Titlebook: Analysis Meets Geometry; The Mikael Passare M Mats Andersson,Jan Boman,Ragnar Sigurdsson Book 2017 Springer International Publishing AG 201

做方舟

978-3-319-84909-6Springer International Publishing AG 2017

Vertebra

compose

blackout

Manufacturing Innovation and Horizon 2020Noether say that such a representation is possible under certain conditions on the variety of the associated homogeneous ideal. We present some variants of these results, as well as generalizations to subvarieties of ?..

一再困擾

https://doi.org/10.1007/978-981-15-6763-6ly proved as a special case of the optimal version of the Ohsawa–Takegoshi extension theorem. We present here a purely one-dimensional approach that should be suited to readers not interested in several complex variables.

濕潤

Peter Bühler,Patrick Schlaich,Dominik Sinnernected components of the coamoeba complement and critical points of the polynomial, an upper bound on the area of a planar coamoeba, and a recovered bound on the number of positive solutions of a fewnomial system.

悶熱

Multimedia Applications: Protocol MOT,se, of a result by Nisse, Sottile and the author. We also give topological and partly algebraical characterizations of the amoeba and coamoeba in some special cases: . = . 1, . = 1 and, when . is even, . = ./2, in the last case with a certain emphasis on the example . = 4.

cathartic

Mats Andersson,Jan Boman,Ragnar SigurdssonIntroduces the reader to the theory of functions of several complex variables.Explains geometric ideas.Presents papers on the border between analysis and geometry

Nomogram

善變

Amoebas and Coamoebas of Linear Spacesnsion, and we show that if a .-dimensional very affine linear space in (?*). is generic, then the dimension of its (co)amoeba is equal to min{2., .}. Moreover, we prove that the volume of its coamoeba is equal to π.. In addition, if the space is generic and real, then the volume of its amoeba is equal to π./2..