The Geometry of Consonance - Music and Mathematics
Explore the fascinating intersection of music theory and geometry, uncovering how musical chords inhabit unique geometric spaces and how classical compositions trace paths through multidimensional objects.
Symplectic Orbifold Gromov-Witten Invariants
Dive into symplectic orbifold Gromov-Witten invariants, exploring recent developments in moduli spaces and global Kuranishi charts for pseudo-holomorphic curves in symplectic orbifolds.
Alberto Verjovsky- Hilbert-Blumenthal and Bianchi Quaternionic Orbifolds
Explore recent advancements in quaternionic orbifolds, generalizing Hilbert-Blumenthal varieties to Hamilton quaternions and quaternion algebras over number fields, with insights on cusps and ongoing research.
Geometry, Topology, Group Actions, and Singularities in the Americas
Explore the intersection of geometry, topology, group actions, and singularity theory in this conference talk, fostering collaboration among experts across the Americas and beyond.
Decomposition of Definable Sets in Algebraically Closed Fields
Exploration of definable set decomposition in algebraically closed fields, focusing on advanced concepts and techniques in geometric model theory and algebraic geometry.
Andras Nemethi- Multivariable Poincaré Series of Complex Singularities
Explore multivariable Poincaré series in complex singularities with Andras Nemethi. Delve into advanced mathematical concepts at the intersection of geometry, topology, and singularity theory.
Decomposition of Definable Sets in Algebraically Closed Fields
Explore definable set decomposition in algebraically closed fields. Delve into geometric and topological aspects of group actions, connecting algebraic topology, geometry, and mathematical physics.
Orbifolds as Stacks & Stringy Cohomology and Localization
Explore orbifolds as stacks, twisted sectors, stringy cohomology, and localization methods in advanced mathematics with expert Ernesto Lupercio from CINVESTAV.
The Stringy Spectrum of Orbifolds
Explore the stringy spectrum as an additive invariant of orbifolds, its properties, and its connection to isolated hypersurface singularities through examples and explanations.
Enrique Becerra, University of Miami - Some Remarks on the Spectrum of Finite Groups and the Ekedahl Invariant
Explore the stringy spectrum of orbifolds from finite group quotients and its connection to the Ekedahl invariant in this mathematical discourse on group theory and algebraic geometry.
Ernesto Lupercio, CINVESTAV - Stringy Motives
Explore the localization principle for orbifolds in this advanced mathematical survey, featuring joint research on stringy motives and their applications.
Bordism of Derived Orbifolds - Lecture 3
Explore advanced mathematical concepts in bordism theory and derived orbifolds with Stanford University expert Mohammed Abouzaid in this Fields Institute lecture.
Classification of Locally Standard Torus Actions
Explore the classification of locally standard torus actions in this advanced mathematical talk, delving into complex topological concepts and their applications.
Bordism of Orbifolds - Lecture 2
Explore the concept of bordism in orbifolds with Stanford's Mohammed Abouzaid, delving into advanced mathematical theories and their applications in toric topology and geometry.
The Dual Lagrangian Fibrations of Compact Hyper-Kähler Manifolds
Explore dual Lagrangian fibrations of compact hyper-Kähler manifolds, focusing on construction, duality, and topological mirror symmetry in higher-dimensional generalizations of K3 surfaces.
On Fillings of Contact Links of Isolated Quotient Singularities - Workshop on Conservative Dynamics and Symplectic Geometry
Explore fillings of contact links in isolated quotient singularities. Delve into strong and exact fillings, tight criteria, terminal singularities, and orbifold symplectic cohomology in this advanced mathematics lecture.
Weakly Coupled Analysis of BPS States and Supertubes in String Theory
Explore weakly coupled analysis, BPS states, and supertubes in string theory with insights on classical islands and symmetric orbifolds.
Logarithmic Resolution of Singularities
Explore a novel approach to resolving singularities in algebraic geometry using logarithmic techniques, offering faster and more functorial results with applications to log schemes and morphisms.
Low Dimensional Topology and Circle-Valued Morse Functions
Explore thin position theory for knots, links, and graphs, and its applications to width, tunnel number, and bridge number in topology. Learn about "cut"-incompressible surfaces and additivity of knot invariants.