Logarithmic Hochschild homology is functorial for strong log Fourier-Mukai transforms on smooth proper log pairs, yielding a dg bicategory of logarithmic correspondences with compatible Chern characters and Euler pairings.
Khan, Virtual fundamental classes for derived stacks I
3 Pith papers cite this work. Polarity classification is still indexing.
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An analogous Pardon homology algebra is defined for zero-cycles in d-folds, supplying a new perspective on point-counting enumerative problems including the degree-zero MNOP conjecture.
Lecture notes covering the theory of algebraic stacks for an 11-lecture graduate course.
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Lectures on algebraic stacks
Lecture notes covering the theory of algebraic stacks for an 11-lecture graduate course.