7 citations · 13 across the 12 of their papers we have counts for
12 papers
Computations in Equivariant Topological Hochschild Homology
David Chan, Marc Gotliboym, Inbar Klang +1
One of the most effective approaches to computations in algebraic -theory is trace methods, which compare algebraic -theory with topological Hochschild homology and topologic…
Higher Spherical Scissors Congruence I: Hopf Algebra
Inbar Klang, Josefien Kuijper, Cary Malkiewich +2
In the study of the generalization of Hilbert's Third Problem to spherical geometry, Sah constructed a Hopf algebra of spherical polytopes with product given by join and coproduct…
From Hopf Algebras in Model Categories to Hopf Algebras in -categories
Inbar Klang, Josefien Kuijper, Cary Malkiewich +2
We show that algebra objects in model categories can be transferred to algebra objects in -categories, without any cofibrancy or fibrancy assumptions on the algebra. We fur…
An isovariant Blakers--Massey theorem
Inbar Klang, Sarah Yeakel
An isovariant map is an equivariant map between -spaces which strictly preserves isotropy groups. In this paper, we lay the groundwork for the study of isovariant stable homotop…
Trace methods for equivariant algebraic K-theory
David Chan, Teena Gerhardt, Inbar Klang
In the past decades, one of the most fruitful approaches to the study of algebraic -theory has been trace methods, which construct and study trace maps from algebraic -theory…
A shadow perspective on equivariant Hochschild homologies
Katharine Adamyk, Teena Gerhardt, Kathryn Hess +2
Shadows for bicategories, defined by Ponto, provide a useful framework that generalizes classical and topological Hochschild homology. In this paper, we define Hochschild-type inva…
Isovariant homotopy theory and fixed point invariants
Inbar Klang, Sarah Yeakel
An isovariant map is an equivariant map between -spaces which strictly preserves isotropy groups. We consider an isovariant analogue of Klein--Williams equivariant intersection…
Equivariant nonabelian Poincaré duality and equivariant factorization homology of Thom spectra
Jeremy Hahn, Asaf Horev, Inbar Klang +2
In this paper, we study genuine equivariant factorization homology and its interaction with equivariant Thom spectra, which we construct using the language of parametrized higher c…
Computational tools for twisted topological Hochschild homology of equivariant spectra
Katharine Adamyk, Teena Gerhardt, Kathryn Hess +2
Twisted topological Hochschild homology of -equivariant spectra was introduced by Angeltveit, Blumberg, Gerhardt, Hill, Lawson, and Mandell, building on the work of Hill, Hopk…
The May-Milgram filtration and -cells
Inbar Klang, Alexander Kupers, Jeremy Miller
We describe an -cell structure on the free -algebra on a point, and more generally describe how the May-Milgram filtration of lifts to a filtration of…
Twisted Calabi-Yau ring spectra, string topology, and gauge symmetry
Ralph L. Cohen, Inbar Klang
In this paper, we import the theory of "Calabi-Yau" algebras and categories from symplectic topology and topological field theories to the setting of spectra in stable homotopy the…
The factorization theory of Thom spectra and twisted non-abelian Poincaré duality
Inbar Klang
We give a description of the factorization homology and topological Hochschild cohomology of Thom spectra arising from -fold loop maps , where is…