On the perturbation algebra

DOI10.1016/j.jalgebra.2018.10.032zbMath1428.18014arXiv1703.05296OpenAlexW2963730354MaRDI QIDQ1628499

Andrey Lazarev, Joseph Chuang

Publication date: 4 December 2018

Published in: Journal of Algebra (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1703.05296

zbMATH Keywords

differential graded algebraMaurer-Cartan elementabstract Hodge decomposition

Mathematics Subject Classification ID

Homological methods in Lie (super)algebras (17B55) Differential graded algebras and applications (associative algebraic aspects) (16E45) Chain complexes (category-theoretic aspects), dg categories (18G35) Introductory exposition (textbooks, tutorial papers, etc.) pertaining to nonassociative rings and algebras (17-01) Algebraic operads, cooperads, and Koszul duality (18M70)

Related Items (3)

Homotopy Transfer and Effective Field Theory I: Tree‐level ⋮ Maurer-Cartan moduli and theorems of Riemann-Hilbert type ⋮ Pseudo Maurer-Cartan perturbation algebra and pseudo perturbation lemma

Cites Work

• Unnamed Item
• Unnamed Item
• Homological perturbation theory for algebras over operads
• Small models for chain algebras
• Cohomology theories for homotopy algebras and noncommutative geometry
• Addendum to: ``Introduction to \(A\)-infinity algebras and modules
• Calabi-Yau algebras and superpotentials
• On the chain-complex of a fibration
• Origins and breadth of the theory of higher homotopies
• ENHANCED TRIANGULATED CATEGORIES
• NONCOMMUTATIVE HOMOTOPY ALGEBRAS ASSOCIATED WITH OPEN STRINGS
• Feynman diagrams and minimal models for operadic algebras
• On the construction of 𝐴_∞-structures
• A Fixed Point Approach to Homological Perturbation Theory
• Algebras and Modules in Monoidal Model Categories
• Cohomology and deformations in graded Lie algebras
• Algebraic Operads
• Introduction to \(A\)-infinity algebras and modules

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