Matrix De Rham Complex and Quantum A-infinity algebras

Author:

Barannikov S.

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference14 articles.

1. Alexandrov M., Schwarz A., Zaboronsky O., Kontsevich M.: The geometry of the master equation and topological quantum field theory. Intern. J. Mod. Phys. A 12(7), 1405–1429 (1997)

2. Barannikov, S.: Quantum periods—I. Semi-infinite variations of Hodge structures. Preprint ENS DMA-00-19. Intern. Math. Res. Notices 23 (2001)

3. Barannikov, S.: Modular operads and non-commutative Batalin–Vilkovisky geometry. IMRN, vol. 2007, rnm075. Preprint (2007). Max Planck Institute for Mathematics 2006–48 (25/04/2006)

4. Barannikov, S.: Noncommutative Batalin–Vilkovisky geometry and matrix integrals. Preprint NI06043 (2006). Isaac Newton Institute for Mathematical Sciences, Cambridge University. Preprint hal-00102085 (09/2006). Comptes Rendus Mathématique, of the French Academy of Sciences, submitted on May 17 2009, vol. 348, issue no. 7–8, pp. 359–362

5. Barannikov, S.: Supersymmetry and cohomology of graph complexes. Preprint hal-00429963 (2009)

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1. Prop of Ribbon Hypergraphs and Strongly Homotopy Involutive Lie Bialgebras;International Mathematics Research Notices;2022-02-15

2. Supersymmetry and cohomology of graph complexes;Letters in Mathematical Physics;2018-08-29

3. Minimal models of quantum homotopy Lie algebras via the BV-formalism;Journal of Mathematical Physics;2018-06

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