جست‌وجوی استاد و پژوهشگر

Igor Kossowskiمشاهده پروفایل

استادیار

• Nonlinear Analysis
• Partial Differential Equations
• Mathematical Modeling
• +۴ مورد دیگر

Dr. Eng. Igor Kossowski is an Assistant Professor at the Department of Mathematical Modeling, Faculty of Technical Physics, Information Technology and Applied Mathematics, Lodz University of Technology. His research focuses on nonlinear differential equations, fractional calculus, and nonlocal boundary conditions. He has published extensively in journals such as Advances in Nonlinear Analysis and Discrete and Continuous Dynamical Systems - Series B . Contact: igor.kossowski@p.lodz.pl. Research Trends: Generalized fractional Laplacian operators, (p,q)-Laplacian systems, radial solutions for elliptic equations, and stability analysis of nonlinear Dirichlet problems. Methodologies: Fixed point theorems, variational principles, spectral theory, and bifurcation analysis.

Robert Steglińskiمشاهده پروفایل

استادیار

• Mathematical Analysis
• Differential Equations
• Nonlinear Analysis
• +۳ مورد دیگر

Robert Stegliński is an Assistant Professor at the Division of Mathematical Modelling, Lodz University of Technology. His research focuses on mathematical analysis of local and nonlocal differential and difference equations, with particular emphasis on p-Laplacian operators, variable exponent equations, and critical point theory.

Siegfried Carlمشاهده پروفایل

استاد

• Nonlinear Analysis
• Nonsmooth Variational Problems
• Nonlinear Elliptic and Parabolic Differential Equations and Inclusions
• +۳ مورد دیگر

Prof. Dr. Siegfried Carl is a Professor of Mathematics at Martin-Luther-Universität Halle-Wittenberg, affiliated with the Department of Mathematics. His research focuses on nonlinear analysis, nonsmooth variational problems, and elliptic/parabolic differential equations and inclusions. He has contributed extensively to comparison principles, multiple solution analysis, and nonlinear eigenvalue problems. Research interests include variational inequalities (both variational and hemivariational), quasilinear elliptic/parabolic systems, and nonlinear boundary value problems. His work bridges abstract functional analysis with applications in PDEs, emphasizing existence theory, extremality principles, and decay estimates. Prof. Carl’s recent articles (2021–2025) explore double phase problems, noncoercive variational inequalities, and obstacle problems in unbounded domains. He has published in leading journals, addressing topics like hemivariational inequalities, p-Laplacian systems, and global estimates in arbitrary domains. No scientific awards or grants are explicitly mentioned in the text. He is involved in editorial work and teaching but specifics are not detailed. His research maintains a focus on theoretical contributions to nonlinear PDEs and nonsmooth analysis.

• Applied Mathematics
• Dynamical Systems
• Nonlinear Dynamics
• +۳ مورد دیگر

Paul Glendinning is the Beyer Professor of Applied Mathematics at The University of Manchester. His research focuses on dynamical systems, particularly piecewise smooth systems, bifurcation theory, and nonlinear dynamics. His work addresses applications ranging from engineering (e.g., power converters) to biological systems (e.g., epilepsy modeling) and mechanical systems (e.g., swing dynamics). He has received the JDEA Best Paper 2021 Award for outstanding contributions to mathematical research. Glendinning is also active in academic leadership, serving as President of the Institute of Mathematics and its Applications (IMA). His research interests include the classification of singular points in piecewise smooth systems, chaos theory, and the development of normal forms for bifurcations. He collaborates internationally on topics such as border-collision bifurcations, invariant manifolds, and the analysis of complex dynamical systems. His contributions bridge theoretical advancements with practical applications, emphasizing interdisciplinary relevance. Recent work explores adaptive resonance mechanisms and the mathematical modeling of real-world phenomena like energy transfer in swinging systems.

