جست‌وجوی استاد و پژوهشگر

• Combinatorics
• Number Theory
• Special Functions
• +۳ مورد دیگر

Michael Schlosser is an Associate Professor at the Faculty of Mathematics and Department of Mathematics . His research focuses on combinatorics, number theory, and special functions, with a strong emphasis on q-series and hypergeometric series. Research Interests Combinatorics (ascent sequences, lattice paths, rook theory) Number Theory (supercongruences, cyclotomic polynomials, modular forms) Special Functions (theta functions, hypergeometric functions, orthogonal polynomials) Algebra (noncommutative hypergeometric series, matrix inversions) Recent Article Trends (2012-2025) span q-supercongruences, determinant evaluations, asymptotics of Fishburn matrices, lattice path combinatorics, and elliptic hypergeometric series. His work often intersects classical analysis with computational mathematics. Collaborators include prominent researchers like Victor J. W. Guo, Yujun Jin, Ae Ja Yee, Christian Krattenthaler, and Hwang-Fu Zhou.

• Discrete Mathematics
• Combinatorics
• Number Theory
• +۵ مورد دیگر

Professor Peter Larcombe is a prominent academic in the College of Science and Engineering at the University of Derby, specializing in Discrete and Applied Mathematics. His research focuses on Horadam sequences, combinatorial identities, and mathematical communication. He has published extensively on topics including recurrence relations, matrix methods, and the philosophy of mathematics. Key areas of exploration include the properties of Horadam sequences, the interplay between writing and mathematical practice, and the sociocultural aspects of mathematical genius. His work often bridges theoretical mathematics with pedagogical and philosophical inquiries, emphasizing clarity and interdisciplinary approaches. Notable contributions include foundational studies on recurrence identities, generating functions, and the analysis of matrix invariants. His articles frequently appear in journals like the Palestine Journal of Mathematics and Fibonacci Quarterly , reflecting his deep engagement with number theory, combinatorics, and linear algebra. Research Themes: Sequence Theory, Mathematical Communication, Combinatorial Analysis Collaborators: Eric Fennessey, Ovidiu Bagdasar Key Tools: Generating functions, matrix exponentiation, recurrence relation techniques

J. Topمشاهده پروفایل

استاد

• Number Theory
• Algebraic Geometry
• Elliptic Curves
• +۳ مورد دیگر

Prof. J. Top is a Professor at the University of Groningen, affiliated with the Faculty of Science and Engineering and the Algebra — Bernoulli Institute. His research focuses on number theory and algebraic geometry, with notable contributions to elliptic curves, Painlevé equations, and hyperelliptic curves. He has published extensively on topics such as automorphisms of algebraic curves, Tate-Shafarevich groups, and moduli spaces. His work bridges pure mathematics and applications in areas like cryptography and coding theory. Research interests include: Algebraic curves over finite fields Elliptic and K3 surfaces Isomonodromy deformations Congruent number problems Recent publications (2021–2025) highlight advancements in: Automorphisms of plane curves Tate-Shafarevich results for quartic twists Moduli spaces for Painlevé equations Prof. Top has no listed scientific awards, but his work is recognized for its rigor and interdisciplinary impact. He collaborates with institutions globally and contributes to the Bernoulli Institute’s research initiatives.

Liam Solusمشاهده پروفایل

استادیار

• Combinatorics
• Algebraic and Geometric Combinatorics
• Discrete Geometry
• +۵ مورد دیگر

Liam Solus is an Assistant Professor of Mathematics at the Department of Mathematics, KTH Royal Institute of Technology in Stockholm, Sweden. He is affiliated with the ALGEBRA COMBINATORICS & TOPOLOGY division and the Digital Futures Faculty, focusing on research in combinatorics, discrete mathematics, algebraic statistics, and their applications in artificial intelligence and causal inference. His work is supported by grants from WASP (Wallenberg AI, Autonomous Systems, and Software Program), the Swedish Research Council, and the Göran Gustafsson Foundation. Education: PhD in Mathematics (University of Kentucky, 2015), postdoctoral fellowships at MIT, IST Austria, and the Max Planck Institute. Current research projects include causal AI for mobility behavior analysis (cAIMBER), combinatorial and geometric approaches to statistical models, and algebraic methods in machine learning. Research Interests: Algebraic and geometric combinatorics, lattice polytopes, causal inference, graphical models, algebraic statistics. Key contributions include studies on Ehrhart theory, Bayesian networks, and combinatorial sequences like Eulerian polynomials and Fibonacci numbers in causal structures. Awards: Large Prize for Young Researchers (Göran Gustafsson Foundation, 2023). Supervision includes PhD students Danai Deligeorgaki and former student Petter Restadh, along with postdocs in algebraic statistics and combinatorics. Labs/Teams: Co-PI of cAIMBER, member of Digital Futures, organizer of international workshops (e.g., AlCoVE 2024 in VR). Teaching includes courses on statistical learning, algebraic statistics, and probabilistic graphical models.

