جست‌وجوی استاد و پژوهشگر

Jesus Yepes Nicolasمشاهده پروفایل

پژوهشگر

• Geometry
• Topology
• Differential Geometry
• +۳ مورد دیگر

Jesus Yepes Nicolas is a Ramon y Cajal Researcher in the Department of Mathematics at the Faculty of Mathematics, University of Murcia, Spain, specializing in Geometry and Topology with a focus on Differential and Convex Geometry. He earned his Doctorate from the University of Murcia in 2014. His doctoral thesis, titled "Desigualdades de tipo Brunn-Minkowski y raíces de polinomios geométricos" (From Brunn-Minkowski type inequalities to roots of geometric polynomials), was supervised by Dr. María Ángeles Hernández Cifre. His research centers on geometric inequalities, convex bodies, and geometric polynomials, particularly advancing Brunn-Minkowski theory through analytical methods. This work bridges differential geometry and convex analysis to solve problems in geometric measure theory and functional inequalities. Ramon y Cajal Fellowship: Prestigious competitive Spanish research program supporting early-career researchers. No information is available regarding student advising or specific research grants. He contributes to the academic community through his affiliation with the Differential and Convex Geometry research group. His primary research unit is the Differential and Convex Geometry group, where he collaborates on theoretical advancements in geometric structures and inequalities.

Deping Yeمشاهده پروفایل

استاد

• Convex Geometry
• Geometric Analysis
• Quantum Information Theory
• +۴ مورد دیگر

Deping Ye is a Full Professor in the Department of Mathematics and Statistics at Memorial University of Newfoundland (since 2021). He holds a PhD from Case Western Reserve University (2009), with postdoctoral training at the University of Missouri-Columbia (2009-2010) and a Fields-Ontario postdoc (2010-2011). His research focuses on convex geometry, geometric analysis, quantum information theory, functional inequalities, and nonparametric statistics. He has received the 2017 JMAA Ames Award for groundbreaking work in Orlicz-Brunn-Minkowski theory. Education: B.S., Shandong University (2000) M.S., Zhejiang University (China) Ph.D., Case Western Reserve University (2009) Research Interests: Convex geometry, geometric analysis, quantum information theory, functional inequalities, random matrices, and statistical models with measurement error. His work bridges pure mathematics (e.g., affine isoperimetric inequalities) and applied fields (e.g., compressed sensing and quantum computing). Grants: 2018-2023: 5-year NSERC grant 2012-2018: 6-year NSERC grant with early-career supplement 2011-2013: Memorial University startup grant Publications: Over 30 peer-reviewed articles, including seminal work on L_p affine isoperimetric inequalities and entanglement thresholds in quantum states. Recent topics include Orlicz-Brunn-Minkowski theory, p-capacitary problems, and quantum state volume analysis. Awards & Roles: Associate Editor, Canadian Journal of Mathematics (2024–2026) Early promotions: Associate Professor (2016), Full Professor (2021)

• Differential Geometry
• Algebraic Topology
• Critical Point Theory
• +۳ مورد دیگر

Cornel Pintea is an Associate Professor at the Department of Geometry within the Faculty of Mathematics and Computer Science at Babeş-Bolyai University, Cluj-Napoca, Romania. His academic journey includes a B.Sc. and Ph.D. from Babeş-Bolyai University and West University of Timişoara, respectively. He has held postdoctoral fellowships in France and Poland under EU-supported networks in Geometric Analysis. His research focuses on differential geometry, topology, critical point theory, and convex analysis. He has authored several textbooks and contributed to peer-reviewed journals. Pintea is a member of the Romanian Mathematical Society and the Balkan Society of Geometers. Education: B.Sc. (1991): Babeş-Bolyai University, Mathematics Ph.D. (1996): West University of Timişoara, Mathematics Research Interests: Pintea’s work spans critical point theory, differential geometry, convex geometry, and operator monotonicity. He has explored global injectivity conditions, topological criticality, and manifold mappings. His recent studies include convex decompositions, generalized monotone operators, and properties of closed convex sets. His contributions address foundational problems in geometric analysis and nonlinear functional analysis. Professional Activities: Pintea has participated in multiple research projects, including the EU-funded Geometric Analysis Network (2000–2004) and national initiatives on variational problems and equilibrium theory. His teaching spans algebraic topology, differential geometry, and linear algebra. Labs/Teams: Collaborations include work with Prof. G. Kassay on monotone operators and with Prof. M. Kohr on boundary value problems. His research often intersects with geometric analysis and applied mathematics.