Tailen Hsingمشاهده پروفایل

استاد

• Functional Data Analysis
• Spatial Data Analysis
• Extreme Value Theory
• +۲ مورد دیگر

Tailen Hsing is the Michael B. Woodroofe Collegiate Professor of Statistics at the University of Michigan's Department of Statistics, part of the College of Literature, Science, and the Arts (LSA). His research focuses on functional data analysis, spatial statistics, and extreme value theory. He has held academic leadership roles, including serving as Chair of the Department of Statistics from 2010 to 2015. Education: Tailen Hsing earned his Ph.D. in Statistics from the University of North Carolina in 1984, following an M.S. in Statistics from the same institution in 1983, and a B.S. in Mathematics from National Taiwan University in 1978. His academic career includes prior appointments at Ohio State University, the National University of Singapore, and Texas A&M University. Research Interests: Hsing’s work centers on extreme value problems, functional data analysis, long-range dependence, and space-time models. He has made significant contributions to theoretical foundations of functional data, including a notable book published in 2015. His current research explores high-dimensional parameters in functional data and inference for locally stationary spatial processes. Publications: His recent work includes advancements in spectral density estimation for spatial processes, functional data segmentation, and multivariate spatial models. These contributions highlight his expertise in bridging theoretical and applied statistical methods. Editorial Roles: He serves as an Associate Editor of Statistical Science and the Editorial Board of SpringerBriefs in Probability and Mathematical Statistics, among other editorial positions. Previously, he co-edited the Annals of Statistics and contributed to editorial roles for leading journals like Bernoulli and Statistica Sinica . Advising and Grants: While specific grants and student advisees are not detailed here, his extensive publication record reflects collaborative work with students and colleagues. His research has been supported through various academic collaborations and institutional resources. Labs and Teams: Though no specific labs are mentioned, his collaborations with researchers such as Stoev and Yarger indicate active participation in interdisciplinary teams focused on spatial and functional data analysis.

• Mathematical Analysis
• Partial Differential Equations
• Regularity Theory
• +۲ مورد دیگر

Paolo Baroni serves as Associate Professor at the University of Parma's Department of Mathematical, Physical and Computer Sciences, holding this position since December 2019. His academic career includes research fellowships at the University of Parma (2016-2019) and postdoctoral appointments at the University of Naples Federico II, Aalto University, and Uppsala University. Baroni completed his Bachelor's and Master's degrees in Mathematics at the University of Parma before earning his Ph.D. from the Scuola Normale Superiore (2010-2012). His academic profile includes a first-level piano diploma from Istituto Musicale A. Peri, demonstrating interests beyond mathematics. His research specializes in mathematical analysis with emphasis on partial differential equations and regularity theory. Baroni's scholarly work investigates gradient continuity for non-autonomous functionals, p(x)-Laplacian systems, degenerate phase transitions, and measure data problems. His research bridges theoretical foundations with applications in mathematical physics, particularly in understanding the regularity properties of solutions to complex PDE systems. Analysis of Baroni's publication record reveals consistent scholarly contributions from 2011 through 2025. Recent work (2022-2025) focuses on gradient continuity for minimizers of non-autonomous functionals and p(x)-Laplacian systems under minimal exponent conditions. Earlier publications (2013-2022) demonstrate progression from foundational work on Lorentz estimates and obstacle problems to advanced investigations of non-standard growth operators and double phase functionals. His research shows particular expertise in connecting analytical techniques with geometric interpretations of PDE solutions. Baroni teaches multiple courses including Calculus 1 (for Mathematics), Mathematical Analysis 1 (for Mechanical Engineering), and Fundamentals of Calculus and Geometry (for Architecture programs). He also supervises student projects, as evidenced by exam proposals from students Pietro Galimberti, Alessandra Migliaccio, and Giulio Pecorella. Additionally, he participates in academic community building through events like the July 2024 regularity theory school in Cosenza.

