
Explore Steenbrink spectra's role in singularity categories, examining how spectral numbers manifest in triangulated singularity categories associated with singularities.

Explore the fascinating journey from exotic spheres to Milnor's Fibration Theorem, a cornerstone in singularity theory, and its impact on complex hypersurface geometry and topology.

Explore applications of characteristic p methods in singularity theory, focusing on F-singularities and their implications in algebraic geometry and commutative algebra.

Explore applications of characteristic p methods in singularity theory, focusing on F-singularities and their implications for algebraic geometry and commutative algebra.

Explore Lipschitz geometry and combinatorics of abnormal surface germs in this advanced mathematics talk by Andrei Gabrielov from Purdue University.

Explore extremal singularities in algebraic geometry, focusing on hypersurface singularities, cone singularities, and their classification, with insights into cubic surfaces and characteristic p phenomena.

Explore finite dimensional integrability in mathematical physics, focusing on symplectic Ak singularities and Schrödinger operators.

Explore Thom's gradient cell decomposition and its impact on understanding complex hypersurface singularities, polar curves, and Milnor fibers through algebraic, topological, and Lipschitz-geometric perspectives.

Explore the complete outer Lipschitz classification of complex surface singularities in this advanced mathematical presentation by Anne Pichon.

Delve into advanced mathematical concepts of mean curvature flow, exploring recent breakthroughs in singularity formation and the resolution of the Multiplicity One Conjecture.

Delve into advanced mathematical concepts of discrete integrable systems, focusing on lattice equations and singularity analysis through exact degree calculations and theoretical frameworks.

Delve into advanced mathematical concepts exploring the intricate relationships between differential equations, geometry, and arithmetic through expert analysis and theoretical frameworks.

Explore advanced mathematical concepts in higher dimensional Katz theory through rigorous analysis and theoretical frameworks within singular differential equations.

Explore advanced mathematical concepts of first-order differential equations across characteristic zero and characteristic p, with insights from leading mathematician Marius van der Put.