جست‌وجوی استاد و پژوهشگر

Brian Hopkinsمشاهده پروفایل

استاد

• Combinatorics
• Number Theory
• Discrete Mathematics
• +۳ مورد دیگر

Brian Hopkins is a Professor of Mathematics at Saint Peter’s University in Jersey City, New Jersey. He holds a Ph.D. from the University of Washington and undergraduate degrees (B.S. and B.A.) from the University of Texas at Austin. His research focuses on combinatorics, number theory, and discrete mathematics, with notable contributions to partition theory, integer compositions, and combinatorial game theory. He is a 2015 recipient of the prestigious Haimo Award for Distinguished College or University Teaching from the Mathematical Association of America. Dr. Hopkins has authored over 20 research publications, edited three books, and presented globally. He served as editor of The College Mathematics Journal from 2014–2018 and contributed editorial work to multiple volumes on combinatorics and discrete mathematics education. His teaching philosophy emphasizes active learning strategies, such as group work and project-based learning, reflected in courses like Discrete Mathematics (MA-246) and Modern Algebra (MA-441). He has also engaged in outreach through book reviews on combinatorics and mathematical history, including works on Martin Gardner’s legacy and Euler’s combinatorial contributions. His research spans topics like Bulgarian solitaire variants, Garden of Eden states in combinatorial models, and enumeration modulo congruences. Beyond academia, he enjoys NYC cultural experiences with his husband and advocates for accessible mathematics education through pedagogical innovations documented in publications like Resources for Teaching Discrete Mathematics .

İlkay Güvenمشاهده پروفایل

استاد

• Differential Geometry
• Curve Theory
• Surface Theory
• +۳ مورد دیگر

Professor İlkay Güven is a faculty member in the Department of Mathematics at Gaziantep University's Faculty of Arts and Sciences, where she has served since 2011. She was promoted to Professor in 2022 after serving as Associate Professor (2018-2022) and Assistant Professor (2011-2018). Her academic career focuses on differential geometry, curve and surface theory, and special number sequences. Her educational background includes: Doctorate in Mathematics from Ankara University (2006-2011) Master's in Mathematics with thesis from Ankara University (2004-2006) Bachelor's in Mathematics from Ankara University (2000-2004) Professor Güven's research primarily centers on differential geometry with special emphasis on curve theory, surface classification, and special number sequences. Her work explores directional curves, spherical indicatrices, ruled surfaces, and their applications in various mathematical frameworks including Lie groups and alternative frame systems. She has made significant contributions to the understanding of W-direction curves, Bertrand curves, and the geometric properties of special number sequences like Fibonacci and Leonardo numbers. Her publication record shows a consistent focus on geometric structures with increasing specialization in directional curve theory and special number sequences. Recent work demonstrates sophisticated integration of algebraic structures with geometric analysis, particularly in the application of quaternions and dual numbers to curve theory. Her scientific achievements include: Public Domestic PhD Scholarship from TÜBİTAK (2006) Public Domestic Master's Scholarship from TÜBİTAK (2005) Professor Güven has actively mentored graduate students, supervising one doctoral thesis and nine master's theses to completion. Her advisees have explored diverse topics including hyper-dual spheres, polynomial space curves, and directional vectorial moment curves. While specific grant information isn't detailed in the provided text, her scholarship history suggests early career research support from Turkey's primary scientific funding agency.

Omar Kihelمشاهده پروفایل

استاد

• Algebraic Number Theory
• Elliptic Curves
• Diophantine Equations
• +۴ مورد دیگر

Omar Kihel is a Professor of Mathematics at Brock University, affiliated with the Department of Mathematics and Statistics within the Faculty of Mathematics and Statistics. His research focuses on Algebraic Number Theory, Elliptic Curves, Diophantine Equations, Permutation Polynomials over Finite Fields, Galois Theory, and Cryptography. He has been invited to speak at multiple international conferences, including the 25th Annual Meeting in Mathematics (AMM 2021) in Bangkok and the Mathematical Congress of the Americas 2021. He holds the title of Fellow of the Papua New Guinea Mathematical Society (since 2013) and received a teaching excellence award from Brock University in 2017. His research trends emphasize Diophantine equations, permutation polynomials, and applications of algebraic structures in cryptography. Recent publications explore topics such as integer solutions to equations, elliptic curve properties, and polynomial theory. His work frequently intersects with number theory, algebraic geometry, and combinatorics. Scientific Awards: Teaching award in the faculty of Mathematics and Statistics (2017) Fellow of the Papua New Guinea Mathematical Society (2013–present) His advising and grants are not explicitly detailed in the provided text. His research is primarily theoretical, contributing to foundational areas of mathematics with potential applications in cryptography and computational algebra.

