
Explore advanced mathematical concepts in étale groupoids, focusing on correspondences, K-theory, and homology. Gain insights from expert Alistair Miller in this specialized seminar.

Explore advanced concepts in K-Theory and C*-Algebras with Professor George Elliott, delving into operator algebras and their applications in mathematics.

Explore K_2 of elliptic curves over non-Abelian fields, including constructions, integral elements, and numerical verification of Beilinson's conjecture. Joint work with Brunault, Hang, and Rodriguez Villegas.

Explore canonical Grothendieck polynomials using free fermions, generalizing Schur functions and deriving identities through matrix elements and Wick's theorem.

Explore Efimov's extended algebraic K-theory, its broader categorical context, and applications to complex geometry in collaboration with Peter Scholze.

Explore K-theoretic localization theorem, its algebraic analog for schemes and stacks, and virtual localization formula for structure sheaves in equivariant cohomology.

Explore equivariant K-theory of cellular toric varieties and related spaces in this advanced mathematics talk by Uma Vikraman from IIT Chennai at the Fields Institute.

Explore K-theory and dualizable categories with Grigory Andreychev, delving into advanced mathematical concepts and their applications in theoretical physics.

Explore coinvariants, assembler K-theory, and scissors congruence in mathematics. Gain insights into advanced algebraic concepts and their geometric applications.

Explore coarse homotopy theory and K-theory with Ulrich Bunke, delving into advanced mathematical concepts in noncommutative geometry.

Explore graded and filtered K-theory applications to Leavitt path algebras in this advanced mathematical seminar by Huanhuan Li.

Explore Bott periodicity's surprising role in condensed matter physics, focusing on topological insulators and superconductors, and their organization into a periodic table-like structure.

Explore the intersection of topology, modular forms, and quantum field theories, uncovering connections between mathematical structures and physical phenomena.

Explore K-theoretic Donaldson invariants through path integral derivations, delving into advanced mathematical concepts and their applications in theoretical physics.

Explore advanced concepts in gap labelling theory, focusing on periodic and ergodic spectral problems in mathematical physics.

Delve into advanced K-theory concepts, exploring nuclear modules, inverse limits, and Mittag-Leffler sequences in the context of adic spaces and condensed mathematics.

Explore elliptic curves in two-loop Feynman diagrams, examining their emergence in cubic hypersurfaces and potential connections to elliptic dilogarithms in quantum field theory amplitudes.