Yiming Zhaoمشاهده پروفایل

استادیار

• Convex geometry
• Geometric analysis
• Partial differential equations
• +۳ مورد دیگر

Yiming Zhao is an Assistant Professor in the Department of Mathematics at Syracuse University, affiliated with the College of Arts & Sciences. His research focuses on convex geometry, geometric analysis, and partial differential equations, particularly solving Monge-Ampère equations and exploring isoperimetric inequalities. He holds a Ph.D. from New York University (2017) and a B.S. from Shanghai University (2011). Education: Ph.D., Mathematics, New York University (2017); B.S., Mathematics, Shanghai University (2011). Research emphasizes geometric PDEs and their applications to Minkowski problems, curvature measures, and convex body reconstructions. His work is supported by NSF grants including the NSF CAREER Award (2024–2029) and a prior grant (2020–2024). Recent grants include: CAREER: Isoperimetric and Minkowski Problems in Convex Geometric Analysis (NSF, 2024–2029) Convex Body Shape Recovery via Geometric Measures and Inequalities (NSF, 2021–2024) He has given over 20 invited talks globally, including at institutions like the Chinese Academy of Sciences, Cornell University, and the University of Georgia. Teaching includes courses on real analysis and calculus at both Syracuse University and MIT.

Yifan Jingمشاهده پروفایل

استادیار

• Additive and Combinatorial Number Theory
• Combinatorics and Graph Theory
• Harmonic Analysis
• +۸ مورد دیگر

Yifan Jing is an Assistant Professor in the Department of Mathematics at The Ohio State University (OSU). He previously held postdoctoral positions at the University of Oxford’s Mathematical Institute and Wolfson College, mentored by Ben Green. His academic journey includes a PhD from the University of Illinois Urbana-Champaign (2021), supervised by József Balogh and Xiaochun Li, an M.Sc. from Simon Fraser University (2018) under Bojan Mohar, and a B.Sc. from the University of Science and Technology of China (2016), advised by Jack Koolen. His research focuses on Arithmetic Combinatorics, Analytic and Combinatorial Group Theory, Lie groups, Abstract Harmonic Analysis, Representation Theory, Additive Number Theory, Model Theory applications, Discrete Probability, and Theoretical Computer Science. Notable contributions include work on measure growth in Lie groups, inverse theorems for geometric inequalities, and structural graph theory. He received the 2023 Kirkman Medal for his research contributions. He currently organizes OSU’s Combinatorics Seminar and teaches Math 4507: Geometry. His advising includes PhD students Yewen Sun, Chavdar Lalov, and Yuchen Meng, alongside mentoring multiple undergraduate researchers at Oxford. Collaborators include leading mathematicians such as Chieu-Minh Tran, Ruixiang Zhang, and Bojan Mohar. His work bridges analysis, algebra, and logic to address problems across combinatorics, number theory, and geometry.

Mauro Doratoمشاهده پروفایل

استاد

• Philosophy of Science
• Philosophy of Time
• Metaphysics of Time
• +۳ مورد دیگر

