جست‌وجوی استاد و پژوهشگر

• Partial Differential Equations
• Calculus of Variations
• Numerical Analysis
• +۵ مورد دیگر

Lars Diening is a Professor at the Faculty of Mathematics, Bielefeld University. He has held academic positions at the University of Osnabrück (2015-2017), LMU Munich (2010-2015), and the University of Freiburg (2010-2015). His research is funded through projects like SFB 1283 and IGK 2235, focusing on uncertainty, disorder, and singular/random systems. His research interests include Partial Differential Equations Calculus of Variations Adaptive Finite Element Methods Variable Exponent Spaces Non-Newtonian Fluids The 15 most recent articles highlight his work on Adaptive mesh refinement Nonlocal equations Calderón-Zygmund estimates Stochastic PDEs Pressure-robust discretizations across journals like Foundations of Computational Mathematics, Annals of PDE, and SIAM Journal on Numerical Analysis. Scientific awards include being listed in Thomson Reuters' The world's most influential scientific minds (2014, 2015). He contributes to projects such as RTG 2235/2 and SFB 1283, emphasizing singular and random systems.

• Nonlinear Partial Differential Equations
• Functional Analysis
• Evolution Equations
• +۵ مورد دیگر

Prof. Dr. Petra Wittbold is a Professor at the University of Duisburg-Essen, holding a position in the Faculty of Mathematics, specifically within the Department of Mathematics. Her research focuses on nonlinear partial differential equations and applied functional analysis, with a particular emphasis on entropy solutions, evolution equations, and stochastic perturbations. She has contributed significantly to the theory of doubly nonlinear equations, fractional calculus, and variable exponent spaces. Administratively, she has held roles such as Equal Opportunities Officer for the Faculty of Mathematics (2012-2020), member of the Senate, and appointment commissioner. Her teaching spans advanced courses including Functional Analysis I, Nonlinear Evolution Equations, and Ordinary Differential Equations, reflecting her expertise in both theoretical and applied aspects of analysis. Prof. Wittbold has supervised numerous doctoral students, including Kerstin Schmitz, Niklas Sapountzoglou, and Martin Scholtes, contributing to their research in nonlinear PDEs and related fields. Her work extends to organizing international workshops and spring schools on topics like evolutionary equations and stochastic methods, fostering collaboration among researchers globally. Her publications span over three decades, addressing entropy solutions, renormalized solutions, and the interplay between stochastic processes and PDEs. Key contributions include studies on time-fractional porous medium equations and doubly nonlinear integro-differential equations, advancing mathematical analysis and its applications in physics and engineering.

Nataliia Goncharukمشاهده پروفایل

استادیار

• Dynamical Systems
• Bifurcation Theory
• Complex Dynamics
• +۳ مورد دیگر

Nataliia Goncharuk is an Assistant Professor in the Department of Mathematics at Texas A&M University, part of the College of Arts & Sciences. She holds a PhD in Mathematics from the Institute for Information Transmission Problems, Moscow, under the supervision of Yulij S. Ilyashenko. Her research focuses on dynamical systems, bifurcation theory, complex dynamics, and renormalization, with notable contributions to topics like Arnold tongues, polynomial foliations, and bubble dynamics. She has received prestigious awards, including the 2018 Moscow Mathematical Society Prize and Simons Foundation grants. Dr. Goncharuk teaches courses such as Dynamical Systems and Chaos, Complex Variables, and has organized workshops on Groups and Dynamics. Her work bridges theoretical insights with applications in topology and geometry, including contributions to the understanding of fractal structures and structural instability in dynamical systems. Educations: PhD in Mathematics (2016, Institute for Information Transmission Problems), MS in Mathematics (2012, Lomonosov Moscow State University and Independent University of Moscow). Postdoctoral experience includes roles at the University of Toronto, Cornell University, and Higher School of Economics. Research interests include global bifurcations, circle dynamics, renormalization, and complex rotation numbers. Recent work explores anti-classification results in dynamical systems and smoothness properties of Arnold tongues. Her publications span journals like Analysis & PDE, Nonlinearity, and the Moscow Mathematical Journal. Awards and recognitions highlight her contributions to dynamical systems, including the August Möbius Contest (2012) and Gold Medal in the International Mathematical Olympiad (2006). She actively engages in outreach, leading summer math programs and math circles focused on fractals and topology.