• Anthropology
• Cultural Anthropology
• Archaeology
• +۵ مورد دیگر

John Johnson is an Adjunct Professor in the Department of Anthropology at the University of California, Santa Barbara, and serves as Curator of Anthropology at the Santa Barbara Museum of Natural History. His affiliations include the College of Letters and Science and the Department of Anthropology. He holds the academic rank of Adjunct Professor, with no indication of part-time status. While explicit educational details are not provided in the text, his research interests span interdisciplinary domains. In Anthropology, he focuses on cultural and archaeological studies, museum curation, and heritage preservation. Simultaneously, his computational work involves algorithm design, graph theory, and parameterized complexity, as evidenced by his recent publications in computer science and mathematics. His research bridges traditional anthropological methods with modern computational techniques. Johnson's articles reflect a strong computational focus, addressing topics such as graph enumeration, kidney exchange optimization, and privacy-preserving algorithms. These works highlight contributions to theoretical computer science, operations research, and interdisciplinary applications in healthcare and data privacy. No scientific awards or grants are explicitly mentioned in the provided materials. He currently advises no listed students, though his role as a curator may involve mentorship in museum-related projects. His work is associated with the Santa Barbara Museum of Natural History and the Department of Anthropology’s research initiatives.

Sam Chowمشاهده پروفایل

دانشیار

• Diophantine Equations
• Diophantine Approximation
• Additive Combinatorics
• +۲ مورد دیگر

Sam Chow is Associate Professor in Number Theory at the University of Warwick, specializing in diophantine approximation, additive combinatorics, and analytic number theory. His research solves problems at the intersection of diophantine equations, Ramsey theory, and geometric measure theory, with recent breakthroughs on Duffin-Schaeffer conjecture counterexamples and Littlewood's conjecture. Chow organizes the 2025 DECANT conference celebrating Trevor Wooley's 60th birthday and edits for the Bulletin and Journal of the London Mathematical Society. His work develops new combinatorial and analytical methods for classical problems in number theory, frequently involving fractal sets, prime numbers, and polynomial expansions over finite fields.

• Algebra
• Number Theory
• Graph Theory
• +۳ مورد دیگر

Thomas McKenzie is a Professor of Mathematics at Gonzaga University. With a Ph.D. in Mathematics from the University of Oregon, he has taught courses such as Calculus, Discrete Mathematics, and Linear Algebra. Research Interests : Algebra and Commutative Algebra Graph Theory with focus on Zero Divisor Graphs and Book Embeddings Number Theory, especially Linear Recurrences and Periodic Sequences Applied Mathematics in Electrical Impedance Tomography Notable Publications Trends : His work spans algebraic structures, linear recurrences, and graph theory, with recent applications in computational mathematics and medical imaging.

• Algebra and Number Theory
• Sequence Analysis
• Matrix Theory
• +۲ مورد دیگر

Özgür ERDAĞ is a Lecturer in the Department of Mathematics at Kafkas University, Faculty of Arts and Sciences , Turkey. His academic career began as a Research Assistant in 2020, and he was promoted to Lecturer in 2023. PhD in Mathematics, Kafkas University, Institute of Science (2017) MSc in Mathematics, Kafkas University, Institute of Science (2013–2015) BSc in Mathematics, Atatürk University, Faculty of Science (2008–2012) His research focuses on Algebra and Number Theory , particularly exploring connections between complex-type sequences (e.g., Narayana, Padovan, Pell) and their matrix-based generalizations. He investigates periodicity, finite sums, and Binet formulas of these sequences modulo m. With over 52 publications and 62 citations, Özgür has collaborated extensively with mathematicians such as Ömer Deveci and Anthony G. Shannon . His work has been presented at international conferences like the International Hazar Scientific Research Conference and Bilsel International Congress .

