جست‌وجوی استاد و پژوهشگر

Panagiotis Rondogiannisمشاهده پروفایل

استاد

• Logic Programming
• Nonmonotonic Reasoning
• Functional Programming
• +۳ مورد دیگر

Panagiotis Rondogiannis is a Professor in the Department of Informatics and Telecommunications at the National and Kapodistrian University of Athens. He holds degrees from the University of Patras (B.Sc., 1989) and the University of Victoria, Canada (M.Sc. 1991, Ph.D. 1994). His research focuses on Logic Programming, Nonmonotonic Reasoning, Functional/Dataflow Programming, and Semantics of Programming Languages, with a particular emphasis on higher-order extensions and fixpoint theory. His work spans foundational aspects of logic programming semantics, including stable model semantics, categorical fixpoint theory, and non-monotonic reasoning frameworks. Key contributions include advancements in higher-order Datalog, lexicographic preference modeling, and the application of game semantics to logic programs. He has published extensively in top venues like Theory and Practice of Logic Programming (TPLP), ACM Transactions on Computational Logic (TOCL), and International Conference on Logic Programming (ICLP). Rondogiannis has collaborated with leading researchers such as Angelos Charalambidis and William W. Wadge, exploring topics like bilattice-based fixpoint theory and the implementation of recursive dataflow graphs in TensorFlow. His research bridges theoretical foundations with practical applications in areas like knowledge representation and programming language design.

Luke Rogersمشاهده پروفایل

استاد

• Analysis
• Fractal Geometry
• Harmonic Analysis
• +۵ مورد دیگر

Luke Rogers is a Professor in the Department of Mathematics at the University of Connecticut. He is reachable via the email luke.rogers@uconn.edu and holds office hours on Tuesdays and Thursdays from 10:15am to 11:30am in MONT 339. Research Interests: His work focuses on analysis on fractals, spectral theory of differential operators, harmonic analysis, and applications to mathematical physics. Luke Rogers' research integrates fractal geometry with analytical methods to study differential operators such as Laplacians and magnetic operators on non-smooth domains. His recent publications highlight advancements in Besov space theory via heat semigroups, spectral properties of pseudo-differential operators on fractals, and energy discretization on fractal structures like the Koch Snowflake and Sierpinski Gasket. Trends in his work include the exploration of power dissipation in fractal AC circuits, magnetic Laplacians on resistance spaces, and complex powers of fractal operators using Calderón-Zygmund theory. His contributions span both theoretical and applied mathematics, emphasizing the unique challenges and solutions in fractal domains.

Ralf Schifflerمشاهده پروفایل

استاد

• Algebra
• Number Theory
• Cluster Alge.gbras
• +۳ مورد دیگر

Ralf Schiffler is a Professor at the University of Connecticut , Department of Mathematics. His research focuses on Algebra, Number Theory, and the intersection of Cluster Algebras, Combinatorics, and Knot Theory. Algebraic structures in representation theory Combinatorial applications to cluster algebras Topological invariants in knot theory His work explores connections between quiver representations, cluster algebras, and knot invariants through geometric models and combinatorial tools like snake graphs and continued fractions. Recent publications highlight advancements in Gorenstein algebras, maximal rigidity, and poset structures within cluster frameworks. The analyzed articles reveal trends in cluster algebras applied to knot theory (2024-2022), combinatorial solutions for dimer covers and perfect matchings (2024), and theoretical extensions of continued fractions and Cambrian combinatorics (2023). Subfields include quantum affine algebras, Cohen-Macaulay modules, and tilting theory. Scientific awards : NSF CAREER grant (2013) for Cluster algebras, combinatorics, and representation theory Schiffler actively contributes to mathematical research through publications, conference organization (e.g., ICRA XIX 2020), and foundational work in cluster categorification.