Mauro Dorato is a Full Professor of Philosophy of Science at the Università degli Studi "Roma Tre" in Italy, where he has been teaching since 1998. He also taught in the Department of Physics at the same university from 2003-2006 at both undergraduate and graduate levels. His academic career progressed from Associate Professor (1998-2002), to Extraordinary Professor (2002-2005), to Full Professor (since 2005). Dorato earned dual degrees from the Università di Roma "La Sapienza" - a Laurea in Philosophy (1982) and a Laurea in Mathematics (1993). He completed his Ph.D. in Philosophy at Johns Hopkins University in Baltimore (1992), with a Master's degree (1988) and a specialization diploma in history and philosophy of science (1989). Professor Dorato's research focuses primarily on the philosophy of time and philosophy of science, with particular interest in the metaphysical implications of spacetime physics. His work bridges the gap between theoretical physics and philosophical inquiry, examining concepts such as temporal becoming, the arrow of time, and the ontology of spacetime. He has made significant contributions to debates on presentism versus eternalism, the nature of physical laws, and the relationship between quantum mechanics and metaphysics. Dorato's publications reveal a consistent focus on the intersection of physics and metaphysics, with particular attention to how relativity theory and quantum mechanics inform our understanding of time, space, and causality. His work demonstrates deep engagement with both historical philosophical traditions and contemporary scientific developments. Among his notable honors are the Fullbright Scholarship (1986-1987), a post-doc scholarship at the University of Padua (1995-1997), and a visiting scholar position at the Center for History and Philosophy of Science at the University of Pittsburgh. Professor Dorato serves as Deputy Editor of the European Journal for Philosophy of Science and has been active in numerous professional organizations, including the European Philosophy of Science Association (where he served on the steering committee and as Co-chair of the Program Committee for the first conference) and the International Society for the Study of Spacetime. He has also served as a referee for major philosophy of science journals and as an expert reviewer for several national science foundations.

• Differential Geometry
• Geometric Analysis
• Minimal Surfaces
• +۴ مورد دیگر

Jonathan Julian Zhu is an Assistant Professor at the University of Washington's Department of Mathematics. He previously held an NSF Postdoc at Princeton University and completed his PhD at Harvard University under Professors Bill Minicozzi and Shing-Tung Yau. His research focuses on Differential Geometry and Geometric Analysis, particularly minimal surfaces, mean curvature flow, and related singularity phenomena. He organizes the UW Differential Geometry/PDE Seminar and has been involved in various academic leadership roles including the SMRI-Matrix Symposium and Princeton's Geometric Analysis seminar. Education: Ph.D. in Mathematics (Harvard University), Postdoctoral research at Princeton University. Research interests include geometric flows, minimal submanifolds, self-shrinkers, Ricci solitons, and applications of min-max theory. His work bridges theoretical insights with geometric PDEs, addressing questions about rigidity, entropy, and stability in curved spaces. Teaching includes courses at UW (Math 336, 583), Princeton (MAT175, MAT203), and Harvard (Math21a, Math1b). His publications address foundational problems in geometric analysis, such as quantifications of symplectic non-squeezing, uniqueness of blowups in mean curvature flow, and rigidity properties of self-shrinkers. Professional activities include seminar organization, grant participation, and collaborations on geometric analysis projects. His work contributes to advancing understanding of geometric structures and their evolution under curvature-driven flows.

Willie Wai-Yeung Wongمشاهده پروفایل

دانشیار

• Partial Differential Equations
• Differential Geometry
• General Relativity
• +۳ مورد دیگر

Willie Wai-Yeung Wong is an Associate Professor in the Department of Mathematics at Michigan State University (MSU), located in D303 Wells Hall. His research focuses on the intersection of geometry and partial differential equations (PDEs), particularly hyperbolic PDEs and geometric problems in general relativity. He has contributed to studies on shock formation in wave equations and time-like minimal submanifolds in Minkowski space. Wong’s academic work includes collaborations on topics such as stable shock formation, minimal surface equations, and geometric flows. He teaches advanced courses like MTH 490 (Directed Studies) and MTH 990 (Reading in Mathematics). Office hours are by appointment via his personal website or D2L platform. His research interests emphasize applying geometric viewpoints to PDE analysis and solving geometric problems through PDE frameworks. Notable publications include works on shock formation in 3D quasilinear wave equations and the stability of minimal submanifolds in Minkowski space. No specific grants or awards are explicitly listed in the provided information.

Atsushi Higuchiمشاهده پروفایل

استاد

• Quantum Field Theory
• General Relativity
• De Sitter Spacetime
• +۴ مورد دیگر

Prof. Atsushi Higuchi is a Professor of Mathematics at the University of York, specializing in theoretical physics. His research focuses on the intersection of general relativity and quantum field theory, particularly quantum field theory in de Sitter spacetime and its implications for inflationary cosmology. He has held postdoctoral positions at institutions including Yale University, University of Wisconsin-Milwaukee, and the University of Bern before joining York in 1996. His research group, the Mathematical Physics and Quantum Information Research Group , explores topics such as quantum entanglement, black hole physics, and semiclassical gravity. He has authored over 100 publications and received the Outstanding Referee for the American Physical Society award in 2008. His work includes studies on gravitational bremsstrahlung, Hawking radiation, and the Unruh effect, often using advanced mathematical techniques like group theory and operator extensions. Prof. Higuchi has led research projects funded by the Royal Society and EU, including studies on quantum field theory in de Sitter space and infrared aspects of perturbative quantum gravity. He has also hosted visiting scholars and participated in international collaborations, contributing to interdisciplinary areas like quantum information science.