Naiomi Cameronمشاهده پروفایل

استاد

• Enumerative Combinatorics
• Algebraic Combinatorics
• Number Theory

Dr. Naiomi Cameron serves as Chair and Professor of Mathematics at Spelman College, where she teaches undergraduate courses including calculus, discrete mathematics, linear algebra, combinatorics, and number theory. A proud HBCU alumna, she earned both her Ph.D. and B.S. in Mathematics from Howard University and previously held faculty positions at Harvey Mudd College, Occidental College, and Lewis & Clark College, including a two-year term as associate dean. Her educational background is rooted in Howard University's mathematics program, reflecting her commitment to HBCU excellence. Dr. Cameron's research centers on enumerative and algebraic combinatorics and number theory, with significant contributions to the study of combinatorial structures such as trees, tableaux, polynomials, and lattice paths. She investigates inversion statistics, pattern avoidance, and sequences like Fibonacci and Motzkin numbers, often revealing deep connections between algebraic and combinatorial phenomena. Her publication record from 2000-2019 demonstrates consistent output in top combinatorics journals, with recurring themes in Dyck path analysis, Fibonacci tableaux variations, and polynomial combinatorics. This body of work shows evolving sophistication from foundational tree combinatorics to complex monodromy group investigations, maintaining focus on structural enumeration while expanding into algebraic applications. Dr. Cameron actively promotes diversity, equity, and inclusion in mathematics through undergraduate research mentorship and community service. Her dedication to cultivating the next generation of mathematicians is evident in her teaching philosophy and advocacy for underrepresented groups within the mathematical sciences.

• Matroid Theory
• Graph Theory
• Knot Theory
• +۳ مورد دیگر

Eunice Gogo Mphako-Banda is a Professor in the School of Mathematics at the University of the Witwatersrand in Johannesburg, South Africa. She has held academic positions at the University of Malawi and the University of KwaZulu-Natal, with a clear progression from Lecturer to Professor. Education: BEdSc, University of Malawi (1992) PG Dip in Mathematics, University of Sheffield (1994) MSc in Mathematics, University of Manchester (1995) PhD in Discrete Mathematics, Victoria University of Wellington (2001) Research Interests: Professor Mphako-Banda’s research spans Matroid Theory , Graph Theory , Knot Theory , and Combinatorics . Her work in Matroid Theory focuses on matroid construction and polynomial invariants, particularly the Tutte polynomial. In Knot Theory , she explores knot invariants and constructions, often using combinatorial tools like graph theory to solve topological problems. Publications Overview: Her recent publications (2016–2023) reflect a deep engagement with graph polynomials, chromatic invariants, and usability studies in multilingual interfaces. Notable contributions include studies on the Tutte polynomial, Hosoya polynomial, and rainbow coloring techniques, alongside interdisciplinary work on keyboard usability in African languages. Scientific Awards: No awards are explicitly mentioned in the provided text. Students & Grants: There is no information provided about students supervised or grants received. Labs & Teams: No specific lab or research group affiliations are mentioned in the text.

Szabolcs Tengelyمشاهده پروفایل

استاد

• Number Theory
• Diophantine Equations
• Cryptography
• +۵ مورد دیگر

Professor Szabolcs Tengely is a distinguished mathematician at the University of Debrecen's Faculty of Science and Technology, where he serves in the Institute of Mathematics. He maintains his office in the Mathematics and Earth Sciences building (Room M415) and holds regular office hours for students. His academic career spans numerous publications and significant contributions to number theory. Position: Professor Institution: University of Debrecen Faculty: Faculty of Science and Technology Department: Institute of Mathematics Professor Tengely's research primarily focuses on number theory with special emphasis on Diophantine equations, arithmetic progressions, and recurrence sequences. His work bridges pure mathematics with applications in cryptography and computational mathematics. He has made notable contributions to understanding the properties of Lucas sequences, Markoff-Rosenberger triples, and solutions to various Diophantine problems. An analysis of his recent publications reveals a strong focus on advanced Diophantine problems, particularly those involving higher power rational Diophantine tuples, cubic Diophantine equations related to the Mordell-Schinzel conjecture, and connections between number theory and combinatorial structures. His research often combines classical number theory techniques with modern computational approaches. Professor Tengely has supervised numerous graduate and undergraduate students through their thesis work, demonstrating his commitment to academic mentorship and the development of future mathematicians. His supervision spans topics in discrete mathematics, cryptography, and computational number theory, reflecting the breadth of his expertise.

