جست‌وجوی استاد و پژوهشگر

• Non-classical logics
• Algebraic Logic
• Universal algebra
• +۳ مورد دیگر

Stefano Bonzio is an Associate Professor of Mathematical Logic at the Department of Mathematics and Computer Science, University of Cagliari, where he previously served as Assistant Professor (2021-2024). He held a Marie Curie Fellowship at the Artificial Intelligence Research Institute of the CSIC (Spanish National Research Council) and conducted postdoctoral research at the University of Turin, Polytechnic University of the Marche, Czech Academy of Sciences, and University of Cagliari. His educational background includes: PhD in Logic, University of Cagliari Master in "Logic, History and Philosophy of Science", University of Florence Bonzio's research centers on non-classical logics—particularly Kleene logics—and their algebraic foundations, with significant contributions to Algebraic Logic and Universal algebra (specializing in Plonka sums). His work bridges theoretical frameworks with practical applications in computer science, focusing on logical systems that handle partiality, inconsistency, and ignorance. This interdisciplinary approach connects mathematical structures with computational reasoning and philosophical inquiry. His recent publications (2023-2025) reveal a concentrated exploration of variable inclusion logics, residuated structures, and algebraic semantics for non-classical systems. Key themes include the structural analysis of Bochvar and McCarthy algebras, numerical semigroups, and formal models of ignorance, demonstrating consistent innovation in logical frameworks for computational and philosophical problems. Scientific recognition includes: Marie Curie Fellowship While no formal advisees are documented in available sources, Bonzio's academic trajectory indicates active mentorship through his postdoctoral collaborations. His research has been supported by prestigious European frameworks like the Marie Curie program, though specific grant details beyond this fellowship remain unreported. No dedicated laboratories or structured research teams are mentioned in current documentation, though his affiliations with multiple international institutions suggest collaborative network-based research practices.

Gábor Hofer-Szabóمشاهده پروفایل

پژوهشگر ارشد

• Foundations of Quantum Theory
• Probabilistic Causality
• Noncommutative Causality
• +۳ مورد دیگر

Gábor Hofer-Szabó is a Senior Research Fellow and Deputy Head at the Institute of Philosophy within the Research Centre for the Humanities at the Hungarian Academy of Sciences in Budapest. As a Friedrich Wilhelm Bessel Research Award Winner of the Alexander von Humboldt Foundation (2021-22), he spent the 2021/22 academic year at the Munich Center for Mathematical Philosophy (MCMP) at Ludwig-Maximilians-Universität München. His work bridges foundational quantum theory, probabilistic causality, and interdisciplinary applications of contextuality. Education: DSc in Philosophy of Science (Hungarian Academy of Sciences, 2020) Habilitation in Philosophy of Science (Eötvös Loránd University Budapest, 2012) PhD in Philosophy of Science (Budapest University of Technology and Economics, 2001) MA in Physics (Eötvös Loránd University Budapest, 1993) Research Interests: Hofer-Szabó's primary focus is on the foundations of quantum theory and probabilistic causality , with specific projects in noncommutative causality, dynamical systems approaches to causation, emergence in statistical physics, and contextuality in physical, social, and psychological sciences. His work integrates formal methods with philosophical analysis to address fundamental questions in quantum mechanics and causality. Publications: His recent articles explore quantum contextuality, noncommutative causality, and Bell-type inequalities, demonstrating a consistent focus on the interplay between quantum foundations, probabilistic models, and causal inference. Key themes include operational equivalence, Kochen-Specker arguments, and macrostates in statistical physics. Awards and Grants: Friedrich Wilhelm Bessel Research Award, Alexander von Humboldt Foundation (2021-22) János Bolyai Research Scholarship (2008-2011, 2003-2006) Teacher-Researcher Award, Hungarian Academy of Sciences (2004) Fulbright Research Grant (2011-2012) Principal Investigator for multiple OTKA grants including 'Rethinking probability, causality, and contextuality' (2020-2024) Collaborations: Hofer-Szabó leads research teams at the Institute of Philosophy and collaborates internationally, including projects at the Edelstein Center (Jerusalem), MCMP (Munich), and partnerships across European institutions. His work involves interdisciplinary applications of quantum contextuality in social and psychological sciences.

