Scinovex
Physical Sciences → Mathematics → Mathematical Physics

Homotopy and Cohomology in Algebraic Topology

This cluster of papers focuses on the deformation quantization of Poisson manifolds, involving topics such as Lie algebroids, homotopy theory, symplectic geometry, model categories, K-theory, operads, and higher algebraic structures. It explores the application of deformation quantization in various mathematical contexts and its implications for understanding geometric and algebraic structures.

84.8K works worldwide608.7K citations
Deformation QuantizationPoisson ManifoldsLie AlgebroidsHomotopy TheorySymplectic GeometryModel CategoriesK-TheoryOperadsHigher Algebraic StructuresStacks

Journals publishing in this area

1Proceedings of the American Mathematical Society cover
Proceedings of the American Mathematical Society
ISSN 0002-99393,626 articles in this topic
170h-index
2Transactions of the American Mathematical Society cover
Transactions of the American Mathematical Society
ISSN 0002-99473,076 articles in this topic
264h-index
3Journal of High Energy Physics cover
Journal of High Energy Physics
ISSN 1029-84791,903 articles in this topic
363h-index
4
Communications in Mathematical Physics
ISSN 0010-3616939 articles in this topic
316h-index
5Journal of Mathematical Physics cover
Journal of Mathematical Physics
ISSN 0022-2488851 articles in this topic
273h-index
6Annals of Mathematics cover
Annals of Mathematics
ISSN 0003-486X538 articles in this topic
326h-index
7Nuclear Physics B cover
Nuclear Physics B
ISSN 0550-3213517 articles in this topic
482h-index