Equivariant D-modules combine the algebraic theory of differential operators with group actions on algebraic varieties, providing a framework to study systems of linear partial differential equations ...

Homological algebra and module theory constitute a vibrant area of contemporary mathematics, interweaving concepts from algebra, topology and geometry. At its core, homological algebra studies chain ...

Masaki Kashiwara, project professor at Kyoto University’s Research Institute for Mathematical Sciences, has been awarded the ...

The Virasoro vertex algebra arises as the symmetry algebra of a two-dimensional conformal field theory. The Virasoro irreducible modules are well-known, and they play a prominent role in rational ...