• Black holes
• Boundary value problems
• Differential equations
• +۶ مورد دیگر

Lorenzo Mazzieri is a Full Professor of Mathematical Analysis at the Department of Mathematics, University of Trento. His academic career includes roles as Assistant Professor (2011–2015) and Associate Professor (2015–2021) at the Scuola Normale Superiore of Pisa and University of Trento, respectively. His expertise spans Black holes, Differential geometry, General relativity, and Nonlinear elliptic PDEs. Education: He holds a Mathematics degree with merits from the University of Parma (2004) and a Ph.D. cum laude in Mathematics from Scuola Normale Superiore of Pisa (2008), with joint supervision from Université Paris 12. His postdoctoral positions included the Max Planck Institute for Gravitational Physics (2008–2009) and Scuola Internazionale Superiore di Studi Avanzati (SISSA) in Trieste (2009–2010). Research interests focus on geometric analysis, PDEs on manifolds, and applications to relativity. His work bridges differential geometry with problems like the Serrin conjecture, Penrose inequality, and Minkowski inequalities. Recent studies include geometric flows, capacity theory, and spacetime uniqueness. Publications highlight contributions to geometric inequalities, PDEs, and relativistic physics, with a focus on manifold analysis and nonlinear potential theory. His articles address topics such as p-capacity asymptotics, Riemannian Penrose inequality, and Schwarzschild–de Sitter uniqueness. Professional activities include teaching at the Scuola Normale Superiore and leadership in research programs like the FIRB-IDEAS initiative. He has advised doctoral students and contributed to international collaborations in geometric analysis and mathematical physics.

Russell L. Hermanمشاهده پروفایل

استاد

• Applied Mathematics
• Mathematical Physics
• Nonlinear Wave Equations
• +۸ مورد دیگر

Dr. Russell L. Herman is a Professor in the Department of Mathematics and Statistics and the Department of Physics and Physical Oceanography at the University of North Carolina at Wilmington. He has taught courses ranging from introductory to graduate levels, including applied mathematics, partial differential equations, quantum theory, optics, cosmology, and general relativity. Research Interests: Nonlinear wave equations, soliton perturbation theory, fluid dynamics, relativity, Fourier analysis, and the history of mathematics. Scientific Contributions: Developer of educational software such as the Michaelis-Menten enzyme kinetics simulation and GraphData 2002 for graphing data on handheld devices. He has co-authored funded projects like the iLumina Digital Library and the Numina Project exploring mobile learning environments. Scientific Awards: Recipient of several teaching awards Dr. Herman has been chair of the department Technology Committee and served as Web Master for the Mathematics and Statistics Department. He has contributed to the development of online courses, lab manuals, and open-source educational resources.

• Complex Geometry
• Algebraic Geometry
• Differential Geometry
• +۳ مورد دیگر

David Witt Nyström is a Professor at the University of Gothenburg’s Department of Algebra and Geometry. His research focuses on complex geometry, particularly Okounkov bodies, Kähler manifolds, Monge-Ampère equations, and geometric analysis. He has made significant contributions to the study of Fekete points, Hele-Shaw flows, and embeddings of Kähler balls. Key research areas include algebraic geometry, differential geometry, and mathematical analysis. His work bridges convex geometry with complex analysis, addressing topics like Brunn-Minkowski theorems, Monge-Ampère mass distributions, and coupled Kähler-Einstein metrics. Recent publications explore harmonic interpolation, duality between pseudoeffective and movable cones, and geometric flows. Publications span advanced topics such as convex subequations, non-pluripolar energy, and analytic test configurations. Despite prolific output, no specific scientific awards or grants are explicitly mentioned. No advising or lab affiliations are noted in the provided text.

