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.
|Titolo:||Frobenius type and CV-structures for Donaldson-Thomas theory and a convergence property|
|Autori:||Barbieri, A.; Stoppa, J.|
|Rivista:||COMMUNICATIONS IN ANALYSIS AND GEOMETRY|
|Data di pubblicazione:||9999|
|Appare nelle tipologie:||1.1 Journal article|