جست‌وجوی استاد و پژوهشگر

Rupert L. Frankمشاهده پروفایل

دانشیار مهمان

• Analysis
• Partial Differential Equations
• Mathematical Physics
• +۱ مورد دیگر

Rupert L. Frank is a Visiting Associate Professor in Mathematics at the California Institute of Technology (Caltech), part of the Division of Physics, Mathematics and Astronomy. His research focuses on Analysis, Partial Differential Equations (PDEs), and Mathematical Physics, with an emphasis on developing analytical tools to understand complex natural phenomena. Frank earned his Diplom from Ludwig-Maximilians-Universität Munich (2003) and his Ph.D. from the Royal Institute of Technology (2007). His research interests span functional inequalities, spectral theory, and mathematical physics, particularly in the context of quantum systems and PDEs. Frank has contributed to topics such as the Lieb-Thirring inequalities, fractional Sobolev spaces, and the liquid drop model for nuclear matter. He is an editorial board member for journals including Communications in Contemporary Mathematics , Journal of Mathematical Physics , and Journal of Spectral Theory . Frank’s work often bridges analysis and physics, addressing questions in quantum mechanics, nonlinear PDEs, and geometric analysis. His recent articles explore quantum corrections to polaron models, inequalities in Lp spaces, and energy asymptotics in critical elliptic equations. Collaborations include notable figures like Elliott H. Lieb and Robert Seiringer.

• Geometric Measure Theory
• Optimal Transport
• Partial Differential Equations (PDEs)
• +۳ مورد دیگر

Paolo Bonicatto is an Assistant Professor in the Department of Mathematics at the University of Trento . His teaching responsibilities include courses such as Analisi matematica 2 for Industrial Engineering students, focusing on differential and integral calculus for functions of several variables and applications to physics. He also contributes to advanced programs in Mathematics at the Master's level, including Geometric Measure Theory and Optimal Transport , emphasizing problem-solving and mathematical modeling skills. His research interests span Geometric Measure Theory , Optimal Transport , and Partial Differential Equations (PDEs) , with a focus on topics like current transport, regularity theory for transport equations, and applications to material science. Recent work involves the analysis of advection-diffusion equations, homogenization of elasto-plastic evolutions, and the structure of divergence-free measures in low dimensions. His publications highlight contributions to the well-posedness of transport equations, renormalization techniques for vector fields, and the study of BMO-type norms and Poincaré inequalities. Notably, his work addresses foundational questions in calculus of variations and functional analysis, such as representations of total variation and decomposition results for vector fields. While no scientific awards or grants are explicitly listed, his academic output reflects active engagement with cutting-edge problems in mathematical analysis. He collaborates on interdisciplinary projects, bridging pure mathematics and applications in physics and engineering. No lab affiliations or student advisements are documented in the provided materials.

Annalisa Marzuoliمشاهده پروفایل

استاد

• Quantum Computing
• Quantum Gravity
• Geometric Methods in Quantum Field Theory
• +۷ مورد دیگر

Annalisa Marzuoli is a Full Professor at the Department of Mathematics, University of Pavia, specializing in Mathematical Physics. Her research focuses on geometric methods in quantum field theory, discrete models in gravity, quantum computing, and data science. She is affiliated with the Mathematical Physics group and has contributed to advancements in spin networks, quantum triangulations, and topological quantum computing. Her work bridges quantum mechanics and geometry, exploring topics like Ricci flow, non-linear sigma models, and topological invariants. Recent publications emphasize knotted optical fields, Ponzano-Regge models, and quantum angular momentum configurations. Her research also addresses geometric structures in quantum gravity and computational approaches to topological phases. Marzuoli's articles reveal a focus on interdisciplinary applications of geometric and combinatorial techniques to quantum systems. Key themes include spin network dynamics, topological quantum computing architectures, and geometric flows in theoretical physics. Her contributions to mathematical physics underscore the interplay between discrete models and continuous geometric frameworks. She has no listed scientific awards but maintains an active research profile with collaborations in quantum geometry and computational physics. No advising or grant details are provided in the text. Her group explores quantum geometry through projects like spin network quantum circuits and discrete gravity models, reflecting a commitment to advancing foundational theories in mathematical physics.

