1 citations · 1 across the 3 of their papers we have counts for
3 papers
math.CT2023
Monoidal envelopes and Grothendieck construction for dendroidal Segal objects
David Kern
We propose a construction of the monoidal envelope of -operads in the model of Segal dendroidal spaces, and use it to define cocartesian fibrations of such. We achieve this…
math.AG2022
Derived moduli of sections and push-forwards
David Kern, Etienne Mann, Cristina Manolache +1
We introduce a derived enhancement of the moduli space of sections defined by Chang-Li, and we compute its tangent complex. Special cases of this moduli space include stable maps a…
math.AG2020★ 1 cited
A categorification of the quantum Lefschetz principle
David Kern
The quantum Lefschetz formula explains how virtual fundamental classes (or structure sheaves) of moduli stacks of stable maps behave when passing from an ambient target scheme to t…