In mathematics, the Bochner–Martinelli formula is a generalization of the Cauchy integral formula to functions of several complex variables, introduced...

representation theory, and spin manifolds. Bochner also worked on several complex variables (the Bochner–Martinelli formula and the book Several Complex Variables...

real numbers. Note that this formula only holds for polydisc. See §Bochner–Martinelli formula for the Cauchy's integral formula on the more general domain...

itself. In this respect, it is analogous and generalizes the Bochner–Martinelli formula, reducing to it when the absolute value of the multiindex order...

non-linear setup Schwarz integral formula Parseval–Gutzmer formula Bochner–Martinelli formula Helffer–Sjöstrand formula Titchmarsh 1939, p. 84 "Gauss's...

holomorphic functions of several variables, notably for discovering the Bochner–Martinelli formula in 1938, and for his work in the theory of multi-dimensional residues...

of k faces have codimension at least k. Andreotti–Norguet formula Bochner–Martinelli formula Bergmann, S. (1936), "Über eine Integraldarstellung von Funktionen...

the Signorini problem. Enzo Martinelli (1911–1999), was a mathematician who co-discovering the Bochner–Martinelli formula. Aldo Andreotti (1924–1980)...

the form of the study of complexes of differential operators. Bochner–Martinelli formula Chain complexes Cohomology According to Andreotti's Community...

Cauchy's integral formula for functions of several complex variables. Today, usual proofs rely on either the Bochner–Martinelli–Koppelman formula or the solution...