Book Description
Lectures: C.B. Allendörfer: Global differential geometry of imbedded manifolds.- Seminars: P. Libermann: Pseudo-groupes infitésimaux.
Author : E. Bompiani
Publisher : Springer Science & Business Media
Page : 74 pages
File Size : 19,30 MB
Release : 2011-06-15
Category : Mathematics
ISBN : 3642108954
Lectures: C.B. Allendörfer: Global differential geometry of imbedded manifolds.- Seminars: P. Libermann: Pseudo-groupes infitésimaux.
Author : Centro internazionale matematico estivo
Publisher :
Page : pages
File Size : 45,37 MB
Release : 1958
Category : Geometry, Differential
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Author : Centro internazionale matematico estivo
Publisher :
Page : 0 pages
File Size : 29,49 MB
Release : 1958
Category :
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Author : Carlo Miranda
Publisher :
Page : 0 pages
File Size : 14,12 MB
Release : 1973
Category :
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Author : Giovanni Melzi
Publisher :
Page : 36 pages
File Size : 46,7 MB
Release : 1969
Category :
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Author : Carl B. Allendoerfer
Publisher :
Page : 69 pages
File Size : 12,2 MB
Release : 1958
Category :
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Author : W.H. III Meeks
Publisher : Springer
Page : 126 pages
File Size : 45,38 MB
Release : 2004-10-11
Category : Mathematics
ISBN : 3540456090
In the second half of the twentieth century the global theory of minimal surface in flat space had an unexpected and rapid blossoming. Some of the classical problems were solved and new classes of minimal surfaces found. Minimal surfaces are now studied from several different viewpoints using methods and techniques from analysis (real and complex), topology and geometry. In this lecture course, Meeks, Ros and Rosenberg, three of the main architects of the modern edifice, present some of the more recent methods and developments of the theory. The topics include moduli, asymptotic geometry and surfaces of constant mean curvature in the hyperbolic space.
Author : Immanuel M. Bomze
Publisher : Springer
Page : 301 pages
File Size : 41,18 MB
Release : 2010-03-17
Category : Mathematics
ISBN : 3642113397
This volume collects the expanded notes of four series of lectures given on the occasion of the CIME course on Nonlinear Optimization held in Cetraro, Italy, from July 1 to 7, 2007. The Nonlinear Optimization problem of main concern here is the problem n of determining a vector of decision variables x ? R that minimizes (ma- n mizes) an objective function f(·): R ? R,when x is restricted to belong n to some feasible setF? R , usually described by a set of equality and - n n m equality constraints: F = {x ? R : h(x)=0,h(·): R ? R ; g(x) ? 0, n p g(·): R ? R }; of course it is intended that at least one of the functions f,h,g is nonlinear. Although the problem canbe stated in verysimpleterms, its solution may result very di?cult due to the analytical properties of the functions involved and/or to the number n,m,p of variables and constraints. On the other hand, the problem has been recognized to be of main relevance in engineering, economics, and other applied sciences, so that a great lot of e?ort has been devoted to develop methods and algorithms able to solve the problem even in its more di?cult and large instances. The lectures have been given by eminent scholars, who contributed to a great extent to the development of Nonlinear Optimization theory, methods and algorithms. Namely, they are: – Professor Immanuel M.
Author : P. Constantin
Publisher : Springer Science & Business Media
Page : 280 pages
File Size : 45,14 MB
Release : 2006-01-10
Category : Mathematics
ISBN : 9783540285861
Constantin presents the Euler equations of ideal incompressible fluids and the blow-up problem for the Navier-Stokes equations of viscous fluids, describing major mathematical questions of turbulence theory. These are connected to the Caffarelli-Kohn-Nirenberg theory of singularities for the incompressible Navier-Stokes equations, explained in Gallavotti's lectures. Kazhikhov introduces the theory of strong approximation of weak limits via the method of averaging, applied to Navier-Stokes equations. Y. Meyer focuses on nonlinear evolution equations and related unexpected cancellation properties, either imposed on the initial condition, or satisfied by the solution itself, localized in space or in time variable. Ukai discusses the asymptotic analysis theory of fluid equations, the Cauchy-Kovalevskaya technique for the Boltzmann-Grad limit of the Newtonian equation, the multi-scale analysis, giving compressible and incompressible limits of the Boltzmann equation, and the analysis of their initial layers.
Author : CIME-EMS Summer School
Publisher : Springer Science & Business Media
Page : 328 pages
File Size : 31,50 MB
Release : 2004
Category : Finance
ISBN : 9783540229537