Charles Lloyd Samuelsمشاهده پروفایل

دانشیار

• Number Theory
• Algebraic Number Theory
• Mahler Measures
• +۳ مورد دیگر

Charles Lloyd Samuels is an Associate Professor of Mathematics at Christopher Newport University (CNU), where he has been employed since August 2015. His academic career spans prestigious institutions including the University of Texas at Austin, Max-Planck-Institut für Mathematik in Bonn, Germany, University of British Columbia, and Simon Fraser University. His educational background includes: Ph.D. in Mathematics from the University of Texas at Austin B.A. in Mathematics from Williams College Dr. Samuels specializes in number theory with particular focus on height functions on the multiplicative group of non-zero algebraic numbers. His research bridges theoretical mathematics with computational approaches, exploring Mahler measures, exceptional points, and factorization problems. His work demonstrates deep connections between algebraic structures and number-theoretic properties of rational and algebraic numbers. His publication record shows consistent productivity in high-impact mathematics journals, with research spanning computational number theory, algebraic structures, and Diophantine analysis. His work often connects classical number theory concepts with modern computational approaches, particularly in analyzing exceptional points and developing polynomial time algorithms. Dr. Samuels teaches across the mathematics curriculum from introductory courses like Precalculus and Calculus through advanced courses including Algebraic Structures, Real Analysis, Complex Analysis, and Number Theory. His academic journey includes positions as Lecturer at UT Austin, Postdoctoral Fellow at Max-Planck-Institut, and faculty positions at Oklahoma City University before joining CNU.

Andreas Philippouمشاهده پروفایل

استاد

• Probability Theory
• Statistics
• Distribution Theory
• +۴ مورد دیگر

Andreas Philippou is a distinguished academic and former Minister of Education in Cyprus. He holds a Ph.D. in Statistics from the University of Wisconsin-Madison. He served as Professor of Probability and Statistics at the University of Patras from 1980 to 2011 and became Professor Emeritus. He held leadership roles including Vice Rector at the University of Patras and President of the Technological Educational Institute of Lamia. In Cyprus, he was Minister of Education (1988–1990), where he established the University of Cyprus, and a Member of Parliament (1991–2001), contributing to education and cultural policies. His research focuses on probability distributions of order k, Fibonacci polynomials, and reliability engineering. Education: B.Sc. in Mathematics (University of Athens), M.Sc. and Ph.D. in Statistics (University of Wisconsin-Madison). Professional roles include faculty positions at multiple institutions, including Beirut University College and the University of Texas at El Paso. Research interests include distribution theory, Fibonacci applications, and statistical inference. He supervised five Ph.D. students and contributed to international conferences on Fibonacci numbers. Awards include the Grande Ufficiale of Italy and Fulbright Fellowship. His work on consecutive-k systems and run distributions has influenced reliability engineering. He edited proceedings on Fibonacci applications and reviewed over 450 papers for academic journals.

Philip Matchett Woodمشاهده پروفایل

استاد

• Probability Theory
• Combinatorics
• Random Matrices
• +۳ مورد دیگر

Philip Matchett Wood is a Professor in the Department of Mathematics at Harvard University. His research focuses on probability theory, combinatorics, and their applications, with particular emphasis on random matrices, Markov chains, structural behavior in sumsets, and computational methods. He has contributed to foundational work in random matrix theory, including spectral analysis of non-backtracking matrices and universality principles for sparse matrices. His work often bridges theoretical insights with computational exploration, as seen in his development of Maple packages for combinatorial bijections and probabilistic algorithms. Research Interests: Probability Theory, Combinatorics, Random Matrices, Markov Chains, Computational Mathematics, Geometry Grants: Supported by NSA grants (H98230-16-1-0301 and H98230-14-1-0149) from 2014–2018, focusing on random matrix theory and spectral analysis. Publications: Over 20 peer-reviewed articles, including work on outlier detection in random matrix products, computational number theory, and universality in spectral distributions. Contributions: Developed Maple tools for combinatorial bijections (e.g., Fibonacci, ZeckFibBijections), advancing algorithmic approaches to enumerative combinatorics. He is actively involved in teaching, such as Math 22A: Vector Calculus and Linear Algebra I in Fall 2024. His interdisciplinary interests include applying probability to clinical studies (e.g., heart rate variability under anesthesia) and recreational mathematics, exploring topics like the mathematics of Rubik's Cube and origami constructions for angle trisection.

