    • Year: 2024
    • Source: Forum Mathematica
  • Recent results on non-existence of negative weight derivations for weighted homogeneous isolated singularities
    • Authors: Bingyi Chen, Hao Chen, Stephen S.-T. Yau, Huaiqing Zuo
    • Year: 2022
    • Source: ICCM Notice
  • On jet closures of singularities
    • Authors: Yifan Chen, Huaiqing Zuo
    • Year: 2025
    • Source: Sbornik Mathematics
  • Three types of derivation Lie algebras of isolated hypersurface singularities
    • Authors: Naveed Hussain, Stephen S.-T. Yau, Huaiqing Zuo
    • Year: 2025
    • Source: Rendiconti del Circolo Matematico di Palermo
  • On variation of complex structures and variation of new Lie algebras arising from singularities
    • Authors: Bingyi Chen, Naveed Hussain, Stephen S.-T. Yau, Huaiqing Zuo
    • Year: 2024
    • Source: Proceedings of the 8th International Consortium of Chinese Mathematicians
  • On T-maps and ideals of antiderivatives of hypersurface singularities
    • Authors: Quan Shi, Stephen S.-T. Yau, Huaiqing Zuo
    • Year: 2024
    • Source: Izvestiya: Mathematics
  • Hodge moduli algebras and complete invariants of singularities
    • Authors: Guorui Ma, Yang Wang, Stephen S.-T. Yau, Huaiqing Zuo
    • Year: 2024
    • Source: Asian Journal of Mathematics
  • A characterization and solvability of quasihomogeneous singularities
    • Authors: Guorui Ma, Stephen Yau, Qiwei Zhu, Huaiqing Zuo
    • Year: 2024
    • Source: Pacific Journal of Mathematics
  • Sharp lower estimations for invariants associated with the ideal of antiderivatives of singularities
    • Authors: Naveed Hussain, Quan Shi, Huaiqing Zuo
    • Year: 2024
    • Source: Bulletin of the Iranian Mathematical Society

 

 

Aviv Gibali | Applied Mathematics | Best Researcher Award

Prof. Aviv Gibali | Applied Mathematics | Best Researcher Award

Researcher at Holon Institute of Technology, Israel

Dr. Aviv Gibali is a distinguished mathematician and researcher specializing in applied mathematics, optimization, and variational inequalities. He holds a Ph.D. from the Technion – Israel Institute of Technology and has completed postdoctoral studies at the Fraunhofer Institute for Industrial Mathematics in Germany. Currently serving as the Head of the Department of Applied Mathematics at HIT – Holon Institute of Technology, he has previously held leadership roles at ORT Braude College of Engineering. Dr. Gibali has made significant contributions through numerous scholarly publications, award presentations, and editorial positions in prestigious journals. His expertise spans optimization algorithms, superiorization techniques, and mathematical modeling with applications in science and engineering. Actively engaged in international collaborations and academic committees, he has also received multiple awards for his impactful research. His dedication to advancing mathematical methodologies and their real-world applications establishes him as a leading figure in the field.

Professional Profile 

Scopus Profile
ORCID Profile

Education

Dr. Aviv Gibali holds a strong academic background in mathematics, with degrees from prestigious institutions. He earned his Ph.D. in Mathematics from the Technion – Israel Institute of Technology in 2012, where his doctoral research focused on algorithms for solving variational inequalities and their applications under the supervision of Prof. Simeon Reich and Prof. Yair Censor. Prior to that, he completed his M.Sc. in Mathematics at the University of Haifa in 2008, working on iterative algorithms for solving variational inequality problems under the guidance of Prof. Yair Censor. His academic journey began with a B.Sc. in Mathematics from the University of Haifa in 2005. Following his Ph.D., Dr. Gibali pursued postdoctoral research in optimization at the Fraunhofer Institute for Industrial Mathematics (ITWM) in Kaiserslautern, Germany, from 2012 to 2014. His educational foundation has equipped him with deep expertise in mathematical modeling, optimization, and computational algorithms.

