Transferring L∞ Algebra Structures via the BV Formalism
Prague Mathematical Physics Seminar via YouTube
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Explore the mathematical framework for transferring L∞ algebra structures through the Batalin-Vilkovisky (BV) formalism in this 58-minute conference talk from the Prague Mathematical Physics Seminar. Delve into advanced algebraic structures and their applications in mathematical physics, examining how the BV formalism provides a systematic approach to transferring these complex algebraic relationships. Learn about the theoretical foundations and practical implications of L∞ algebras in modern mathematical physics, with particular focus on how the BV framework facilitates the preservation and transformation of these structures across different mathematical contexts.
Syllabus
Transferring L infinity algebra structures via the BV formalism (James Mauder)
Taught by
Prague Mathematical Physics Seminar