University of Oradea, Romania
Professional Profile
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Education
Professor Daniel Pașca earned his Ph.D. in Mathematics from the University of Bucharest, establishing a strong foundation in advanced mathematical theories and applications. His academic journey began with rigorous training in pure and applied mathematics, equipping him with deep analytical and problem-solving skills. Over the years, he has expanded his knowledge through international academic exposure in Canada, USA, Spain, and Germany. This diverse educational background has allowed him to integrate global perspectives into his research and teaching. His doctoral work, focused on variational methods and nonlinear analysis, laid the groundwork for his future contributions to mathematics and its applications. His commitment to continuous learning and professional development ensures that he remains at the forefront of evolving mathematical research and education worldwide.
Experience
With over three decades in academia, Professor Daniel Pașca has held key leadership and teaching roles, including Chancellor of the Senate at the University of Oradea. His professional career spans research, mentorship, and institutional governance, combining scholarly excellence with strategic leadership. He has guided graduate students toward impactful research careers, fostering innovation and academic rigor. His international collaborations have strengthened research partnerships with universities in Canada, USA, Spain, and Germany, enhancing knowledge exchange and cultural understanding. His experience extends to organizing academic conferences, contributing to curriculum development, and serving as a reviewer for leading scientific journals. This blend of research, teaching, and leadership experience positions him as a highly respected figure in the global mathematical community, shaping both knowledge and academic policy.
Research Interest
Professor Daniel Pașca’s research interests lie in variational methods, critical point theory, bifurcation theory, and their applications to nonlinear problems in physics, engineering, and biomechanics. His work addresses complex challenges in fluid mechanics, Hamiltonian systems, celestial mechanics, and hydrodynamic stability, offering both theoretical insights and practical solutions. By exploring the interplay between abstract mathematics and applied sciences, he has contributed to advancements in modeling real-world phenomena. His interdisciplinary approach enables the development of innovative methods that bridge mathematics with other scientific fields. He is particularly passionate about problems where mathematical theory can lead to significant improvements in engineering systems and natural sciences. His research philosophy emphasizes depth, rigor, and applicability, ensuring that his work remains relevant and impactful across academic and industrial domains.
Award and Honor
Professor Daniel Pașca’s distinguished career has been recognized with numerous honors, including international research fellowships and invitations to collaborate with top universities worldwide. His publications in prestigious journals such as Celestial Mechanics and Dynamical Astronomy and Journal of Mathematical Physics reflect his high standing in the academic community. He has been invited as a speaker at international conferences, where his expertise in nonlinear analysis and applied mathematics has earned him widespread respect. His leadership at the University of Oradea has also been acknowledged for fostering research excellence and academic growth. These accolades, combined with his long-standing commitment to mathematics, showcase his influence and dedication. His awards are not only a recognition of past achievements but also a testament to his ongoing contributions to the advancement of mathematical sciences globally.
Research Skill
Professor Daniel Pașca possesses advanced skills in mathematical modeling, nonlinear analysis, and variational methods, enabling him to address complex theoretical and applied problems. His expertise extends to bifurcation theory, stability analysis, and computational approaches for solving equations arising in physics and engineering. He is adept at synthesizing abstract concepts into practical frameworks, allowing for interdisciplinary research that connects mathematics with biomechanics, fluid dynamics, and celestial mechanics. His proficiency in scholarly writing has resulted in 50+ ISI-indexed publications, while his peer-review work for leading journals reflects his critical evaluation skills. He is also skilled in research project coordination, fostering international collaborations that yield impactful results. These abilities position him as both a thought leader and an active contributor to solving challenging mathematical problems with real-world applications.
Publication Top Notes
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Title: Some existence results on periodic solutions of nonautonomous second-order differential systems with (q, p)-Laplacian
Authors: D. Paşca, C.L. Tang
Year: 2010
Citations: 28
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Title: A version of Zhong’s coercivity result for a general class of nonsmooth functionals
Authors: D. Motreanu, V.V. Motreanu, D. Paşca
Year: 2002
Citations: 26
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Title: The two-body problem with generalized Lennard-Jones potential
Authors: M. Bărbosu, V. Mioc, D. Paşca, F. Szenkovits
Year: 2011
Citations: 20
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Title: Periodic solutions of a class of nonautonomous second order differential systems with (q, p)-Laplacian
Authors: D. Paşca
Year: 2010
Citations: 20
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Title: Periodic solutions of second-order differential inclusions systems with p-Laplacian
Authors: D. Paşca
Year: 2005
Citations: 19
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Title: The circular restricted 4-body problem with three equal primaries in the collinear central configuration of the 3-body problem
Authors: J. Llibre, D. Paşca, C. Valls
Year: 2021
Citations: 9
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Title: Qualitative study of a charged restricted three-body problem
Authors: J. Llibre, D. Paşca, C. Valls
Year: 2013
Citations: 7
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Title: Duality mappings and the existence of periodic solutions for non-autonomous second order systems
Authors: G. Dincă, D. Goeleven, D. Paşca
Year: 2006
Citations: 7
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Title: Existence and multiplicity of solutions for p-Laplacian Neumann problems
Authors: Q. Jiang, S. Ma, D. Paşca
Year: 2019
Citations: 6
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Title: Periodic solutions of non-autonomous second order systems with (q(t), p(t))-Laplacian
Authors: D. Paşca, C.L. Tang
Year: 2014
Citations: 6
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Title: Periodic solutions for nonautonomous second order differential inclusions systems with p-Laplacian
Authors: D. Paşca
Year: 2006
Citations: 6
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Title: Existence theorem of periodical solutions of Hamiltonian systems in infinite-dimensional Hilbert spaces
Authors: G. Dincă, D. Paşca
Year: 2001
Citations: 6
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Title: New existence results on periodic solutions of nonautonomous second order Hamiltonian systems with -Laplacian
Authors: D. Paşca, Z. Wang
Year: 2013
Citations: 5
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Title: Qualitative analysis of the anisotropic two-body problem with generalized Lennard-Jones potential
Authors: D. Paşca, C. Valls
Year: 2012
Citations: 5
Conclusion
Professor Daniel Pașca stands as a highly accomplished mathematician, educator, and academic leader whose career exemplifies dedication to research, innovation, and collaboration. His contributions span theoretical advancements, practical applications, and the mentorship of future scholars. Through decades of sustained scholarly activity, he has influenced global mathematics research while strengthening institutional excellence at the University of Oradea. His work in nonlinear systems, variational methods, and applied mathematics has bridged the gap between theory and practice, benefiting multiple scientific disciplines. With an unwavering commitment to academic integrity and knowledge dissemination, he continues to shape the international research landscape. His record of achievements, combined with his vision for advancing mathematical sciences, solidifies his reputation as a leading figure whose impact will resonate for years to come.