Zakhar Kabluchkoمشاهده پروفایل

استاد

• Stochastic Processes
• Convex and Integral Geometry
• Random Trees and Branching Processes
• +۵ مورد دیگر

Prof. Zakhar Kabluchko is a faculty member at the University of Münster, affiliated with the Institut für Mathematische Stochastik and the Mathematics Münster cluster of excellence. His research focuses on stochastic processes, convex and integral geometry, and probabilistic number theory. He holds a professorship and has contributed to high-impact publications in areas like random polytopes, stochastic geometry, and extreme value theory. His research interests include the study of random analytic functions, stochastic processes in high dimensions, and geometric probability. Notably, he has explored beta-star polytopes, Poisson zero cells, and the interplay between convex hulls and random walks. Kabluchko has also investigated applications of stochastic geometry in statistical mechanics and number theory. Recent work includes studies on high-dimensional limit theorems, propagation of chaos in spin systems, and the geometry of random simplices. He collaborates actively with researchers like Christoph Thäle and Vladimir Vysotsky, contributing to advancements in geometric probability and stochastic analysis.

• Model Theory
• Set Theory
• Mathematical Logic
• +۳ مورد دیگر

JProf. Dr. Aleksandra Kwiatkowska is a Professor at the University of Münster, affiliated with the Institute for Mathematical Logic and Foundational Research. She is an Investigator in Mathematics Münster and a member of CRC 1442 Geometry: Deformations and Rigidity. Her research focuses on model theory, set theory, and mathematical logic, with particular attention to automorphism groups, Fraïssé limits, and topological dynamics. She holds dual affiliations with the University of Wrocław's Institute of Mathematics. Her work explores the intersection of combinatorial set theory, topological structures, and group theory. Notable projects include Topics in Mathematics Münster T3: Models and Universes. Recent publications analyze embeddings into random posets, projective Fraïssé limits of graphs and trees, and the structure of automorphism groups in diverse mathematical contexts. No scientific awards or grants are explicitly listed in the provided materials. Her research contributes to foundational areas of mathematics, emphasizing rigorous logical frameworks and their applications to geometric and combinatorial problems.

Kang Liمشاهده پروفایل

استاد

• Operator Algebras
• Dynamical Systems
• Geometric Group Theory
• +۳ مورد دیگر

Kang Li is a W1 Professor and Junior Professor for Mathematics specializing in Representation Theory and Operator Algebras at the Department of Mathematics, Friedrich-Alexander-Universität Erlangen-Nürnberg (FAU) in Germany. He holds a PhD from the University of Copenhagen (2016) and has held positions at institutions including the University of Münster, the Polish Academy of Sciences, and KU Leuven. His research focuses on operator algebras, geometric group theory, and their interactions with dynamical systems and representation theory. Education: PhD in Mathematics (2016, University of Copenhagen) under Uffe Haagerup and Ryszard Nest; Master’s and Bachelor’s degrees in Mathematics from the University of Copenhagen. Key research interests include coarse geometry (Property A, coarse embeddings), approximation properties of Lie groups, the Baum-Connes conjecture, and structure theories of Roe algebras and groupoid C*-algebras. His work often addresses rigidity phenomena and classification problems in operator algebras. Recent article trends emphasize operator algebras arising from groupoid dynamics, asymptotic expansion in measure, and C*-algebraic rigidity. Over 35 publications span topics like Roe algebras, measured expanders, and K-theoretic invariants. Advising includes multiple Bachelor/Master theses at FAU (e.g., on Mackey Machine, algebraic persistence) and a joint PhD supervision with Hang Wang. He organizes the FAU Mathematical Colloquium and collaborates internationally on C*-algebraic structures and group theory. Affiliated with the Lie Groups research group led by Prof. Karl-Hermann Neeb, he also teaches courses on operator algebras, topology, and abstract harmonic analysis.

• Calculus of Variations
• Geometric Measure Theory
• Partial Differential Equations
• +۳ مورد دیگر

Prof. Jonas Hirsch is a Professor specializing in Calculus of Variations at the University of Leipzig. His office is located at Neues Augusteum, Augustusplatz 10, Room A 323, Leipzig. He focuses on advanced mathematical research areas including geometric measure theory, partial differential equations, and functional analysis. His research explores complex geometric and analytical problems, such as minimizing clusters, perimeter density, and rectifiability of measures under PDE constraints. Recent work includes studies on bounded mean curvature submanifolds and elliptic energy functionals. No scientific awards are explicitly listed in the provided information. His professional contacts include a work telephone (+49 341 97 - 32142) and fax (+49 341 97 - 32197). His ORCID identifier is 0000-0003-2962-5963.

