On the Erdös-Ginzburg-Ziv Problem in Large Dimension
Explore the Erdös-Ginzburg-Ziv Problem in high dimensions with Professor Lisa Sauermann, delving into advanced combinatorics and number theory concepts.
A Random Hall-Paige Conjecture
Explore extremal combinatorics, focusing on Ramsey theory, Latin squares, and positional games. Delve into problems bridging combinatorics and algebra with an expert in the field.
Partitioning a Tournament into Sub-Tournaments of High Connectivity
Explore tournament partitioning techniques to create highly connected sub-tournaments, delving into extremal and probabilistic combinatorics, Ramsey theory, and random graphs.
Finite Hypergraph Families with Rich Extremal Turan Constructions via Mixing Patterns
Explore finite hypergraph families and their extremal Turán constructions through mixing patterns. Gain insights into combinatorics and discrete structures from a renowned expert.
A Solution to Erdős and Hajnal's Odd Cycle Problem
Explore a solution to Erdős and Hajnal's odd cycle problem in extremal and probabilistic combinatorics with Associate Professor Richard Montgomery.
Exponential Decay of Intersection Volume and Applications
Explore exponential decay of intersection volume and its applications in extremal and probabilistic combinatorics with distinguished researcher Hong Liu.
Simonovits's Theorem in Random Graphs
Explore Simonovits's theorem in random graphs with Wojciech Samotij. Gain insights into extremal and probabilistic combinatorics from an award-winning mathematician.
Two Geometric Applications of the Linear Algebra Method
Explore geometric applications of linear algebra with János Pach, covering discrete geometry, convexity, and combinatorics in this research seminar.
Hypertrees in Combinatorics and Graph Theory
Explore hypertrees with Professor Nati Linial, delving into combinatorics, algorithms, and their applications in computer science and mathematics.
New Ramsey Multiplicity Bounds and Search Heuristics
Explore new Ramsey multiplicity bounds and search heuristics in combinatorics and graph theory with Professor Tibor Szabó's insightful lecture.
Decomposing Cubic Graphs into Isomorphic Linear Forests
Explore cubic graph decomposition into isomorphic linear forests with Shoham Letzter, delving into extremal and probabilistic combinatorics.
Isoresidual Fibration: At the Crossroads of Complex Analysis, Flat Geometry and Combinatorics
Explore the intersection of complex analysis, flat geometry, and combinatorics through isoresidual fibration. Gain insights into moduli spaces and geometric structures on surfaces.
Spherical Functions and Mirror Symmetry
Explore spherical functions and mirror symmetry in mathematics, bridging quantum physics and the Langlands Program through innovative interdisciplinary approaches.
Schobers and Riemann-Hilbert Correspondence
Explore geometric representation theory, super groups, and non-commutative algebraic geometry with a focus on Schobers and Riemann-Hilbert correspondence.
From Quadratic Forms to Motivic Cohomologies
Explore the journey from quadratic forms to motivic cohomologies, delving into advanced mathematical concepts and their applications in algebraic geometry.
Chinese Restaurant Process and Statistical Inference
Explore Chinese Restaurant process and statistical inference with Prof. Kiranmoy Das, covering Bayesian modeling and longitudinal data analysis applications.
Algebraic Curves and Minimal Surfaces
Explore algebraic curves and minimal surfaces with Prof. Sebastian Heller, delving into Riemann surfaces, harmonic maps, and experimental mathematics.
Highlights from the History of Probability
Explore key milestones in probability theory, from Hilbert's problems to martingales, with insights on Brownian motion, Central Limit Theorem, and stochastic processes.
Operator Algebras, Bi-Unitary Connections and Tensor Networks - Lecture 4
Explore tensor categories as quantum symmetries, using Jones subfactor theory and bi-unitary connections to study 2D topological order and tensor networks.
Operator Algebras, Bi-Unitary Connections and Tensor Networks - Lecture 2
Explore tensor categories as quantum symmetries, using Jones subfactor theory and bi-unitary connections to study 2D topological order and tensor networks.
Operator Algebras, Bi-Unitary Connections and Tensor Networks - Lecture 1
Explore tensor categories as quantum symmetries, using Jones subfactor theory and bi-unitary connections to study 2D topological order and tensor networks.