Jason K.C. Pol'ak

activity

20132016

collaborators

3 papers

math.KT2016

The $K$ -Theory of Finitely Many Commuting Endomorphisms

Jason K. C. Polák

For a field $k$ we compute the $K$ -theory of the exact category of $k [t_{1}, \dots, t_{n}]$ -modules that are finite-dimensional over $k$ , generalising the work of Kelley and Spanier.

math.AG2015

Dimensions of Affine Springer Fibers for Some $GL_{n}$ Symmetric Spaces

Jason K. C. Polák

We determine a formula for the dimension of a family of affine Springer fibers associated to a symmetric space arising from the block diagonal embedding $\mathrm{GL}_n\times\mathrm…

math.GR2013

Polygonal VH Complexes

Jason K. C. Polák, Daniel T. Wise

Ian Leary inquires whether a class of hyperbolic finitely presented groups are residually finite. We answer in the affirmative by giving a systematic version of a construction in h…

The K-Theory of Finitely Many Commuting Endomorphisms

Dimensions of Affine Springer Fibers for Some GLn​ Symmetric Spaces

Polygonal VH Complexes

The $K$ -Theory of Finitely Many Commuting Endomorphisms

Dimensions of Affine Springer Fibers for Some $GL_{n}$ Symmetric Spaces