Professional Experience

Dr. Aviv Gibali is an accomplished mathematician and researcher specializing in optimization, variational inequalities, and applied mathematics. He currently serves as the Head of the Department of Applied Mathematics at HIT – Holon Institute of Technology and holds the rank of Associate Professor. Previously, he was an Associate Professor and Head of the Mathematics Department at ORT Braude College of Engineering. Dr. Gibali completed his Ph.D. at The Technion – Israel Institute of Technology and pursued postdoctoral research at the Fraunhofer Institute for Industrial Mathematics in Germany. His extensive academic contributions include serving as an associate editor for multiple prestigious journals, organizing international awards, and collaborating with leading institutions worldwide. With numerous invited talks, scientific visits, and interdisciplinary research projects, he has significantly advanced the field of mathematical optimization. His expertise spans theoretical advancements and industrial applications, earning him multiple awards and recognition in applied and computational mathematics.

Research Interest

Dr. Aviv Gibali’s research interests lie at the intersection of applied mathematics, optimization, and computational methods, with a strong focus on projection algorithms, variational inequalities, and convex feasibility problems. His work spans both theoretical advancements and real-world applications, particularly in industrial mathematics, medical imaging, radiation therapy planning, and data science. He has made significant contributions to superiorization techniques, an innovative approach to improving iterative algorithms for constrained optimization problems. Dr. Gibali is also actively engaged in developing and analyzing numerical algorithms for large-scale optimization, leveraging mathematical modeling to solve complex problems in engineering, machine learning, and healthcare. His interdisciplinary collaborations with international research institutions and industry partners enhance the practical impact of his studies. With a keen interest in mathematical education, he also contributes to innovative pedagogical methods, fostering a new generation of researchers in applied and computational mathematics.

Award and Honor

Dr. Aviv Gibali, a distinguished mathematician and researcher, has been widely recognized for his outstanding contributions to applied mathematics and optimization. He has received numerous accolades, including the prestigious Fourth Most Cited Article Award from Optimization Methods and Software in 2021, highlighting the impact of his research. In 2020, he secured First Prize in the Hackathon on Free Writing Home Exams, organized by Tel-Aviv University and Shenkar, demonstrating his innovative approach to education. His scholarly excellence has also been acknowledged through esteemed fellowships such as the Mathematics for Industry Network’s Short-Term Scientific Mission (2018) in Germany and the Austria-Israel Academic Network Innsbruck (AIANI) Fellowship (2017). With an extensive academic career, editorial roles in leading journals, and significant contributions to industrial mathematics, Dr. Gibali’s work continues to shape the field, earning him widespread recognition and respect within the global mathematical community.

Conclusion

Dr. Aviv Gibali is a distinguished researcher in applied mathematics, with a prolific academic career spanning optimization, variational inequalities, and superiorization techniques. His extensive contributions include over a decade of impactful research, international collaborations, editorial roles in leading mathematical journals, and leadership positions in academia. As an associate professor and head of the Department of Applied Mathematics at HIT – Holon Institute of Technology, Dr. Gibali has played a pivotal role in advancing mathematical research and fostering industry-academic partnerships. His numerous scientific visits, award organizations, and editorial engagements reflect his dedication to global knowledge dissemination. Recognized with prestigious awards and citations, he has demonstrated excellence in both theoretical advancements and real-world applications. While his achievements are remarkable, continued exploration of interdisciplinary applications and mentorship initiatives could further enhance his academic influence. Dr. Gibali’s scholarly impact and leadership make him a highly deserving candidate for the Best Researcher Award.

Publications Top Noted

  • Multidimensional Evolution Effects on Non-Cooperative Strategic Games
    Authors: Shipra Singh, Aviv Gibali, Simeon Reich
    Year: 2024
    Source: Mathematics
  • Resolvent-Free Method for Solving Monotone Inclusions
    Authors: Yan Tang, Aviv Gibali
    Year: 2023
    Source: Axioms
  • Special Issue “Symmetry in Optimization and Control with Real-World Applications”
    Authors: Kok Lay Teo, Aviv Gibali, Yong Wu
    Year: 2022
    Source: Symmetry
  • New Self-Adaptive Inertial-Like Proximal Point Methods for the Split Common Null Point Problem
    Authors: Yan Tang, Yeyu Zhang, Aviv Gibali
    Year: 2021
    Source: Symmetry
  • Multi-Time Generalized Nash Equilibria with Dynamic Flow Applications
    Authors: Shipra Singh, Aviv Gibali, Simeon Reich
    Year: 2021
    Source: Mathematics
  • An Analytic and Numerical Investigation of a Differential Game
    Authors: Aviv Gibali, Oleg Kelis
    Year: 2021
    Source: Axioms
  • Projected-Reflected Subgradient-Extragradient Method and Its Real-World Applications
    Authors: Aviv Gibali, O.S. Iyiola, Lanre Akinyemi, Yekini
    Year: 2021
    Source: Symmetry
  • A Symmetric FBF Method for Solving Monotone Inclusions
    Authors: Aviv Gibali, Yekini
    Year: 2020
    Source: Symmetry
  • Inertial Krasnoselskii–Mann Method in Banach Spaces
    Authors: Yekini Shehu, Aviv Gibali
    Year: 2020
    Source: Mathematics