• Mathematical Analysis
• History of Mathematics
• Convex Analysis
• +۷ مورد دیگر

Michela Eleuteri serves as a Full Professor in the Department of Physical, Computer and Mathematical Sciences at the University of Modena and Reggio Emilia, specializing in Mathematical Analysis (MATH-03/A). Her academic profile demonstrates a dual expertise in theoretical mathematical analysis and historical perspectives of mathematics. Her research focuses on several interconnected areas: Regularity theory for minimizers of variational integrals with emphasis on Lipschitz continuity Functionals with nonstandard growth conditions including variable exponents and generalized Orlicz norms Bounded variation spaces and their applications to image processing Homogenization theory and asymptotic analysis of thin structures Historical development of mathematical concepts with educational applications Prof. Eleuteri's publication trajectory reveals an evolving research program that increasingly bridges classical mathematical analysis with contemporary applications in artificial intelligence and machine learning. Her recent work demonstrates how foundational mathematical concepts can inform modern computational approaches, particularly in optimization and image processing. This interdisciplinary approach is also reflected in her teaching, where she connects historical mathematical developments with current theoretical frameworks. Her teaching responsibilities span multiple academic programs: History of Mathematics for the Science Teaching and Communication Master's program Mathematical Analysis II for Civil and Environmental Engineering students Advanced courses in Convex Analysis and Optimization for Mathematics graduate students History of Mathematics I and II within specialized mathematics tracks Prof. Eleuteri maintains an active scholarly presence with continuous publication output from 2004 through 2025, demonstrating sustained research productivity and evolving scholarly interests that increasingly incorporate applications to modern computational fields while maintaining strong theoretical foundations in mathematical analysis.

Timothy Fergusonمشاهده پروفایل

دانشیار

• Complex Analysis
• Bergman Spaces
• Extremal Problems
• +۲ مورد دیگر

Timothy Ferguson is an Associate Professor in the Department of Mathematics at the University of Alabama. His academic career includes a Ph.D. from the University of Michigan, Ann Arbor (2011) under advisor Peter Duren, followed by a three-year postdoc at Vanderbilt University before joining the University of Alabama faculty. His educational background includes: Ph.D. in Mathematics, University of Michigan, Ann Arbor (2011) Dr. Ferguson's research focuses on extremal problems in spaces of analytic functions , with particular emphasis on Bergman spaces. His work spans complex analysis, operator theory, and harmonic analysis. He has made significant contributions to understanding extremal functions, Bergman projections, and related operators in various function spaces. His research often bridges theoretical mathematics with practical applications in approximation theory and functional analysis. Analysis of his publication record reveals a consistent focus on extremal problems in Bergman spaces, with expanding applications to Hardy spaces, variable exponent spaces, and operator theory. His work demonstrates increasing sophistication in handling weighted spaces and differentiation composition operators, showing clear progression from foundational extremal problems to more complex structures involving multiple operators and function spaces across his 15 publications from 2009-2019. Dr. Ferguson maintains an active research profile with publications in respected mathematics journals including Advances in Mathematics, Journal of Mathematical Analysis and Applications, and Computational Methods and Function Theory. While specific details about his advising are not provided in the available text, his research profile suggests active mentorship of graduate students working in complex analysis and functional analysis. His CV indicates teaching experience at multiple institutions including University of Michigan, Vanderbilt, and University of Alabama. His research involves collaboration with mathematicians including Tao Mei, Brian Simanek, Soumyadip Acharyya, and William T. Ross, reflecting the interdisciplinary nature of his work across different areas of mathematical analysis.

Florin ISAIAمشاهده پروفایل

دانشیار

• Nonlinear Analysis
• Partial Differential Equations
• Sobolev Spaces
• +۳ مورد دیگر

Florin ISAIA is an Associate Professor at the Department of Mathematics and Computer Science within the Faculty of Mathematics and Computer Science at the Technical University of Braşov. His research focuses on nonlinear analysis, elliptic partial differential equations, integral equations, and Sobolev spaces. He holds an office in Building P, Room PP11, and can be reached via email at florin.isaia@unitbv.ro . His academic work emphasizes theoretical contributions to functional analysis, particularly in the context of superposition operators between Sobolev spaces. Key research topics include the p-Laplacian equations, Faà di Bruno formulas in supercritical and subcritical cases, and generalized Pohožaev identities. He has also explored applications in thermoelasticity and nonlinear dynamical systems, such as the study of cylindrical tubes under torsion and hybrid oscillator models. Florin ISAIA's publications span reputable journals like Nonlinear Analysis , Houston Journal of Mathematics , and Advanced Nonlinear Studies . His work often bridges abstract mathematical analysis with applied problems in structural mechanics and control systems. Leveraging advanced analytical methods, his research addresses critical questions in operator continuity, nonexistence results for certain PDEs, and the interplay between thermal and mechanical stresses in composite materials. He maintains an active profile in the academic community, contributing to the theoretical foundations of nonlinear dynamics and functional spaces.