Peter Smillieمشاهده پروفایل

استاد

• Differential Geometry
• Teichmüller Theory
• Moduli Spaces
• +۴ مورد دیگر

Peter Smillie is a Research Group Leader (W2-Junior Professor) at the Max Planck Institute for Mathematics in the Sciences , Leipzig, with a research focus on differential geometry , harmonic maps , and Teichmüller theory . He previously held positions at the University of Heidelberg and Caltech. Education: Ph.D. in Mathematics, Harvard University (2018), advised by Shing-Tung Yau B.S. in Mathematics, Stanford University (2011) Smillie's research explores moduli spaces of geometric structures , particularly their intrinsic geometric properties. His work bridges pure mathematics and applications to general relativity and physics , with projects like Organic Materials by Geometrical Design at HITS. He also investigates minimal surfaces in symmetric and hyperbolic spaces, and their connections to integrable systems. Recent publications highlight trends in minimal surface theory , harmonic maps , and fullerene graph enumeration , often appearing in journals like Duke Mathematical Journal and Commentarii Mathematici Helvetici . Scientific Awards: NSF Graduate Research Fellowship (2011-2014) Smillie has advised students such as Dominique Ostermayer (joint Ph.D. with HITS) and Julia Piazolo (bachelor’s thesis on minimal surface index). His teaching spans Differential Geometry at Heidelberg and Harmonic Maps at Caltech. He is affiliated with the Heidelberg Experimental Geometry Lab (HEGL) and has presented at conferences including the Geometric Structures (re)United workshop and Higher Teichmüller Theory conference.

• High-Dimensional Probability
• Stochastic Analysis
• Functional Inequalities
• +۳ مورد دیگر

Yair Shenfeld is an Assistant Professor of Applied Mathematics at Brown University . Before joining Brown, he was a C.L.E. Moore Instructor and NSF Postdoctoral Fellow at MIT's Mathematics Department. He earned his PhD in Mathematics from Princeton University under Ramon van Handel and a B.Sc. in Mathematics from MIT. His research focuses on high-dimensional probability , exploring its intersections with analysis, geometry, and mathematical physics. Key areas include stochastic analysis, functional inequalities, optimal transport, renormalization group methods, and convex geometry. Notable contributions involve extremal problems in convex geometry and stability results for functional inequalities like the logarithmic Sobolev inequality. Shenfeld has presented at venues such as the BIRS Workshop on Stochastic Mass Transports (2022), where he discussed transportation along Langevin dynamics. His work often employs advanced techniques from probability theory, geometric analysis, and functional analysis to address foundational questions in mathematical physics. Education: PhD in Mathematics, Princeton University (Advisor: Ramon van Handel) B.Sc. in Mathematics, MIT Awards & Recognition: None explicitly listed in texts. Professional Activities: Active in collaborative research networks, with publications in top journals like Acta Mathematica , Duke Mathematical Journal , and Annals of Henri Poincaré . His talks and workshop participation highlight engagement with the broader mathematical community.

Vanessa Robinsمشاهده پروفایل

دانشیار

• Computational Topology
• Geometry and Topology
• Materials Science
• +۳ مورد دیگر

Vanessa Robins is an Associate Professor in the Department of Fundamental & Theoretical Physics at the Australian National University (ANU). She holds editorial roles in the Journal of Applied and Computational Topology . Her research focuses on computational topology and geometry, with applications to scientific problems such as material science and fluid dynamics. She has supervised multiple research students and contributed to projects funded by ANU and international collaborations. Education: PhD from the University of Colorado at Boulder (2000). Research interests include persistent homology, minimal surfaces, symmetry detection, and topological data analysis applied to porous materials and magnetic fields. Her work bridges pure mathematics with practical applications in engineering and physics. Over 1475 citations highlight the impact of her research, with notable contributions to algorithms for image analysis and material characterization. Key projects include developing algorithms for topological image processing and studying the elastic properties of porous materials. She has led or co-led six funded projects, including initiatives on digital rock physics and tomographic imaging techniques. Labs and collaborations involve ANU's computational topology group and international partnerships in materials science. Her work integrates advanced computational methods with experimental data from X-ray tomography and fluid dynamics experiments.