Tuomas Orponenمشاهده پروفایل

دانشیار

• Geometric Measure Theory
• Harmonic Analysis
• Fractal Geometry
• +۴ مورد دیگر

Tuomas Orponen is an Associate Professor in the Department of Mathematics and Statistics at the University of Jyväskylä, Faculty of Mathematics and Science. His research focuses on geometric measure theory, harmonic analysis, and fractal geometry, with particular interests in incidence geometry, Fourier analysis, and metric geometry. Orponen is affiliated with the research groups for Nonlinear Partial Differential Equations and Geometric Measure Theory and Harmonic Analysis. His work explores topics such as projections of fractal sets, additive properties of fractal configurations, and geometric incidence problems. He leads projects in approximate incidence geometry, multi-scale incidence geometry, and incidences on fractals. His research trends include advancing understanding of geometric and analytic properties of fractals, exploring connections between incidence geometry and harmonic analysis, and studying the interplay between discrete and continuous geometric structures. Recent articles highlight investigations into radial projections, Kakeya-type sets, and the discretised ABC sum-product problem. Orponen has no listed scientific awards but has contributed to significant collaborative projects, including studies on Heisenberg group geometries and singular integrals. He actively publishes in top journals such as Transactions of the American Mathematical Society and Geometric and Functional Analysis. His research is anchored in two core teams: the Nonlinear PDE group and the Geometric Measure Theory team, reflecting his dual focus on analytical and geometric methodologies.

Müller Wernerمشاهده پروفایل

استاد

• Geometric analysis
• Automorphic forms
• Harmonic analysis
• +۳ مورد دیگر

Werner Müller is a Professor of Mathematics at the University of Bonn since 1993, holding positions at prestigious institutions like the Max-Planck-Institut für Mathematik and the Institute for Advanced Study. His research focuses on geometric analysis, automorphic forms, and harmonic analysis on locally symmetric spaces. He has made significant contributions to spectral theory and arithmetic geometry. Education: Diplom (1974), Ph.D. (1977), and Habilitation (1983) from Humboldt University Berlin. His academic career includes roles as a Professor at the Academy of Sciences of the GDR and collaborative research leadership in German-Israeli initiatives and Excellence clusters. Awards include membership in the German National Academy of Sciences (Leopoldina, 2003), Berlin-Brandenburg Academy (1993), and the Max-Planck-Forschungspreis (1991). His work spans spectral asymptotics, trace formulas, and automorphic forms, with key contributions to analytic torsion and L²-invariants. He has organized major conferences, served on editorial boards of journals like Inventiones Mathematicae and Analysis & PDE, and participated in high-impact research programs such as the Excellence cluster in Mathematics (2012–present).

Irene I. Bouwمشاهده پروفایل

استاد

• Algebraic Geometry
• Number Theory
• Arithmetic Geometry
• +۵ مورد دیگر

Prof. Irene I. Bouw is a full professor at the University of Ulm's Institut für Algebra und Zahlentheorie, specializing in algebraic geometry and number theory. Her research focuses on arithmetic geometry, coding theory, and the interplay between algebraic curves and Galois groups. She teaches advanced courses such as Algebra (Master's), Algebraic Geometry, and Coding Theory, with consultations available by appointment. Her work includes studies on superelliptic curves, L-functions, and modular curves, with notable projects like the DFG-funded 'Quotient singularities and semistable reduction.' She serves on editorial boards for Research in Number Theory and Journal de Théorie de Nombres de Bordeaux . Bouw's publications explore topics like conductor-discriminant inequalities, dynamical Belyi maps, and semistable reduction techniques. Her research often bridges theoretical insights with computational methods, contributing to both pure mathematics and applications in cryptography.

Andre Martinyمشاهده پروفایل

دانشیار

• Functional Analysis
• Banach Spaces
• Geometry of Normed Spaces
• +۱ مورد دیگر

Andre Martiny is an Associate Professor at the University of Agder , affiliated with the Department of Mathematical Sciences . His work focuses on functional analysis, particularly the geometry of Banach spaces, Daugavet/Delta points, and Müntz spaces. Education: BSc in GLU 5-10 (2015), MSc in Mathematics Education (2016) from the University of Agder. Research Interests: Specializes in Banach space geometry, including Daugavet points, Delta points, and Müntz spaces. His work explores structural properties and their implications in functional analysis. Collaborations: Frequently collaborates with researchers like Trond Arnold Abrahamsen, Ramon J. Aliaga, Vegard Lima, Yoël Perreau, and Antonín Prochazka on geometric properties of Banach spaces. Publications: Key contributions to Studia Mathematica, Journal of London Mathematical Society, and Transactions of the American Mathematical Society - Series B. Topics include Daugavet/Delta points, asymptotic geometry, and unconditional bases in Banach spaces. Contact: Email andre.martiny@uia.no , office J2019 (Universitetsveien 25, 4630 Kristiansand, Norway).