• Applied Mathematics
• Special Functions
• Hypergeometric Functions
• +۳ مورد دیگر

Düriye Korkmaz Düzgün, an Assistant Professor at Kafkas University's Faculty of Economics and Administrative Sciences, Department of Business Numerical Methods, is a mathematician specializing in applied mathematics and special functions. With a PhD in Mathematics (2017) and a master's degree in Mathematics (2011) from Gazi and Selçuk Universities, respectively, she has contributed to research on hypergeometric functions, orthogonal polynomials, and generating functions. PhD : Mathematics, Gazi University, 2012–2017 Master's : Mathematics, Selçuk University, 2009–2011 Bachelor's : Mathematics, Selçuk University, 2006–2009 Her research focuses on applied mathematics , particularly special functions like hypergeometric functions and orthogonal polynomials. She has presented her work on generalized polynomials and multivariable functions at international conferences, including the 8th International Conference on Pure and Applied Mathematics (2019) and ISAAC 2017 (2017). Dr. Düzgün has co-authored 20 publications, including journal articles and book chapters. Her recent work (2021–2024) explores novel extensions of hypergeometric functions and Jacobi polynomials, often in collaboration with Esra Duman. She has advised two master's theses, including Sebile Çapar (2024) on generalized Bessel polynomials and Hakan Baca (2022) on clustering analysis. Her teaching includes courses like Quantitative Decision-Making Methods and Mathematical Analysis for Social Sciences .

David Jensenمشاهده پروفایل

دانشیار

• Algebraic Geometry
• Tropical Geometry
• Nonarchimedean Analytic Spaces
• +۴ مورد دیگر

David Jensen is an Associate Professor of Mathematics at the University of Kentucky's Department of Mathematics. He holds affiliations with the UK Math Lab and has been a postdoc at Stony Brook University and Yale. His research focuses on the geometry of algebraic curves, tropical geometry, and nonarchimedean analytic spaces. He has advised 4 PhD students and currently mentors 3 more. PhD: University of Texas at Austin (2010), advised by Sean Keel Postdoc: Stony Brook University (2010–2013), Yale (2013–2014) Research Interests: Brill-Noether Theory Tropical Geometry and Moduli Spaces Graph Gonality and Chip Firing Nonarchimedean Analytic Spaces Recent work explores combinatorial approaches to algebraic geometry, including chip-firing games on graphs and tropical linear series. His articles often bridge combinatorics and classical algebraic geometry, focusing on moduli spaces, divisor theory, and geometric constructions. He has been involved in undergraduate research programs like the UK Math Lab and SUMRY at Yale, mentoring over 20 students. His teaching spans courses from calculus to advanced topics like algebraic geometry and tropical Brill-Noether theory. Labs/Teams: Leads the UK Math Lab, fostering undergraduate research in algebraic geometry and combinatorics.

Darij Grinbergمشاهده پروفایل

استادیار

• Algebra
• Combinatorics
• Abstract Algebra
• +۳ مورد دیگر

Summary Darij Grinberg is an Assistant Professor at Drexel University's Department of Mathematics. His research focuses on algebra, combinatorics, and their intersections, with notable contributions to Hopf algebras, binomial coefficients modulo primes, and combinatorial inequalities. He has taught a variety of courses, including Graph Theory, Algebraic Combinatorics, and Discrete Mathematics, both at Drexel and previously at the University of Minnesota and MIT. His teaching and research emphasize problem-solving techniques and rigorous mathematical exposition. Grinberg is actively involved in writing detailed lecture notes and expository papers aimed at both undergraduate and graduate audiences. Education and Background While explicit details of his education are not provided, his extensive publication record and academic roles suggest a strong background in mathematics, including advanced studies in algebra and combinatorics. Research Interests Grinberg's work spans several areas within algebra and combinatorics, including: Algebraic Combinatorics : Focus on Hopf algebras, symmetric functions, and combinatorial structures. Number Theory : Investigations into binomial coefficients modulo primes and congruences. Discrete Mathematics : Contributions to graph theory, enumeration problems, and problem-solving techniques. Teaching He has taught courses such as: Graph Theory (Drexel, Spring 2025) Algebraic Combinatorics (Drexel, 2021–2024) Enumerative Combinatorics (Drexel, 2019–present) Discrete Mathematics (Undergraduate-level, Drexel) Publications and Notes Grinberg has authored numerous papers and lecture notes, including: Notes on the combinatorial fundamentals of algebra (2015) On binomial coefficients modulo squares of primes (2017) Fleck's binomial congruence using circulant matrices (2016) His work often bridges foundational theory with problem-solving applications, particularly in mathematical competitions and journals.

