We rephrase some well-known results in Donaldson-Thomas theory in terms of (formal families of) Frobenius type and CV-structures on a vector bundle in the sense of Hertling. We study these structures in an abstract setting, and prove a convergence result which is relevant to the case of triangulated categories. An appli- cation to physical field theory is also briefly discussed.
Frobenius type and CV-structures for Donaldson-Thomas theory and a convergence property / Barbieri, A.; Stoppa, Jacopo. - In: COMMUNICATIONS IN ANALYSIS AND GEOMETRY. - ISSN 1019-8385. - 27:2(2019), pp. 287-327. [10.4310/CAG.2019.v27.n2.a2]
Frobenius type and CV-structures for Donaldson-Thomas theory and a convergence property
Stoppa, Jacopo
2019-01-01
Abstract
We rephrase some well-known results in Donaldson-Thomas theory in terms of (formal families of) Frobenius type and CV-structures on a vector bundle in the sense of Hertling. We study these structures in an abstract setting, and prove a convergence result which is relevant to the case of triangulated categories. An appli- cation to physical field theory is also briefly discussed.File in questo prodotto:
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