Alexander Beltonمشاهده پروفایل

استاد

• Quantum Probability
• Matrix Positivity
• Non-Commutative Probability
• +۷ مورد دیگر

Professor Alexander Belton is affiliated with the School of Mathematical Sciences at Lancaster University. He holds the academic rank of Professor and is a Chartered Mathematician (CMath), Chartered Scientist (CSci), Fellow of the Institute of Mathematics and its Applications (FIMA), and Senior Fellow of the Higher Education Academy (SFHEA). His professional roles include Deputy Head of Department, Head of Pure Mathematics Section, and Head of Undergraduate Teaching and Admissions. Current Teaching: MATH412 Topology and Fractals Research Grants: Leverhulme Trust RPG-2014-196 (Quantum Random Walks and Quasi-free Quantum Stochastic Calculus, January 2014 - January 2016) Professor Belton's research spans two primary fields: Quantum Probability , an interdisciplinary area combining functional analysis, probability theory, and quantum mechanics, and Matrix Positivity , a domain in linear algebra with diverse applications. His work explores quantum random walks, non-commutative stopping times, and exotic forms of independence. Key subfields include free independence, random matrix theory, and quantum information theory. His recent article (2023) on Totally positive kernels, Pólya frequency functions, and their transforms reflects his focus on mathematical structures with applications in probability and quantum mechanics. He supervises PhD students in analysis, probability theory, and mathematical physics. Scientific Awards: Chartered Mathematician (CMath) Chartered Scientist (CSci) Fellow of the Institute of Mathematics and its Applications (FIMA) Senior Fellow of the Higher Education Academy (SFHEA) Professor Belton actively engages in academic activities, including conference participation, editorial roles, and visiting appointments at institutions like University College Cork and the Indian Institute of Science, Bangalore. His contributions to education include leadership in undergraduate admissions and teaching.

Viveka Erlandssonمشاهده پروفایل

دانشیار

• Hyperbolic Geometry
• Low Dimensional Topology
• Teichmüller Theory
• +۳ مورد دیگر

Viveka Erlandsson is an Associate Professor in the School of Mathematics at the University of Bristol, affiliated with the Institute for Pure Mathematics and the Institute for Probability, Analysis, and Dynamical Systems. She previously held postdoctoral positions at the University of Helsinki, University of Fribourg, and Aalto University. Her research focuses on hyperbolic geometry, low-dimensional topology, and Teichmüller theory, with emphasis on counting curves and geodesics, geodesic currents, billiards, and mapping class group dynamics. She has contributed to equidistribution theorems, rigidity problems, and connections between flat and hyperbolic surfaces. Recent publications include work on reciprocal geodesics, non-orientable surface dynamics, and geodesic counting via currents. Her articles span hyperbolic geometry, dynamical systems, and geometric group theory, reflecting interdisciplinary methodologies. LMS Anne Bennett Prize (2021) Whitehead Prize (2024) She advises PhD students and collaborates with researchers such as Juan Souto, Moon Duchin, and Chris Leininger. Her project 'Geodesic Currents and Counting Problems' (2020–2022) was funded by the University of Bristol.

Jan Swartمشاهده پروفایل

استاد

• Probability Theory
• Mathematical Statistics
• Interacting Particle Systems
• +۵ مورد دیگر

Dr. Jan Swart is a Professor at the Department of Probability and Mathematical Statistics within the Faculty of Mathematics and Physics at Charles University, and a researcher at the Institute of Information Theory and Automation (UTIA) of The Czech Academy of Sciences in Prague. His office is located at Pod vodarenskou vezi 4, 18200 Praha 8, Czech Republic, where he works in Room 112 of the Stochastic Informatics department. Professor Swart specializes in probability theory with particular expertise in interacting particle systems, stochastic processes, and their mathematical foundations. His research spans quantum probability, random matrix theory, Markov chains, large deviations, and Brownian continuum objects. He has developed significant theoretical frameworks for understanding complex stochastic systems and their scaling limits. His publication record shows a consistent focus on advancing the mathematical understanding of interacting systems, with lecture notes and research materials that have become valuable resources in the field. His work demonstrates strong connections between theoretical probability and applications in statistical physics and theoretical biology. Professor Swart has supervised numerous theses and taught a wide range of advanced courses including Quantum Probability Theory, Interacting Particle Systems, Random Matrix Theory, and Advanced Markov Chains. He has also created a comprehensive simulation library for interacting particle systems that enables numerical exploration of these complex models. Notably, Professor Swart has also contributed to mathematical education through creative works including a mathematical fairy tale titled "Roulette a la princess" that explores game theory and probability concepts in an engaging narrative format. His work on the Czech language demonstrates his integration into the local academic community while maintaining international scholarly connections.