Tewodros Amdeberhanمشاهده پروفایل

استاد

• Combinatorics
• Number Theory
• Special Functions
• +۴ مورد دیگر

Tewodros Amdeberhan is a Senior Professor of Practice in the Department of Mathematics at Tulane University's School of Science & Engineering. He also holds positions as a Permanent Member of DIMACS/Rutgers University since 2001 and has served as a Visiting Professor at Massachusetts Institute of Technology since 2007 and at Princeton University in 2005. Dr. Amdeberhan earned his Ph.D. in Mathematics from Temple University in Philadelphia in 1997. Prior to this, he completed both his M.S. and B.S. at Addis Ababa University in Ethiopia, with Mathematics as his major and Physics as his minor. Dr. Amdeberhan's research spans multiple areas of pure and applied mathematics. His primary interests include Combinatorics , where he investigates lattice paths, posets, and combinatorial identities; Number Theory , with focus on p-adic valuations, Fibonacci polynomials, and arithmetical properties; and Special Functions , where he has made significant contributions to understanding Ramanujan's master theorem and various integral formulas. His work in Computer Algebra and Algorithmic Proof Theory demonstrates his expertise in developing computational methods for mathematical proofs, while his research in Partial Differential Equations and Harmonic Analysis shows his breadth across mathematical disciplines. Dr. Amdeberhan has been an active participant in the mathematical community, regularly presenting at major conferences including the International Conference on Enumerative Combinatorics and Applications (2025), Algebra and Number Theory Seminars at various universities, and workshops at institutions like Banff International Research Station and MSRI. His research has resulted in numerous publications covering topics from multi-cores and lattice paths to p-adic valuations of special number sequences. As a Permanent Member of DIMACS since 2001, Dr. Amdeberhan has been involved in collaborative research initiatives that bridge theoretical mathematics with practical applications. His work with the Experimental Mathematics group, particularly building on techniques developed by his advisor Doron Zeilberger, has contributed to the advancement of algorithmic proof methods.

• Manufacturing Systems Modelling
• Electric Vehicle Design
• Collaborative Robotics
• +۲ مورد دیگر

Dr. Paul Young is an Associate Professor and Head of School at Dublin City University's School of Mechanical & Manufacturing Engineering. He holds a BA.BAI in Mechanical and Manufacturing Engineering (1986) and a PhD (1991) from Dublin University, where his research focused on high-frequency vibration monitoring in machining processes. His industry experience includes project engineering at ESTECH Corp. (Japan) and research at University College Dublin's Advanced Manufacturing Research Centre. Dr. Young's research focuses on data-driven modeling to optimize engineering systems, with applications in manufacturing processes, electric vehicle design, sustainable refrigeration, and collaborative robotics. He has led EU projects and collaborations with Intel, Irish Manufacturing Research, and automotive manufacturers. His work integrates computer-aided engineering with industrial automation for efficiency improvements. He has supervised 12 PhD students to completion and contributes to Ireland's National Council on Collaborative Robotics in Manufacturing. His research has been funded by Enterprise Ireland, EU programs, and industry partners.

Gerald Williamsمشاهده پروفایل

استاد

• Combinatorial Group Theory
• Algebra
• Number Theory
• +۶ مورد دیگر

Professor Gerald Williams is a faculty member at the University of Essex, holding a position in the School of Mathematics, Statistics and Actuarial Science (SMSAS). He joined in 2007 after roles at the University of Kent, National University of Ireland, Galway, and University College Dublin. His research focuses on combinatorial group theory, exploring group presentations, cyclic symmetry in algebraic and topological structures, and applications in number theory, linear algebra, and graph theory. Williams holds a Ph.D. in Mathematics from Heriot Watt University (2000), an M.Sc. from the University of Warwick (1997), and an M.Sci. from the University of St Andrews (1996). He is a Senior Fellow of the Higher Education Academy and has extensive teaching experience across all levels of mathematics education. His research emphasizes cyclically presented groups, circulant matrices, and 3-manifold structures. Recent work investigates hyperbolic groups, Fibonacci-type groups, and the interplay between algebraic presentations and topological manifolds. He has contributed to understanding group relators, Whitehead graphs, and geometric group properties. Teaching and supervision span the mathematics curriculum, with a focus on effective pedagogical practices. His work reflects a commitment to both theoretical advancements and educational excellence, supported by his Advanced HE Senior Fellowship.