• Nonlocal Differential Equations
• Fractional Calculus
• Difference Equations
• +۴ مورد دیگر

Dr. Chris Goodrich is a Senior Lecturer at the School of Mathematics and Statistics, UNSW Sydney. He holds a PhD in Mathematics from the University of Nebraska-Lincoln. His research focuses on analytical and theoretical aspects of nonlocal differential equations, fractional calculus, and variational problems, with particular emphasis on operator theory and regularity analysis. Education: PhD Mathematics, University of Nebraska-Lincoln Research Interests: Dr. Goodrich specializes in nonlocal operators and fractional calculus applied to differential/difference equations. His work investigates existence theory, monotonicity properties, and topological analysis of solutions. Key areas include convolution equations, (p,q)-growth conditions in PDEs, and applications of Sobolev inequalities to Kirchhoff-type problems. He maintains strong collaborations with international researchers in fractional analysis and discrete calculus. Publications: His recent articles (2023-2025) demonstrate consistent focus on nonlocal operators, fractional differences, and convolution equations. Predominant themes include topological methods for elliptic equations, monotonicity analysis of fractional operators, and existence/nonexistence theorems for Kirchhoff systems. Analytical techniques leverage convexity, variational principles, and asymptotic characterization across both continuous and discrete frameworks.

Haye Hinrichsenمشاهده پروفایل

استاد

• Quantum Information Theory
• Exactly Solvable Systems
• Tensor Networks
• +۴ مورد دیگر

Prof. Haye Hinrichsen holds a C3 professorship at the University of Würzburg within the Chair of Theoretical Physics III . His academic journey includes roles as Acting Professor at the University of Wuppertal (2001), Senior Assistant at Duisburg-Essen (2000), and postdoctoral research at institutions like the Weizmann Institute of Science (1995–1997). He earned his PhD in 1993 from the University of Bonn under Prof. V. Rittenberg, focusing on quantum groups. His research interests span quantum information theory , exactly solvable systems , statistical physics far from equilibrium , reaction-diffusion processes , and non-equilibrium phase transitions . Notable achievements include the 2007 Award for Good Teaching and contributions to understanding entropy-based tuning systems in music. His recent work explores topics like causal set propagators in anti-de Sitter spacetime, eigenmodes on hyperbolic lattices, and renormalization techniques in quantum field theories. He has also applied physics principles to music acoustics, developing adaptive tuning schemes using entropy maximization. Key Research Themes: Quantum gravity, non-equilibrium dynamics, topological complexity, and interdisciplinary applications in music. Teaching: Courses include Theoretical Physics I, Computational Physics, and General Relativity. Lab/Affiliation: Chair of Theoretical Physics III at Hubland South, Building M1.

• Nonlinear Partial Differential Equations
• Mathematical Analysis
• Viscosity Solutions
• +۴ مورد دیگر

Petri Juutinen is a Professor and Vice Head of the Department of Mathematics and Statistics at the University of Jyväskylä’s Faculty of Mathematics and Science. His research focuses on nonlinear partial differential equations (PDEs), particularly viscosity solutions, p-Laplace equations, infinity Laplacian, and degenerate/singular parabolic systems. He contributes to both theoretical advancements and educational materials, such as textbooks on analytical geometry. His work bridges pure mathematics and applied analysis, emphasizing topics like boundary blow-up problems, decay estimates, and gradient constraints. Juutinen’s publications span high-impact journals like International Mathematics Research Notices and Mathematische Annalen , reflecting his expertise in nonlinear PDE theory. He is affiliated with the research group for Nonlinear Partial Differential Equations at his institution. No scientific awards are explicitly mentioned in the provided texts. His advising and grant activities are not detailed here, though his role as Vice Head suggests involvement in academic governance. His research group focuses on collaborative projects in nonlinear PDEs, contributing to both foundational theory and interdisciplinary applications.

• Mathematical Analysis
• Harmonic Analysis
• Functional Analysis
• +۳ مورد دیگر

Prof. Dr. Ali AKBULUT is a full-time Professor in the Department of Mathematics at Ahi Evran University's Faculty of Arts and Sciences. He holds a PhD (2003), MSc (1998), and BSc (1994) in Mathematics from Ankara University. His research focuses on Mathematical Analysis , particularly harmonic analysis, integral operators, Morrey spaces, and Schrödinger operators. He has supervised 16+ graduate students (PhD/MSc) on topics including harmonic analysis, operator theory, and function spaces. His work includes 50+ publications, with recent articles concentrated on boundedness of operators in specialized spaces like Lorentz, Morrey, and vanishing Morrey spaces. Awards: UBYT Programı (TÜBİTAK, 2018) UBYT Yayın Teşvik Programı (TÜBİTAK, 2015) Grants & Leadership: Principal investigator for 27 projects (e.g., TUBITAK-funded studies on Morrey spaces). Current Director of the Institute (2024–), former Dean/Department Head.