Steffen Staabمشاهده پروفایل

استاد

• Artificial Intelligence
• Knowledge Graphs
• Semantic Web Technologies
• +۷ مورد دیگر

Steffen Staab is a Professor at the University of Stuttgart's Institute for Artificial Intelligence within the Faculty of Computer Science, Electrical Engineering and Information Technology. His research focuses on knowledge graphs, semantic web technologies, and their applications in interdisciplinary domains like construction, healthcare, and autonomous systems. He actively contributes to advancing AI fairness, geometric relational embeddings, and explainable machine learning. Staab's work bridges theoretical advancements with real-world challenges, such as improving data interoperability in building information modeling and enhancing accessibility for deaf communities via AI-driven captioning. His recent projects span semantic industrial information modeling, blockchain-based fair exchange protocols, and large language models for ontology learning in life sciences. Staab has collaborated on initiatives like the WikiMed-DE dataset for biomedical entity linking and the SEMMA knowledge graph foundation model. He also engages in digital society discussions, addressing ethical implications of AI and societal impacts of web science. Staab's research has been presented at leading conferences including Web Science and ACM SIGKDD. His team develops tools for knowledge graph reasoning, anomaly detection in zero-shot learning, and fair algorithmic decision-making. He is affiliated with the University of Stuttgart's Analytic Computing group and maintains active participation in international academic networks.

Maryam Sharifzadehمشاهده پروفایل

دانشیار

• Extremal Combinatorics
• Probabilistic Combinatorics
• Discrete Mathematics
• +۳ مورد دیگر

Maryam Sharifzadeh serves as an Associate Professor in the Department of Mathematics and Mathematical Statistics at Umeå University, Sweden. Her office is located at MIT-huset, plan 3, Matematik och matematisk statistik, MIT.B.323 in Umeå. Her primary research focuses on extremal and probabilistic combinatorics , with significant contributions to graph theory, poset theory, and additive combinatorics. She investigates density conditions for transversal trees in multipartite graphs, induced saturation problems for posets, and structural properties of sum-free sets in groups. As a core member of Umeå University's Discrete Mathematics research group, she specializes in extremal and probabilistic combinatorial methods. Analysis of her 2021-2024 publications reveals consistent advancement in extremal combinatorial structures, particularly through stability methods and graph symmetrisation arguments. Key contributions span transversal tree embeddings, poset saturation thresholds, and graph inducibility, demonstrating strong interdisciplinary connections between combinatorial design, order theory, and additive number theory. She actively participates in the Discrete Mathematics research group at Umeå University, specifically within the Extremal and probabilistic combinatorics subgroup. This team explores fundamental combinatorial structures with applications in theoretical computer science and discrete optimization, emphasizing probabilistic techniques and stability analysis in complex systems.

Shu-Heng Shaoمشاهده پروفایل

استادیار

• Quantum Field Theory
• Condensed Matter Physics
• Quantum Gravity
• +۱ مورد دیگر

Shu-Heng Shao is an Assistant Professor at Stony Brook University's Department of Physics and Astronomy. His research explores structural aspects of quantum field theory, generalized symmetries, and their applications in condensed matter, quantum gravity, and mathematical physics. Educational background: PhD in Physics from Harvard University B.S. in Physics from National Taiwan University

• Condensed Matter Physics
• Superconductivity
• Quantum Materials
• +۳ مورد دیگر

Noce Canio is an Associate Professor affiliated with the University of Salerno and the CNR Institute for Superconductors, Innovative Materials and Devices. His research focuses on condensed matter physics, with a strong emphasis on superconductivity, quantum materials, and electronic structure analysis. He has published extensively on topics such as correlated electron systems, topological semimetals, and spin-orbit coupling effects in materials like transition metal oxides and pnictides. Key research interests include exploring unconventional magnetism in superconductors, designing topological materials via Berry curvature engineering, and developing quantum algorithms for condensed matter modeling. His work bridges theoretical physics with experimental techniques, often involving computational studies of electronic properties under varying conditions (e.g., pressure, strain). Recent publications (2021-2025) highlight advancements in understanding negative thermal expansion mechanisms in Ca2RuO4, orbital ordering in doped manganites, and interface phenomena in spin-triplet superconductors. Collaborations span experimental and computational groups, addressing challenges in materials science and quantum technologies. No scientific awards are explicitly listed in the provided text. His research has implications for next-generation electronic devices, energy storage, and quantum computing applications.

Duncan Levearمشاهده پروفایل

استادیار

• Enumerative Combinatorics
• Bijective Methods
• Discrete Mathematics

Dr. Duncan Levear is an Assistant Professor of the Practice in the Department of Computer Science at Boston College's Morrissey College of Arts and Sciences. His primary research focus is discrete mathematics, particularly enumerative combinatorics and bijective methods. His work involves developing algorithms to encode complex mathematical structures into simpler representations like trees and graphs. Dr. Levear holds a PhD from Brandeis University and a BA from Middlebury College. His research explores combinatorial structures through bijections, with recent publications focusing on Shi and Catalan arrangements. As a faculty member, he contributes to curriculum development and undergraduate education in computer science.

