activity
19942019
most citedIs every toric variety an M-variety?

9 citations · 29 across the 13 of their papers we have counts for

collaborators

15 papers

math.AG2019

Real intersection homology II: A local duality obstruction

Clint McCrory, Adam Parusinski

We show that the intersection pairing on our real intersection homology groups is not a dual pairing in general.

math.AG2017

Real intersection homology

Clint McCrory, Adam Parusinski

We present a definition of intersection homology for real algebraic varieties that is analogous to Goresky and MacPherson's original definition of intersection homology for complex…

math.AG2016

Algebraic Stratified General Position and Transversality

Clint McCrory, Adam Parusinski, Laurentiu Paunescu

The method of Whitney interpolation is used to construct, for any real or complex projective algebraic variety, a stratified submersive family of self-maps that yields stratified g…

math.AG2012

The weight filtration for real algebraic varieties II: Classical homology

Clint McCrory, Adam Parusinski

We associate to each real algebraic variety a filtered chain complex, the weight complex, which is well-defined up to filtered quasi-isomorphism, and which induces on classical (co…

math.AG2008

The weight filtration for real algebraic varieties

Clint McCrory, Adam Parusinski

Using the work of Guillen and Navarro Aznar we associate to each real algebraic variety a filtered chain complex, the weight complex, which is well-defined up to filtered quasi-iso…

math.AG2005★ 9 cited

Is every toric variety an M-variety?

Frédéric Bihan, Matthias Franz, Clint McCrory +1

A complex algebraic variety X defined over the real numbers is called an M-variety if the sum of its Betti numbers (for homology with closed supports and coefficients in Z/2) coinc…