Eric Sharpeمشاهده پروفایل

استاد

• Mathematical String Theory
• Quantum Field Theory
• Algebraic Geometry
• +۳ مورد دیگر

Eric Sharpe is a Professor of Physics at Virginia Polytechnic Institute and State University (Virginia Tech), affiliated with the Department of Physics within the College of Science. His research focuses on Mathematical String Theory, exploring topics such as non-invertible symmetries, topological field theories, and algebraic geometry. He holds a Ph.D. from Princeton University. His work bridges advanced mathematical structures with foundational questions in quantum field theory and string theory. His research interests include categorified structures over moduli spaces, gauged linear sigma models (GLSMs), and decomposition techniques in topological and supersymmetric systems. He investigates anomalies, non-invertible symmetries, quantum K-theory, and geometric aspects of string compactifications. Recent articles highlight his contributions to understanding symmetries in topological field theories and their applications to string theory. Dr. Sharpe has contributed to foundational discussions on Bagger-Witten line bundles, Chern-Simons theories, and the interplay between algebraic geometry and quantum field theory. His work often emphasizes mathematical rigor, with applications to geometric engineering and duality structures in physics. Collaborations and theoretical frameworks he explores are central to advancing string theory's mathematical underpinnings.

• Commutative Algebra
• Algebraic Geometry
• Tensor Decompositions
• +۴ مورد دیگر

Alessandro Oneto is an Associate Professor at the Università di Trento since April 2023, after serving as a tenure-track Assistant Professor (Ricercatore RTD-b) since April 2020. Prior to this, he held postdoctoral positions at Inria Sophia Antipolis Méditerranée (France, 2016-2018) Universitat Politècnica de Catalunya (Spain, 2018-2019) OvGU Magdeburg (Germany, 2019-2020) . Education Ph.D. in Mathematics, Stockholm University (2016), thesis: Waring-type problems for polynomials in algebraic geometry , supervised by Boris Shapiro and Enrico Carlini . Research focus Commutative Algebra Algebraic Geometry Tensor Decompositions Algebraic Statistical Models . Recent publications highlight advancements in tensor decomposition loci, secant varieties, polynomial strength, and geometric conditions for tensor ranks. His work bridges algebraic geometry and applied mathematics, addressing problems in tensor analysis and computational algebra. Scientific Awards Alexander von Humboldt Postdoctoral Fellowship (2019-2020) . Labs & Networks Co-founder of the TensorDec Laboratory (2020-present) at the University of Trento, focusing on tensor decompositions and training students. Member of the INABAG Network (Italian Network for Applied and Birational Algebraic Geometry), organizing conferences and collaborative activities. .

Mikael Pichotمشاهده پروفایل

دانشیار

• Geometric Group Theory
• Analysis
• Group Theory
• +۳ مورد دیگر

Mikael Pichot is an Associate Professor in the Department of Mathematics and Statistics at McGill University, located in Montreal, Quebec. His research focuses on Geometric Group Theory, Analysis, and related areas such as Operator Algebras and Metric Geometry. He is actively involved in organizing academic events and seminars, including the Group Theory Seminar and CRM-ISM Colloquium, and has contributed to numerous collaborations, often with co-authors like Sylvain Barre and Robert Graham. His teaching includes courses such as Math 223 (Linear Algebra) and Math 570/571 (Higher Algebra sequences). Pichot's research interests span topics like geometric group actions, sofic dimension, L2 invariants, and random groups. He has published extensively in peer-reviewed journals and presented at international conferences. His work often bridges algebraic, geometric, and analytic approaches to group theory. Despite his active academic contributions, no specific awards or grants are explicitly listed in the provided texts. He maintains a personal webpage and collaborates on projects such as 'Surgery on discrete groups' and 'Random groups and nonarchimedean lattices.' His research also touches on foundational questions in operator algebras and geometric topology, reflecting a deep engagement with the structural properties of groups and their applications.

Bogdan Ionمشاهده پروفایل

دانشیار

• Algebra
• Combinatorics
• Geometry
• +۳ مورد دیگر

Bogdan Ion is an Associate Professor in the Department of Mathematics at the University of Pittsburgh, affiliated with the Dietrich School of Arts and Sciences. He holds a PhD from Princeton University. His primary research focuses on Lie theory, representation theory, combinatorics, and non-commutative algebra, with recent work centered on Macdonald theory, affine Kac-Moody groups, and Hecke algebras. Education: PhD in Mathematics, Princeton University Research Interests: Dr. Ion explores advanced topics in algebra and geometry, including the spherical harmonic analysis of real/p-adic reductive groups, affine Grassmannians, and combinatorial structures within Coxeter groups. His work bridges algebraic geometry, representation theory, and combinatorics, with applications to symmetric functions and hypergeometric functions. Professional Profile: His research trends emphasize deep connections between algebraic structures (e.g., DAHA, non-symmetric Macdonald polynomials) and geometric frameworks (e.g., affine flag manifolds). His recent articles reflect contributions to probabilistic renormalization, Weyl modules, and BGG reciprocity. He maintains an active research website and collaborates widely in his field. Advising & Grants: No formal advisees are listed, but his research likely involves graduate students through collaborative projects. No specific grants are mentioned in the provided texts. Labs/Teams: His work is typically individual, though collaborations are indicated through co-authored publications. His office is located at 423 Thackeray Hall.