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

Timothy M. Hsu is a Professor of Mathematics at San José State University. He holds a Ph.D. from Princeton University (1994). His research focuses on group theory, geometric group theory, combinatorics, and algebraic structures such as Artin groups, code loops, and modular subgroups. He has published extensively on topics including HNN extensions, residually finite groups, and quilt structures. Key research themes include exploring non-positively curved group properties, finite group actions, and applications of combinatorial methods to algebraic problems. His work often intersects geometric, combinatorial, and algebraic approaches to group theory. Publications highlight contributions to understanding quasiconvex subgroups, Moufang loops, and braid group actions. Though no awards are explicitly listed, his sustained scholarly output reflects significant contributions to pure mathematics. Education: Doctor of Philosophy, Princeton University (1994).

Eric Gottliebمشاهده پروفایل

دانشیار

• Enumerative Combinatorics
• Algebraic Combinatorics
• Partially Ordered Sets
• +۶ مورد دیگر

Eric Gottlieb is an Associate Professor of Mathematics in the Department of Mathematics and Statistics at Rhodes College, where he teaches a wide range of courses from Calculus to Abstract Algebra with equal passion for math majors and math-phobic students. His traditional lecture style emphasizes both mathematical content and appreciation for the subject's inherent beauty. His academic credentials include: B.S. in Environmental Science/Geology from Antioch College M.S. in Mathematics from the University of Washington Ph.D. in Mathematics from the University of Miami Gottlieb specializes in enumerative and algebraic combinatorics with deep expertise in partially ordered sets, extending to graph theory, voting theory, Ramsey theory, and combinatorial game theory. His current research explores fair division through partial orders and combinatorial game theory applications, while maintaining interest in mathematical programming for practical problem-solving. Analysis of his 14 most recent publications reveals a consistent evolution from foundational combinatorial structures (partition lattices, Dowling lattices) toward contemporary applications in game theory (LCTR, Column-Row games) and social choice. This trajectory demonstrates his ability to bridge abstract combinatorial frameworks with tangible real-world problems in fair allocation and voting systems. He actively mentors undergraduate researchers through senior projects across diverse mathematical topics and facilitates internships with Memphis-area organizations, reflecting his commitment to experiential learning beyond the classroom.

Jon Beagleyمشاهده پروفایل

دانشیار

• Combinatorics
• Graph Theory
• Geometry
• +۳ مورد دیگر

Jon Beagley is an Associate Professor of Mathematics and Statistics at Valparaiso University. He holds a Ph.D. (2013) and M.S. (2012) from George Mason University, and a B.S. (2008) from the Illinois Institute of Technology. His research focuses on combinatorics, graph theory, and convex geometries, with notable contributions to enumeration problems, geometric graph properties, and extremal combinatorics. He also investigates innovative teaching methods, such as cumulative homework and testing strategies in calculus education. His work bridges theoretical mathematics with pedagogical innovation. Beagley’s research explores topics including Catalan numbers generalizations, chromatic properties of copoint graphs, and the interplay between convex geometries and order theory. His recent publications (2021) address colorful tilings and Christmas tree enumeration, showcasing both theoretical depth and accessible combinatorial problems. Earlier work (2013–2015) delves into semidefinite rank bounds and tableau inversions, reflecting expertise in algebraic combinatorics. His teaching-focused articles (2016, 2020) evaluate cumulative assessment methods, emphasizing their impact on student performance and retention. Despite no listed awards, his contributions to undergraduate education and geometric combinatorics demonstrate sustained scholarly activity. Beagley maintains an active publication record since 2007, with ongoing work in mathematics education and discrete geometry.

• Nonlinear partial differential equations
• Lattice equations
• Propagation of nonlinear waves
• +۴ مورد دیگر

Dmitry E. Pelinovsky is a Professor in the Department of Mathematics and Statistics at McMaster University (Canada). He earned his MSc (1993) from Nizhny Novgorod State University (Russia) and PhD (1997) from Monash University (Australia). Research Interests: Analysis and applications of nonlinear partial differential equations and lattice equations for modeling nonlinear waves and coherent structures . His work spans soliton stability theory , nonlinear dynamics , and mathematical physics . Key Contributions: 15+ recent articles focus on nonlocal equations , periodic wave stability , dark breathers , and nonlinear Schrödinger systems . Notable topics include modulation instability , Turing bifurcations , and energy-critical PDEs . Editorial Roles: Editor-in-Chief of Studies in Applied Mathematics and Deputy Editor of Physica D . Awards: Recipient of the Humboldt Research Award (2021) .

