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- W99181519 abstract "Let X be a Riemann surface and let ω be a meromorphic differential form of degree 1 on X; in the neighborhood of a point where z is a local coordinate, we have ω = f(z)dz, where f is a meromorphic function. Let Y = {a l } l∈I be the set of poles of ω, wnd res a j (ω) the Cauchy residue of ω at a j . Then, for J a finite subset of I, if for any j ∈ J, γ j is a positively oriented circle whose center is a j and if which γ j is the boundary does not meet Y in any point different from a j and if (n j ) j∈J is a family of elements of ℤ, ℝ or ℂ, we have the residue formula." @default.
- W99181519 created "2016-06-24" @default.
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- W99181519 date "1997-01-01" @default.
- W99181519 modified "2023-09-24" @default.
- W99181519 title "General Theory of Multidimensional Residues" @default.
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- W99181519 doi "https://doi.org/10.1007/978-3-642-61525-2_5" @default.
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