• Mathematical Analysis
• Geometric Analysis
• Convex Geometry
• +۳ مورد دیگر

Michele Marini is a Researcher (Ricercatore Tempo Determinato) in the Department of Engineering at the University of Sannio (Unisannio), specializing in Mathematical Analysis (MAT/05). His research focuses on geometric analysis, convex geometry, and isoperimetric inequalities. Dr. Marini's work explores the characterization of geometric shapes like ellipses and ellipsoids, properties of convex bodies, and various aspects of geometric measure theory. His research often involves studying weighted isoperimetric inequalities, symmetrization techniques, and problems related to torsional rigidity and eigenvalue problems. Dr. Marini has published numerous papers in prestigious mathematics journals, with a particular emphasis on characterizing geometric properties through density conditions and developing sharp estimates for various geometric quantities. His work shows strong connections between pure mathematical analysis and potential applications in mathematical physics. His research has received international attention, with his publications being accessed from numerous countries worldwide, indicating the global impact of his contributions to geometric analysis.

Alessandro Onetoمشاهده پروفایل

دانشیار

• Algebraic Geometry
• Commutative Algebra
• Tensor Decompositions
• +۳ مورد دیگر

Alessandro Oneto is an Associate Professor at the Department of Mathematics, University of Trento (Italy). He has held postdoctoral positions at Inria Sophia Antipolis (France), Universitat Politècnica de Catalunya (Spain), and OvGU Magdeburg (Germany) under the Alexander von Humboldt Fellowship. His research focuses on Algebraic Geometry and Commutative Algebra, particularly tensor decompositions and their applications in algebraic statistics and computational algebra. Ph.D. in Mathematics, Stockholm University (2016) Undergraduate studies, Università Degli Studi di Genova (Italy) His recent work explores tensor decomposition loci, secant varieties, and identifiability in Gaussian mixtures. Alessandro co-organized the INABAG Conference 2025 and contributes to the MultilinearVerse portal for tensor literature. He is affiliated with the TensorDec Laboratory at Trento, fostering research and education in tensor decompositions. Alexander von Humboldt Postdoctoral Fellowship Alessandro collaborates extensively with institutions across Europe and participates in joint seminars and networks like INABAG, connecting algebraic geometry with applied mathematics.

• MRI
• Brain Imaging (EEG, MRI)
• Neuroscience
• +۴ مورد دیگر

Franceschiello Benedetta is an Associate Professor at HES-SO Valais-Wallis School of Engineering, specializing in Technical and IT disciplines. She holds a PhD in Mathematical Neuroscience from Université Pierre et Marie Curie (Paris). Her work bridges applied mathematics, computational neuroscience, and neuroimaging, with a focus on visual perception modeling, MRI techniques, and neural dynamics. Teaching: Linear Algebra courses across multiple engineering bachelor programs Expertise: Combines mathematical modeling with neuroscientific applications to study optical illusions, brain connectivity, and ophthalmic diagnostics Key Affiliations: ISMRM, Organization for Human Brain Mapping (OHBM), Association for Research in Vision and Ophthalmology (ARVO) Research Interests: Computational modeling of visual cortex mechanisms underlying geometric optical illusions Development of MRI-based methods for eye structure segmentation and axial length estimation Analysis of brain network reliability through standardized MRI protocols Optimization techniques for medical imaging reconstruction (e.g., weighted LASSO problems) Recent Work Trends: Focus on integrating psychophysical experiments with computational models to elucidate perceptual mechanisms, emphasizing synergistic interactions between physical stimulus parameters. Active in advancing MRI applications for both clinical diagnostics and fundamental neuroscience research.

• Mathematical Analysis
• Complex Analysis
• Geometric Function Theory
• +۴ مورد دیگر

Erhan DENİZ is a full-time Professor of Mathematics at Kafkas University's Faculty of Arts and Sciences, Department of Mathematics. He holds a PhD in Analysis and Theory of Functions from Atatürk University (2012) and has been actively involved in academic leadership roles, including serving as Deputy Head of the Department and Director of the Continuing Education School multiple times since 2011. His research focuses on complex analysis, geometric function theory, and special functions, particularly Bessel functions and their geometric properties. Education: Bachelor's in Mathematics, Atatürk University (2004) Master's in Mathematics, Kafkas University (2007) PhD in Analysis and Theory of Functions, Atatürk University (2012) Research Interests: Univalent and bi-univalent functions Geometric properties of special functions (Bessel, Struve, Rabotnov) Convexity and starlikeness criteria Fractional calculus operators Radius problems and coefficient estimates Grants & Projects: Principal Investigator of projects like 'Geometric Properties of Generalized Integral Operators Related to the Miller-Ross Function' (2018–2020) Co-Investigator in international collaborations Advising: Supervised over 30 graduate theses since 2007, focusing on analytic function subclasses, integral operators, and special functions Labs/Teams: Active in the Department of Mathematics research group at Kafkas University Collaborates with international researchers (e.g., Árpád Baricz, Hari Mohan Srivastava)