• Kansei informatics
• Soft computing
• Colour emotion
• +۶ مورد دیگر

Keiichi Muramatsu is Associate Professor (tenure-track since 2025) at Waseda University’s Global Education Center, Japan. Holding a Doctor of Human Sciences from Waseda, he has successively served as Assistant Professor at Saitama University and as part-time Lecturer at Bunkyo University. He is an active member of the Japan Society of Kansei Engineering, the Japanese Society for Artificial Intelligence and the Color Society of Japan. Education: Doctoral Program, Human Sciences, Waseda University (2009-2014) Master’s Program, Human Sciences, Waseda University (2007-2009) Bachelor, Department of Human Informatics and Cognitive Sciences, Waseda University (2003-2007) Research interests: Muramatsu integrates Kansei informatics and soft computing to quantify human emotional and aesthetic responses. His work spans colour-emotion modelling for lighting and butterfly aesthetics, bio-signal driven emotion recognition using chaotic fingertip plethysmography, and gait classification via deep learning for personalised rehabilitation and stumble prevention. He also develops ontological frameworks to share emotional knowledge across educational and product-service system design domains. Publication trends: Across 62 Scopus papers (h-index 7), Muramatsu’s recent outputs demonstrate a convergence of affective engineering and AI: convolutional networks visualise gait features for training feedback, neural predictors estimate learner states in intelligent tutoring systems, and psychophysiological models link colour, fragrance and 3-D sound to emotional dimensions. Studies consistently combine subjective evaluations with objective indices such as fNIRS, skin conductance and chaotic exponents. Grants & industry links: He has led JSPS KAKENHI grants and internal Waseda special research projects, collaborated with Toyota on driver affective scales, and contributed to exoskeleton development with Saitama medical device firms. His work on LED automotive lighting and mobility-scooter stress evaluation reflects ongoing industry knowledge transfer. Advising & labs: While specific student names are not disclosed, Muramatsu supervises graduate research on gait-assistive devices, emotion recognition wearables, and ITS architectures within the Global Education Center’s interdisciplinary environment.

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

Carlo MERCURI is an Associate Professor in the Department of Physical, Computer and Mathematical Sciences at the University of Modena and Reggio Emilia. His scientific disciplinary sector is MATH-03/A Mathematical Analysis. He is based at the former Mathematics campus, with office located at Via Campi 213/b - FIM. Professor MERCURI's research interests span across several areas of mathematical analysis, with particular focus on: Nonlinear partial differential equations Variational methods Schrödinger-Poisson systems p-Laplacian problems Functional analysis Fourier analysis His recent research has produced significant contributions to the understanding of groundstate solutions, symmetry properties, and existence results for various nonlinear PDE systems. His work often combines analytical techniques with geometric insights to tackle challenging problems in mathematical physics and analysis, particularly focusing on variational methods for Schrödinger-Poisson-Slater equations, existence and uniqueness theorems, and critical exponent problems for p-Laplacian operators. Professor MERCURI teaches several courses for the 2025/2026 academic year: Mathematical Analysis II for Computer Science students Mathematical Analysis II for Computer Engineering students Fourier Analysis for Mathematics Master's students (Didactics, history and foundations of mathematics path) Higher Analysis for Mathematics Master's students (both General and Data Science paths) His teaching focuses on differential calculus for functions of multiple variables, ordinary and partial differential equations, functional analysis, and Fourier analysis, with emphasis on theoretical foundations and problem-solving applications. Professor MERCURI holds office hours by appointment, preferably on Mondays and Wednesdays from 2:00-3:00 pm at the Via Campi campus.

• Condensed Matter Theory
• Quantum Coherence
• Quantum Phase Transitions
• +۴ مورد دیگر

Václav Janiš is a Senior Scientist at the Theory Group of the Department of Dielectrics, Institute of Physics, Czech Academy of Sciences, and a Professor of Theoretical Physics at the Faculty of Mathematics and Physics, Charles University in Prague. His research bridges condensed matter theory, quantum coherence, and spin glasses. Research Interests: Strongly correlated electrons (Hubbard/Anderson models) Quantum phase transitions in itinerant systems Anderson localization and transport in disordered systems Spin-glass theory with real replicas Field-theoretic and diagrammatic methods Superconducting nanostructures Publications Overview: His work spans 1986-2011, focusing on parquet equations for two-particle vertices, renormalized perturbation theories, Kondo effects, and replica-symmetry breaking in spin glasses. Key themes include quantum criticality, non-Fermi liquid behavior, and thermodynamic homogeneity in glassy phases. Contact: janis@fzu.cz | Phone: +420 26605 2771