• Graph Searching
• Graph Polynomials
• Network Reliability
• +۳ مورد دیگر

Danielle Cox is an Associate Professor in the Department of Mathematics at Mount Saint Vincent University (MSVU). Her research focuses on Graph Searching, Graph Polynomials, Network Reliability, and Mathematics Education. She holds a Ph.D. in Mathematics from Dalhousie University (2013), an M.Sc. (2008) from the same institution, and a B.Sc. Honours (2007) from MSVU. Dr. Cox teaches courses including calculus, statistics, graph theory, and programming. Her work spans theoretical contributions to graph theory and practical applications in network reliability, with publications in journals like Graphs and Combinatorics and Theoretical Computer Science . She explores topics such as domination polynomials, hyperopic cops-and-robbers games, and damage number analysis in graphs. No scientific awards are explicitly listed in the profile. Her research emphasizes foundational mathematical problems with real-world implications in network design and educational methodology. Dr. Cox’s advising and grants are not detailed in the provided text, though her academic contributions suggest active involvement in student mentorship and collaborative research. She is affiliated with MSVU’s Department of Mathematics and contributes to interdisciplinary initiatives in applied mathematics and education.

Eric Eggeمشاهده پروفایل

استاد

• Algebraic Combinatorics
• Enumerative Combinatorics
• Symmetric Functions
• +۴ مورد دیگر

Eric Egge is an Associate Provost and Professor of Mathematics at Carleton College. He has been at Carleton since 2005, serving as Chair of Mathematics (2017–2020) and Associate Dean/Director of Undergraduate Research (2021–2022). He holds a Ph.D. from the University of Wisconsin-Madison (2000) and taught at Gettysburg College before joining Carleton. His research focuses on algebraic and enumerative combinatorics, including symmetric functions, permutation patterns, and the Terwilliger algebra. He authored An Introduction to Symmetric Functions and Their Combinatorics (AMS, 2019) and has mentored numerous undergraduate research projects. Egge has been recognized with the MAA North Central Section Teaching Award (2020) and is active in professional organizations like the MAA and AMS. Education: B.A., Carleton College (1994); Ph.D., University of Wisconsin-Madison (2000) Administrative Roles: Associate Provost (2023–present), Director of Undergraduate Research (2021–2022) Teaching: Known for excellence in teaching, with a focus on problem-solving and undergraduate research mentorship His work bridges combinatorics and algebra, with applications to symmetric functions, permutation enumeration, and mathematical puzzles. Egge also contributes to academic leadership, departmental reviews, and faculty development initiatives.

Kendra Killpatrickمشاهده پروفایل

استاد

• Combinatorics
• Fibonacci Tableaux
• q-Catalan Polynomials
• +۳ مورد دیگر

Kendra Killpatrick is a Professor of Mathematics and Senior Associate Dean of Seaver College at Pepperdine University. She holds a PhD in Mathematics from the University of Minnesota (1998), an MS (1997) from the same institution, and a BS in Mathematics and Biological Sciences from Stanford University (1993, with Distinction). Her research focuses on combinatorics, with notable contributions to Fibonacci Tableaux, q-Catalan polynomials, pattern-avoiding permutations, and generalized Stirling numbers. She also explores conceptual understanding in Calculus education. Her work often involves combinatorial proofs, recursion relations, and enumeration techniques in algebraic and geometric contexts. Her publications span over two decades, with recent works advancing Fibonacci and Catalan number theory, Schröder path statistics, and bijection methods for Fibonomial coefficients. Earlier contributions include foundational research on q-Kostka polynomials and evacuation processes in tableau theory. She teaches courses including Calculus, Transition to Abstract Mathematics, and Combinatorics. Dr. Killpatrick’s research trends emphasize discrete mathematics, algebraic combinatorics, and educational pedagogy in STEM. She frequently collaborates on interdisciplinary projects linking combinatorial theory with mathematical education.