• Nonlinear partial differential equations
• Applied functional analysis
• Evolution equations
• +۲ مورد دیگر

Prof. Dr. Petra Wittbold is a Professor at the Faculty of Mathematics, University of Duisburg-Essen. Her research focuses on nonlinear partial differential equations and applied functional analysis, with applications in analysis, numerical mathematics, and probability theory. She has taught courses such as Functional Analysis, Ordinary Differential Equations, and Evolution Equations across multiple semesters since 2016, emphasizing infinite-dimensional normed spaces, Banach spaces, and nonlinear mappings. Administratively, she has served as a member of the Examination Board for Bachelor programs in Mathematics, Technomathematics, and Business Mathematics, and as Equal Opportunities Officer of the Faculty of Mathematics (2012–2020). Her recent publications address entropy solutions for fractional porous medium equations, stochastic perturbations in PDEs, and doubly nonlinear equations, reflecting her expertise in nonlinear functional analysis and mathematical modeling. Her courses often integrate theoretical concepts (e.g., spectral decomposition, compactness, and Hille-Yosida theorem) with practical applications in physics, biology, and society. She collaborates with peers like Britta Berndtsen (secretary) and has supervised seminars on topics including Fourier analysis, operator theory, and nonlinear dynamics. No scientific awards are explicitly mentioned in the provided text.

Thomas J. Bieskeمشاهده پروفایل

استاد

• Sub-Riemannian Geometry
• Partial Differential Equations
• Nonlinear Potential Theory
• +۲ مورد دیگر

Thomas J. Bieske is Professor in the Department of Mathematics and Statistics at the University of South Florida, specializing in sub-Riemannian geometry and nonlinear PDEs. His research examines viscosity solutions, geometric analysis, and potential theory in non-Euclidean spaces. Research focuses on: Viscosity solutions in Grushin/Carnot spaces p-Laplace generalizations with drift terms Geometric maximum principles Sub-Riemannian harmonic functions Recent work explores uniqueness theorems for infinity Laplacian equations and quaternion-based generalizations. Recognized with Phi Beta Kappa membership and teaching awards. Supervised 7+ graduate students including recent Ph.D. graduates Robert Freeman (2020) and Zachary Forrest (expected 2024).

Grozdena Todorovaمشاهده پروفایل

استاد

• Partial Differential Equations
• Hyperbolic and Parabolic Partial Differential Equations
• Mathematical Physics
• +۳ مورد دیگر

Grozdena Todorova is a Professor in the Department of Mathematics at The University of Tennessee, Knoxville (UTK), affiliated with the College of Arts and Sciences. She holds a Ph.D. from Moscow State University. Her research focuses on nonlinear evolution problems in mechanics and physics, particularly addressing finite time blow-up, global existence, asymptotic behavior of solutions, regularity, and stability. She has contributed to hyperbolic and parabolic partial differential equations (PDEs), mathematical physics, and nonlinear dissipative systems. Teaching responsibilities have included advanced courses like Math 535-536 (PDE prelim sequence) and Math 499 (Honors research class). Her work spans theoretical analysis of PDEs, including energy decay rates, critical exponents, and scattering theory, with applications to wave equations, Klein-Gordon equations, and nonlinear Schrödinger systems. She has advised honors undergraduate research in summer programs. Her research trends emphasize dissipative systems, asymptotic behavior, and critical phenomena in nonlinear PDEs. Over 30 years of publications demonstrate sustained contributions to PDE theory and applications, with a focus on rigorous mathematical analysis of physical systems.