Martin Schäferمشاهده پروفایل

پژوهشگر

• Applied Mathematics
• Harmonic Analysis
• Approximation Theory
• +۳ مورد دیگر

Dr. Martin Schäfer is a Researcher at the Chair of Applied Analysis within the Faculty of Mathematics at Chemnitz University of Technology. His research focuses on advanced mathematical frameworks such as α-molecules, coorbit space theory, and approximation methods in harmonic analysis. He earned his Diploma in Mathematics from the University of Bonn (2012) and completed his PhD at the Technical University of Berlin (2018) with a thesis on α-molecules. His work bridges pure and applied mathematics, addressing challenges in signal processing, image analysis, and high-dimensional approximation. Key research interests include approximation theory, Fourier analysis, function spaces, and the development of adaptive representation systems like shearlets and curvelets. Schäfer has contributed to conferences such as the International Conference on Multivariate Approximation (2016) and the GAMM Annual Meeting (2014), presenting on topics like phase retrieval and sparse recovery. His publications explore theoretical foundations of wavelet systems and their applications in optimal function recovery and sampling problems. Notable achievements include establishing new upper bounds for sampling numbers and developing subsampling techniques for finite frames. While no specific awards are listed, his prolific publication record in top journals like Applied and Computational Harmonic Analysis and Journal of Fourier Analysis and Applications highlights his academic impact. Schäfer collaborates internationally, evidenced by his participation in workshops in Germany, Canada, and the USA.

• Elliptic Partial Differential Equations
• Schauder Estimates
• Degenerate and Singular PDEs
• +۴ مورد دیگر

Stefano Vita is a Researcher at the University of Pavia within the Mathematical Analysis and Applications department. His work focuses on degenerate/singular partial differential equations , fractional calculus , and regularity theory . He has contributed to Schauder estimates, boundary unique continuation, and nonlocal nonlinear problems. Office: C19 Email: stefano.vita@unipv.it Phone: +39 0382 985629 Reception: By appointment Research Highlights: Analysis of elliptic and parabolic PDEs degenerating on nodal sets/lower-dimensional manifolds Development of higher-order Schauder estimates and boundary Harnack principles Studies on unique continuation for fractional equations Investigations into variable exponent Hölder spaces and quantitative stability for nonlocal inequalities

Álvaro Corralمشاهده پروفایل

پژوهشگر

• Complex Systems
• Statistical Physics
• Natural Hazards
• +۹ مورد دیگر

Álvaro Corral is a researcher at the Centre de Recerca Matemàtica (CRM) in Barcelona, where he leads the Complex-Systems Group. He is associated with the Mathematics Department of the Universitat Autònoma de Barcelona and is a member of the Barcelona Graduate School of Mathematics and the network complexitat.cat. His research lies at the intersection of statistical physics, geophysics, and data science, focusing on complex systems such as natural hazards (earthquakes, hurricanes, geomagnetic storms) and human-generated systems (language, music). He specializes in power laws, scaling laws, Zipf’s law, and finite-size effects , applying rigorous statistical methods to model and predict extreme events. The analysis of his recent publications reveals a strong interdisciplinary trend, combining physics-based modeling with data analytics in domains ranging from urban population clustering to classical music harmony. His work often bridges theoretical frameworks with real-world datasets, emphasizing the universality of scaling phenomena across diverse systems. Scientific Awards and Recognitions: Ramon y Cajal Fellow Lorenz Lecturer, 2011 American Geophysical Union Fall Meeting Álvaro is deeply committed to the training of young researchers, having organized multiple summer schools. Although no formal advisees are listed, his leadership of a research group and active publication record indicate significant mentorship and collaborative grant activities. His research has been supported through various institutional and national funding mechanisms, enabling high-impact publications across physics, geoscience, and data science journals. He leads the Complex-Systems Group at CRM, fostering interdisciplinary collaborations on topics such as urban sustainability, extreme-event modeling, and the statistical structure of human culture.

Alkis Tersenovمشاهده پروفایل

استاد

• Nonlinear Differential Equations
• Partial Differential Equations
• p-Laplace Equations
• +۷ مورد دیگر

Alkis Tersenov is a Professor and President at the University of Crete, affiliated with the School of Theoretical Mathematics and its Applied Mathematics Laboratory. His research focuses on nonlinear differential equations, particularly p-Laplace, Burgers, Prandtl, Navier-Stokes, and porous media equations. University of Crete School of Theoretical Mathematics PhD, University of Novosibirsk, 1991 His work explores nonlinear partial differential equations (PDEs) with applications in fluid dynamics, heat transfer, and degenerate/ultra-parabolic systems. Key areas include existence, regularity, and blow-up phenomena in quasilinear equations. Recent publications (2024–2005) highlight his expertise in anisotropic and degenerate parabolic equations, rigid body-fluid interactions, and blow-up prevention mechanisms. Topics span from p-Laplace systems to Navier-Stokes flows and porous medium dynamics. Alkis Tersenov contributes to advancing mathematical analysis through rigorous studies of PDEs and their applications in unsteady-state problems and nonlinear diffusion.

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.