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Titlebook: K3 Surfaces and Their Moduli; Carel Faber,Gavril Farkas,Gerard van der Geer Book 2016 Springer International Publishing Switzerland 2016 K

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楼主: radionuclides
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G. Oberdieck,R. Pandharipandeal, .. a spherical harmonic, constitute an orthonormal basis of the space .. on . with Gaussian weight exp(−..). These basis functions are used extensively, e.g., in biomolecular dynamic simulations. However, to the present, there is no reliable algorithm available to compute the Fourier coefficient
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Keiji Oguisoal, .. a spherical harmonic, constitute an orthonormal basis of the space .. on . with Gaussian weight exp(−..). These basis functions are used extensively, e.g., in biomolecular dynamic simulations. However, to the present, there is no reliable algorithm available to compute the Fourier coefficient
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Ichiro Shimadaheaf theory.Contains both deep theoretical results and innovThe first of a two volume set on novel methods in harmonic analysis, this book draws on a number of original research and survey papers from well-known specialists detailing the latest innovations and recently discovered links between vario
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Alessandro Verrar career. Of course, when I started working at the Ministry of the Environment in the Netherlands, I could not foresee that I would now be at TNO, nor that I would have performed research into chlorine, PVC, waste, etc. , that would come to form the basis for this book. But step by step, with some c
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Claire Voisinain parts - the material production stage, the manufacturing of PVC products, the manufacturing of end products with PVC, use and waste management. The material PVC is produced by means of the polymerization of the monomer of vinylchloride (VCM). VCM is made by cracking ethylenedichloride (EDC), whi
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Moduli of Polarized Enriques Surfaces,The moduli space . of (unpolarized) Enriques surfaces is an open subset of a 10-dimensional orthogonal modular variety, which was shown by Kondō to be rational. In this note we want to discuss moduli spaces of polarized and numerically polarized Enriques surfaces.
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https://doi.org/10.1007/978-3-319-29959-4K3 surface; moduli space; holomorphic symplectic varieties; algebraic geometry; arithmetic geometry
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