 

Danko Jocic | Pure Mathematics | Outstanding Pure Mathematics Contribution

Prof. Dr. Danko Jocic | Pure Mathematics | Outstanding Pure Mathematics Contribution

Professor at University of Belgrade, Faculty of mathematics, Serbia

Prof. Dr. Danko Jocić is a distinguished mathematician specializing in functional analysis and operator theory, with a prolific research career spanning several decades. His contributions focus on norm inequalities, operator inequalities, perturbation theory, and elementary operators in norm ideals. He has authored numerous high-impact journal articles in prestigious international publications such as the Journal of Functional Analysis, Proceedings of the American Mathematical Society, and Linear Algebra and Its Applications. His research has significantly advanced understanding in areas like Schatten ideals, noncommutative analysis, and operator monotone functions. Additionally, he has co-authored influential books and book chapters, furthering mathematical knowledge dissemination. Prof. Jocić has mentored doctoral students and actively contributed to the academic community through award presentations and editorial work. His extensive body of work and leadership in mathematical research make him a strong candidate for the Best Researcher Award, recognizing his profound influence in pure and applied mathematics.

Professional Profile 

Google Scholar
Scopus Profile

Education

Prof. Dr. Danko Jocić is a distinguished mathematician specializing in functional analysis and operator theory. He obtained his undergraduate, master’s, and doctoral degrees from esteemed institutions, demonstrating academic excellence throughout his education. His doctoral research focused on advanced topics in operator theory, laying the foundation for his prolific contributions to mathematical inequalities and functional analysis. Under the mentorship of leading experts, he developed a deep understanding of norm inequalities, derivations, and spectral theory, which later became central to his research. His education equipped him with the analytical skills necessary to explore perturbation inequalities, operator ideals, and noncommutative analysis. Throughout his academic journey, he engaged in rigorous training, attending specialized courses and participating in mathematical awards, further refining his expertise. His solid educational background has been instrumental in shaping his career as a leading researcher, educator, and mentor in the field of mathematical sciences.

Professional Experience

Prof. Dr. Danko Jocić is a distinguished mathematician specializing in functional analysis, operator theory, and norm inequalities. With a prolific academic career, he has authored numerous research papers in high-impact international journals, including the Journal of Functional Analysis, Linear Algebra and Its Applications, and Complex Analysis and Operator Theory. His contributions focus on operator inequalities, perturbation theory, and Schatten ideals, significantly advancing the field of mathematical analysis. He has co-authored influential monographs and book chapters, further enriching the mathematical community. Prof. Jocić has presented his research at prestigious international awards and has mentored multiple doctoral students, shaping future generations of mathematicians. His expertise and dedication to advancing operator theory have earned him recognition as a leading researcher in mathematical sciences. Through his extensive publication record and academic leadership, he continues to contribute profoundly to the study of mathematical operators and functional analysis.

Research Interest

Prof. Dr. Danko Jocić’s research interests lie in functional analysis, operator theory, and norm inequalities, with a particular focus on elementary operators, norm ideals of compact operators, and perturbation theory. His work extensively explores inequalities related to self-adjoint operators, Schatten-von Neumann classes, and various integral transformations in operator algebras. He has contributed significantly to the study of Cauchy-Schwarz, Minkowski, Landau, and Grüss-type inequalities, refining classical operator inequalities and extending them to new mathematical structures. Additionally, his research encompasses norm estimates for derivations, noncommutative analysis, and inequalities for hypercontractive quasinormal operators. Prof. Jocić has collaborated on developing new mathematical tools for studying accretive and quasinormal operators, leading to applications in functional spaces and spectral theory. His contributions, published in prestigious international journals, demonstrate a deep commitment to advancing mathematical understanding in the field of operator theory and its broader implications in functional analysis.

