WebWe give a simple proof of the uniqueness of extensions of good sections for formal Brieskorn lattices, which can be used in a paper of C. Li, S. Li, and K. Saito for the proof of convergence in the non-quasihomogeneous polynomial case. Our proof uses an exponential operator argument as in their paper, although we do not use polyvector fields nor smooth … Web开馆时间:周一至周日7:00-22:30 周五 7:00-12:00; 我的图书馆
The differential structure of the Brieskorn lattice
Web4 de dez. de 2007 · Classifying spaces and moduli spaces are constructed for two invariants of isolated hypersurface singularities, for the polarized mixed Hodge structure on the middle cohomology of the Milnor fibre, and for the Brieskorn lattice as a subspace of the Gauß–Manin connection. WebMorihiko Saito, On the structure of Brieskorn lattice, Ann. Inst. Fourier (Grenoble) 39, 27–72 (1989). CrossRef MATH Google Scholar Morihiko Saito, Comment lire mon article “On the structure of Brieskorn lattice”, Notes manuscrites (~1984). Google Scholar ... goh olv church
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WebThe Brieskorn lattice of an isolated hypersurface singularity gives rise to an invariant of the right equivalence class of the singularity. It is finer than the mixed Hodge structure of the singularity, and it is a good candidate for Torelli type questions. WebThe Brieskorn lattice H′′ of an isolated hypersurface singularity with Milnor number μ is a free C{{s}}-module of rank μ with a differential operator t=s2∂s. Based on the mixed Hodge structure on the cohomology of the Milnor fibre, M. Saito constructed C{{s}}-bases of H′′ for which the matrix of t has the form A=A0+A1s. We describe an algorithm to compute the … Web23 de dez. de 2013 · The Brieskorn lattice, introduced by Brieskorn in [Bri70] in order to provide an algebraic computation of the Milnor monodromy of a germ of complex … go holidays coach holidays