Pavlos Motakisمشاهده پروفایل

استادیار

• Functional Analysis
• Operator Theory
• Banach Space Theory
• +۴ مورد دیگر

Pavlos Motakis is an Assistant Professor in the Department of Mathematics and Statistics at York University, Toronto, Canada. He holds a PhD in Mathematics from the National Technical University of Athens. Previously, he was a J.L. Doob Research Assistant Professor at the University of Illinois at Urbana-Champaign and a Visiting Assistant Professor at Texas A&M University. His research focuses on functional analysis, particularly the study of operators on Banach spaces, algebras of operators, and the local and asymptotic structure of Banach spaces. Key interests include hereditarily indecomposable Banach spaces, L∞-spaces, and metric characterizations of non-local properties. Recent work explores topics such as orthogonal factors of operators on Rosenthal spaces, variants of the James Tree space, and reflexive Calkin algebras. His publications reflect a deep engagement with advanced structural properties of Banach spaces and operator algebras. Dr. Motakis currently holds no listed scientific awards but maintains an active research agenda in pure mathematics. His advising and grant activities are not detailed in available records, though his academic career demonstrates consistent contributions to functional analysis through teaching and research. He is affiliated with the Faculty of Science at York University, contributing to both undergraduate and graduate programs in mathematics and statistics. His office is located in the Ross Building, S618.

Hadi Kharaghaniمشاهده پروفایل

استاد

• Combinatorial design theory
• Hadamard matrices
• Orthogonal designs
• +۲ مورد دیگر

Hadi Kharaghani is a Professor of Mathematics at the University of Lethbridge, specializing in combinatorial design theory with a focus on Hadamard matrices and orthogonal designs. His research explores the intricate relationships between discrete structures, algebraic methods, and applications in coding theory and graph theory. Education: B.Sc. in Mathematics, University of Tehran (1966) M.Sc. in Mathematics (Probability), Pahlavi University (1969) Ph.D. in Mathematics, University of Calgary (1975) Research Interests: His work centers on Hadamard matrices , orthogonal designs , and their applications. A notable contribution includes the introduction of "Bush-type" Hadamard matrices, which have shown connections to the energy of graphs. His investigations span classification problems, existence criteria, and constructions of these combinatorial objects. Grants and Funding: Kharaghani's research is supported by the Natural Sciences and Engineering Research Council of Canada (NSERC). Recent grants include: "Orthogonal designs, Hadamard matrices and applications" (NSERC, $110,000 over 5 years) Publications: His recent work (2020–2023) delves into advanced topics such as projective plane-related Hadamard matrices, optimal ternary codes, and quasi-balanced weighing matrices, published in leading journals like Journal of Combinatorial Theory, Series A and Designs, Codes and Cryptography . Editorial Roles: He serves as an Honorary Editor for the Journal of Combinatorial Designs and as a member of the Editorial Board for Contributions to Discrete Mathematics .

Rolando De Santiagoمشاهده پروفایل

دانشیار مدعو

• Operator Algebras
• von Neumann Algebras
• Functional Analysis
• +۳ مورد دیگر

Rolando De Santiago is an Adjunct Associate Professor of Mathematics at Purdue University, affiliated with the Department of Mathematics in the College of Science. His research focuses on operator algebras, von Neumann algebras, functional analysis, and group theory. He holds a PhD from the University of Iowa (2017) and has held postdoctoral positions at UCLA, including the UC Presidential Postdoctoral Fellowship (2018–2020). His work emphasizes classification of group von Neumann algebras via deformation/rigidity theory and explores structural properties like proper proximality, strong 1-boundedness, and graph products. He co-leads the Operator Algebras Seminar at Purdue and actively mentors students in quantum information theory and noncommutative geometry. Notable achievements include the Spira Award for Teaching and Mentoring (2023) and contributions to papers on quantum chromatic numbers, spectral gap characterizations, and wreath-like products. His research bridges operator algebras with geometric group theory, topology, and quantum computing applications. Education: PhD in Mathematics, University of Iowa (2017) MS in Mathematics, Cal Poly Pomona (2012) BS in Mathematics, Cal Poly Pomona (2012) Awards & Grants: UC Presidential Postdoctoral Fellowship (2018–2020) NSF-AGEP Supplemental Grant (2015–2016) GAANN Fellowship (2013–2015) Spira Award (2023) Research Themes: Von Neumann algebras, quantum graph coloring, group rigidity, operator system structures, and interdisciplinary applications in quantum information theory. Recent work includes quantum chromatic number bounds and spectral properties of noncommutative Poisson boundaries.