Award and Honor

Prof. Dr. Danko Jocić is a distinguished mathematician renowned for his contributions to functional analysis, operator theory, and norm inequalities. With an extensive body of research published in prestigious international journals, he has significantly advanced the understanding of elementary operators, Schatten ideals, and norm inequalities in compact operator theory. His scholarly impact is further evidenced by his authorship of influential books and monographs, as well as his mentorship of doctoral students, shaping the next generation of mathematicians. Throughout his career, Prof. Jocić has received recognition for his exceptional research, including invitations to present at esteemed mathematical awards and symposiums worldwide. His work has been cited extensively, demonstrating its lasting influence on the field. As a respected academic, he has also played a vital role in the mathematical community, contributing to the development of contemporary operator theory. His unwavering dedication and scholarly excellence make him a deserving candidate for prestigious research awards.

Conclusion

Prof. Dr. Danko Jocić is a distinguished researcher in the field of functional analysis and operator theory, with a prolific academic career marked by high-impact publications in prestigious international journals. His contributions span a wide range of topics, including norm inequalities, elementary operators, and generalized derivations, showcasing both depth and innovation in mathematical research. His work has been widely cited, demonstrating its relevance and influence within the mathematical community. Additionally, his role as a mentor for doctoral students highlights his commitment to academic development and knowledge dissemination. Despite his impressive contributions, continued engagement in cutting-edge research and interdisciplinary collaborations could further enhance his global recognition. Overall, his extensive body of work, leadership in mathematical research, and dedication to education make him a strong candidate for the Best Researcher Award, solidifying his status as a key figure in contemporary mathematical analysis.

Publications Top Noted

  • Norm Estimates for Remainders of Noncommutative Taylor Approximations for Laplace Transformers Defined by Hyperaccretive Operators
    Author: Jocić, D.R.
    Year: 2024
    Citations: 0
  • Norm Inequalities for the Iterated Perturbations of Laplace Transformers Generated by Accretive N-Tuples of Operators in Q and Q Ideals of Compact Operators*
    Authors: Jocić, D.R., Golubović, Z.L., Krstić, M., Milašinović, S.
    Year: 2024
    Citations: 1
  • Norm Inequalities for Hyperaccretive Quasinormal Operators, with Extensions of the Arithmetic-Geometric Means Inequality
    Authors: Jocić, D.R., Lazarević, M.
    Year: 2024
    Citations: 2
  • Noncommutative Pick–Julia Theorems for Generalized Derivations in Q, Q and Schatten–von Neumann Ideals of Compact Operators*
    Author: Jocić, D.R.
    Year: 2023
    Citations: 2
  • Norm Inequalities for Hypercontractive Quasinormal Operators and Related Higher Order Sylvester–Stein Equations in Ideals of Compact Operators
    Authors: Jocić, D.R., Lazarević, M.
    Year: 2023
    Citations: 1
  • Noncommutative Schwarz Lemma and Pick–Julia Theorems for Generalized Derivations in Norm Ideals of Compact Operators
    Author: Jocić, D.R.
    Year: 2022
    Citations: 3
  • Perturbation Norm Inequalities for Elementary Operators Generated by Analytic Functions with Positive Taylor Coefficients
    Authors: Jocić, D.R., Lazarević, M., Milović, M.
    Year: 2022
    Citations: 1
  • Cauchy–Schwarz Norm Inequalities for Elementary Operators and Inner Product Type Transformers Generated by Families of Subnormal Operators
    Authors: Jocić, D.R., Lazarević, M.
    Year: 2022
    Citations: 3
  • Cauchy–Schwarz Operator and Norm Inequalities for Inner Product Type Transformers in Norm Ideals of Compact Operators, with Applications
    Authors: Jocić, D.R., Lazarević, M.
    Year: 2022
    Citations: 0
  • Extensions of the Arithmetic–Geometric Means and Young’s Norm Inequalities to Accretive Operators, with Applications
    Authors: Jocić, D.R., Krtinić, Đ., Lazarević, M.
    Year: 2022
    Citations: 6