George Grossmanمشاهده پروفایل

دانشیار

• Algebra
• Number Theory
• Numerical Analysis
• +۳ مورد دیگر

George Grossman is an Associate Professor in the Department of Mathematics at Central Michigan University. He holds a Ph.D. (1986), M.S. (1982), and B.A. (1980) from the University of Windsor and York University, respectively. His research focuses on Algebra, Number Theory, Numerical Analysis, and Fluid Dynamics, with notable contributions to combinatorial identities, recurrence relations, and Fibonacci sequence applications. Key research interests include approximations of π, Diophantine equations, and fractal constructions using Fibonacci sequences. He has authored over 20 peer-reviewed articles in journals like the Journal of Integer Sequences and Fibonacci Quarterly . Grossman received a Summer Fellowship for Research at Central Michigan University (1993-1994) and chaired a session at the AMAT 2008 conference. He teaches courses in Calculus, Numerical Analysis, and Math History. His work bridges theoretical mathematics with applied numerical methods, emphasizing interdisciplinary approaches to problems in discrete mathematics and geometric analysis. Collaborations include studies on polynomial zeros and fluid dynamics models. Grossman maintains an active research website and contributes to professional organizations like the Fibonacci Association.

Saroj Aryalمشاهده پروفایل

دانشیار

• Sparse Moment Problem
• Applied Analysis
• Control Systems
• +۳ مورد دیگر

Dr. Saroj Aryal is an Associate Professor of Mathematics at Georgian Court University (2024–present), previously serving as Assistant Professor there (2020–2024) and at Montana State University Billings (2013–2019). He holds a PhD in Mathematics (University of Wyoming, 2013), an MS (2011), and a BS from Trinity College (2009). His research focuses on sparse moment problems, applied analysis, control systems, finance mathematics, and mathematics education. Notable projects include undergraduate collaborations on Fibonacci sequence properties, circulant matrices, and stability of polynomials. He emphasizes involving students in research, with grants from the New Jersey Space Grant Consortium. Publications span diverse topics like NCLEX-RN success indicators, moment sequences, and ETF volatility analysis. His work bridges theoretical mathematics with practical applications in healthcare, engineering, and finance.

Rigoberto Florezمشاهده پروفایل

استاد

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

Dr. Rigoberto Florez is a Professor of Mathematics at The Citadel, The Military College of South Carolina, within the Department of Mathematical Sciences, part of the Swain Family School of Science and Mathematics. He holds a Ph.D. in Mathematics from Binghamton University (SUNY), an M.S. from Universidad Nacional de Colombia, and a B.A. from Universidad de Antioquia in Colombia. His research focuses on combinatorics, particularly graphs, algebraically representable matroids, harmonic matroids, biased graphs, enumerative combinatorics, and elementary number theory. He actively involves undergraduate and graduate students in research projects, which have led to conference presentations and awards. He co-founded the Carolina Math Seminar to foster collaborative research and education. Dr. Florez’s recent publications explore topics like Fibonacci identities, Dyck paths, matroid projectivity, and asymmetric graph families. His work bridges theoretical mathematics with pedagogical innovation, emphasizing student-driven problem-solving and visual proofs through experiments like the Möbius strip. He serves in roles that enhance academic excellence and leadership, aligning with The Citadel’s mission. His research and teaching highlight interdisciplinary connections between combinatorics, algebra, and geometry.

Semra Kuşمشاهده پروفایل

مدرس

• Algebra
• Number Theory
• Applied Mathematics
• +۲ مورد دیگر

Semra Kuş is a Lecturer at the Mucur Vocational School of Kırşehir Ahi Evran University , Turkey, specializing in Algebra and Number Theory . She has been affiliated with the university since 2012, currently serving in the Department of Finance, Banking, and Insurance. Her academic career includes roles as Department Chair (2019–present) and extensive teaching experience in mathematics and statistics. PhD in Mathematics (2020), Gazi University MSc in Mathematics (2013), Gazi University BSc in Mathematics Teaching (2005), Selçuk University Her research focuses on q-Bernoulli polynomials , hybrid polynomials , Fibonacci matrices , and combinatorial structures in quantum calculus. Collaborations with scholars like Naim Tuğlu, Can Kızılateş, and international researchers from Saudi Arabia, India, and Turkey have resulted in publications in journals such as Demonstratio Mathematica and European Journal of Pure and Applied Mathematics . Notable scientific recognition includes the 2019 TÜBİTAK Publication Incentive Award . Her work spans 11 publications (6 journal articles, 5 conference papers) with a total of 37 citations (h-index: 3). She has co-authored studies on degenerate Bernoulli-F polynomials , harmonic Fibonacci polynomials , and q-derangement polynomials , bridging classical number theory with modern applications in finance and engineering.