• Combinatorics
• Combinatorial Design
• Latin Squares
• +۵ مورد دیگر

Ian Wanless is a Research Professor at the School of Mathematics, Monash University. He specializes in combinatorics, with a focus on Latin squares, graph theory, and matrix permanents. His work bridges theoretical mathematics and applications in information technology, such as coding and experimental design. Wanless leads collaborative projects funded by the Australian Research Council, including studies on combinatorial structures and hypergraph matchings. He has authored over 120 peer-reviewed articles, with recent work addressing quantum states, Latin square properties, and quasigroup isomorphisms. Key Awards: Australian Mathematical Society 2009 Medal Collaborations: Global partnerships with institutions in the US, Europe, and Asia His research emphasizes universal solutions to combinatorial puzzles, such as Sudoku and the four-color theorem, while prioritizing theoretical rigor over direct applications.

• Model Theory
• Algebraic Geometry
• Combinatorics
• +۳ مورد دیگر

Martin Bays is the Departmental Lecturer in Logic at the University of Oxford's Mathematical Institute. His research focuses on model theory, algebraic geometry, and combinatorics, with applications to geometric structures and group theory. Bays holds a DPhil from Oxford, supervised by Boris Zilber, and has contributed to foundational work in pseudo-exponential maps and Elekes-Szabó problems. He co-organized the seminar on simple theories with Franziska Jahnke and teaches courses such as Introductory Logic and Set Theory at Oxford. Education: DPhil in Mathematics (Oxford University, 2010-2014), supervised by Boris Zilber. Research interests include model-theoretic algebra, geometric stability theory, combinatorial incidence geometry, and applications of model theory to algebraic structures. His work bridges abstract logical frameworks with concrete problems in geometry and group theory. Teaching: Courses include B1.1 Logic, B1.2 Set Theory, and advanced topics like Model Theory and Geometric Group Theory. He has also taught at McMaster University and Münster University. Professional Activities: Co-organized the Z75 model theory conference (2024), contributed to the Model Theory of Compact Complex Manifolds with Automorphisms, and published extensively in journals like Annals of Science École Normale Supérieure and Journal of the Institute of Mathematics Jussieu.

Yassine El Maazouzمشاهده پروفایل

مدرس

• Algebraic Geometry
• Non-Archimedean Geometry
• Commutative Algebra
• +۲ مورد دیگر

Yassine El Maazouz is a Harry Bateman Postdoctoral Scholar in the Division of Physics, Mathematics and Astronomy at the California Institute of Technology (Caltech), with a faculty mentor appointment under Professor Matilde Marcolli. He holds instructor positions for graduate mathematics courses including MA132C (Topics in Algebraic Geometry) and MA140B (Probability). Previously, he completed his PhD in Statistics at UC Berkeley after studying pure and applied mathematics at École Polytechnique. Education: PhD in Statistics, UC Berkeley (2019-2023) Master's in Pure and Applied Mathematics, École Polytechnique (2016-2019) Research Interests: His work bridges algebraic/non-Archimedean geometry, commutative algebra, combinatorics, and mathematical physics. Primary investigations include: p-adic algebraic manifolds, isotropic vector gram matrices, tropical invariants, spinor-helicity varieties, and combinatorial probability models. Research consistently demonstrates innovative applications of algebraic methods to problems in theoretical physics and statistical mechanics. Publication Trends: Recent articles (2019-2025) show strong focus on: (1) Algebraic structures in high-energy physics (scattering amplitudes, Coulomb branches), (2) Computational methods for p-adic manifolds and tropical geometry, (3) Combinatorial probability models (Bernoulli polynomials, stochastic processes), and (4) Matrix algebras derived from valuation theory. Work frequently appears in top journals including SIAM Journal on Applied Algebra, Selecta Mathematica, and Combinatorics/PROBABILITY Computing. Awards: Harry Bateman Postdoctoral Scholarship (Simons Foundation) Teaching & Academic Service: At Caltech, teaches graduate courses in algebraic geometry and probability theory. Previously instructed statistics courses at UC Berkeley (2019-2022). Co-organizes the Information, Geometry & Physics Seminar featuring cutting-edge interdisciplinary research. Maintains extensive lecture notes on number theory, probability, and representation theory.