Adam Humeniukمشاهده پروفایل

استادیار

• Operator Algebras
• Operator Theory
• Non-Selfadjoint Operator Algebras
• +۳ مورد دیگر

Adam Humeniuk is an Assistant Professor in the Department of Mathematics & Computing at Mount Royal University. He holds a PhD in Pure Mathematics from the University of Waterloo (2022), preceded by an MMath (2018) and a BSc in Physics (2015) and Pure Mathematics (2017) from the University of Calgary. His research focuses on operator algebras, noncommutative convexity theory, and C*-envelopes. He actively supervises undergraduate research projects and teaches courses in calculus, linear algebra, and data science. He previously held postdoctoral and teaching roles at MacEwan University, the University of Alberta, and the University of Waterloo. Research interests include non-selfadjoint operator algebras, matrix convex functions, and their applications to dynamics and convexity. He emphasizes undergraduate research mentorship, with current openings for Spring/Summer 2025 projects in matrix convex functions and operator algebras. Education: PhD – Pure Mathematics, University of Waterloo (2018–2022) MMath – Pure Mathematics, University of Waterloo (2017–2018) BSc Hons – Pure Mathematics (After Degree), University of Calgary (2015–2017) BSc Hons – Physics, University of Calgary (2011–2015) Adam is committed to fostering inclusive academic environments and supports student accommodations. Outside academia, he enjoys rock climbing, hiking, strength training, and music.

Anastasia Kisilمشاهده پروفایل

پژوهشگر ارشد

• Aeroacoustics
• Diffraction Theory
• Metamaterials
• +۳ مورد دیگر

Anastasia Kisil is a Royal Society Dorothy Hodgkin and Dame Kathleen Ollerenshaw Research Fellow in Applied Mathematics at the University of Manchester. Her work focuses on analytical and semi-analytical methods in diffraction theory and metamaterials, with expertise in Wiener-Hopf techniques, aeroacoustics, and canonical scattering problems. She holds affiliations within the School of Mathematics and Department of Applied Mathematics. Her research interests span the mathematical analysis of wave phenomena, including elastic wave scattering, acoustic diffraction, and metamaterial design. Notable contributions include advancements in iterative Wiener-Hopf methods for solving complex boundary value problems and their applications to real-world systems like porous extensions in aeroacoustics. Publications highlight her work on anti-plane elastic wave scattering, matrix factorization, and wave diffraction in structured media. Articles often explore the interplay between theoretical developments and numerical simulations, emphasizing practical applications in engineering and materials science. Kisil’s methodological innovations aim to bridge gaps between classical mathematical techniques and modern computational approaches. Her work has been disseminated through peer-reviewed journals such as the Journal of Fluid Mechanics , SIAM Journal on Applied Mathematics , and Proceedings of the Royal Society A . Media engagement includes contributions to podcasts and articles on metamaterial theory and wave scattering.

Nicolas Monodمشاهده پروفایل

استاد

• Geometric Group Theory
• Bounded Cohomology
• Ergodic Theory
• +۵ مورد دیگر

Nicolas Monod is a Full Professor at the École Polytechnique Fédérale de Lausanne (EPFL) in the School of Basic Sciences (SB), holding the Chair of Ergodic and Geometric Group Theory. He is also affiliated with the Department of Mathematics (MATH) and teaches in the SMA and EDMA programs. His research focuses on geometric group theory, bounded cohomology, topological groups, and ergodic theory, with notable contributions to understanding non-positively curved spaces and group rigidity. Monod earned his PhD in Mathematics from ETH Zurich (2001), awarded the ETH Medal and Prize. He previously held positions at the University of Chicago as Dickson Instructor and Assistant Professor, and served as Director of the Bernoulli Center at EPFL. His awards include the Berwick Prize (2015), Gauss Lectureship (2016), and an ERC Advanced Grant. He has supervised numerous PhD students, including Viola Federico and Zhao Cunyuan. Awards: Gauss Lectureship, Berwick Prize, AMS Fellow, ERC Advanced Grant Grants: Multiple Swiss National Science Foundation (SNSF) grants, NSF funding His research explores foundational questions in group theory and geometry, with a focus on cohomological methods, amenability, and the structure of locally compact groups. He co-authored over 80 publications and has been an invited speaker at numerous international conferences.