• Electromagnetic Theory
• Microwave Engineering
• Antenna Design
• +۲۱ مورد دیگر

Giuseppe Schettini is a Full Professor in the Department of Industrial, Electronic and Mechanical Engineering at Roma Tre University, Italy. His research spans electromagnetic theory, antenna design, microwave engineering, and fusion energy systems, with a focus on electromagnetic band-gap (EBG) structures, resonant-cavity antennas, through-the-wall imaging, and Lower Hybrid Current Drive (LHCD) for tokamaks. His research interests include computational electromagnetics, wireless power transfer, photonic crystals, leaky-wave antennas, and 3D-printed dielectric components. He employs advanced numerical techniques such as the Cylindrical Wave Approach (CWA), Finite-Difference Time-Domain (FDTD), and Finite Element Method (FEM) for modeling and simulation. His work bridges theoretical analysis with experimental validation, particularly in microwave components and imaging systems. Recent publications highlight trends in high-gain antennas using 3D-printed superstrates, directive radiation from photonic crystals, and applications in fusion energy (e.g., DTT and ITER). His work also extends to wearable and implantable device interactions, radar systems, and inverse scattering for through-the-wall imaging. He frequently collaborates with researchers such as Cristina Ponti, Paolo Baccarelli, Silvio Ceccuzzi, and Lara Pajewski. Giuseppe Schettini has no listed scientific awards in the provided text. He advises students and researchers in electromagnetic theory and antenna systems, though specific names are not listed. His work is supported by national and international projects related to fusion energy, microwave systems, and radar technologies. He contributes to major initiatives like the Divertor Tokamak Test (DTT) facility and ITER-relevant LHCD systems. He leads research activities in electromagnetic scattering, microwave component design, and imaging systems. His team focuses on EBG-based antennas, cylindrical wave modeling, and experimental characterization of dielectric structures. The laboratory work includes 3D printing for antenna superstrates and FDTD simulations for GPR and biomedical applications.

Mika Koskenojaمشاهده پروفایل

مدرس

• Pluripotential Theory
• Several Complex Variables
• Variable Exponent Spaces
• +۳ مورد دیگر

Mika Koskenoja is a University Lecturer at the Department of Mathematics and Statistics, University of Helsinki, affiliated with the Teachers' Academy. His primary roles include teaching foundational and intermediate mathematics courses such as Algebra I, Analysis II, Topology I, and courses for prospective teachers. He has supervised over 300 bachelor theses, 170 master's theses, and one licentiate thesis, currently overseeing about 20 ongoing theses. His research focuses on pluripotential theory, several complex variables, and variable exponent spaces. Key achievements include the Award of the Finnish Mathematical Society (2012) and being named Vuoden Luennoitsija (2017/2018). He led the 'Opettajien Akatemia' project (2017–2019), funded by the University of Helsinki. His teaching spans over 20 years, covering courses like Vector Analysis, Probability Theory, and Differential Equations. Research collaborations include international activities in complex analysis and pedagogical initiatives.

Ebubekir AKKOYUNLUمشاهده پروفایل

مدرس

• Mathematics
• Applied Mathematics
• Mathematical Analysis
• +۱ مورد دیگر

Dr. Ebubekir AKKOYUNLU is a Lecturer at the Department of Mathematics and Science Education, Faculty of Education, Bayburt University. His research spans applied mathematics, mathematical analysis, and nonlinear differential equations, with a focus on chemotaxis models, blow-up phenomena, and variable exponent spaces. Current commissions include: Diameter-Make Commission, Adaptation-Exemption Commission, International Relations Commission, Department Quality Commission, and Library Commission. His recent work analyzes anisotropic parabolic equations, attraction-repulsion chemotaxis systems, and Kirchhoff-type problems, often involving nonstandard growth nonlinearities. Publications emphasize existence theory, boundedness, and blow-up time estimation. He has contributed to mathematics education research, particularly in realistic teaching methods for derivative concepts in secondary education.