Book Description
The description for this book, Isoperimetric Inequalities in Mathematical Physics. (AM-27), Volume 27, will be forthcoming.
Author : G. Polya
Publisher : Princeton University Press
Page : 279 pages
File Size : 37,87 MB
Release : 2016-03-02
Category : Mathematics
ISBN : 1400882664
The description for this book, Isoperimetric Inequalities in Mathematical Physics. (AM-27), Volume 27, will be forthcoming.
Author : George Pólya
Publisher :
Page : 0 pages
File Size : 49,94 MB
Release : 1951
Category : Inequalities (Mathematics)
ISBN :
Author : George Pólya
Publisher :
Page : 279 pages
File Size : 30,27 MB
Release : 1965
Category : Inequalities (Mathematics)
ISBN :
Author : George Pólya
Publisher :
Page : 0 pages
File Size : 25,33 MB
Release : 1951
Category : Inequalities (Mathematics)
ISBN :
Author : Young Jin Suh
Publisher : Springer
Page : 510 pages
File Size : 35,92 MB
Release : 2014-12-05
Category : Mathematics
ISBN : 4431552154
Edited in collaboration with the Grassmann Research Group, this book contains many important articles delivered at the ICM 2014 Satellite Conference and the 18th International Workshop on Real and Complex Submanifolds, which was held at the National Institute for Mathematical Sciences, Daejeon, Republic of Korea, August 10–12, 2014. The book covers various aspects of differential geometry focused on submanifolds, symmetric spaces, Riemannian and Lorentzian manifolds, and Kähler and Grassmann manifolds.
Author : George Pólya
Publisher :
Page : pages
File Size : 33,46 MB
Release :
Category : Inequalities (Mathematics)
ISBN :
Author : G.. Polya
Publisher :
Page : 279 pages
File Size : 36,4 MB
Release : 1965
Category :
ISBN :
Author : Serena Dipierro
Publisher : World Scientific
Page : 670 pages
File Size : 29,52 MB
Release : 2024-07-02
Category : Mathematics
ISBN : 9811290814
This is a textbook that covers several selected topics in the theory of elliptic partial differential equations which can be used in an advanced undergraduate or graduate course.The book considers many important issues such as existence, regularity, qualitative properties, and all the classical topics useful in the wide world of partial differential equations. It also includes applications with interesting examples.The structure of the book is flexible enough to allow different chapters to be taught independently.The book is friendly, welcoming, and written for a newcomer to the subject.It is essentially self-contained, making it easy to read, and all the concepts are fully explained from scratch, combining intuition and rigor, and therefore it can also be read independently by students, with limited or no supervision.
Author : Victor Berdichevsky
Publisher : Springer Science & Business Media
Page : 433 pages
File Size : 11,78 MB
Release : 2009-09-18
Category : Science
ISBN : 3540884696
The book reviews the two features of the variational approach: its use as a universal tool to describe physical phenomena and as a source for qualitative and quantitative methods of studying particular problems. Berdichevsky’s work differs from other books on the subject in focusing mostly on the physical origin of variational principles as well as establishing their interrelations. For example, the Gibbs principles appear as a consequence of the Einstein formula for thermodynamic fluctuations rather than as the first principles of the theory of thermodynamic equilibrium. Mathematical issues are considered as long as they shed light on the physical outcomes and/or provide a useful technique for the direct study of variational problems. In addition, a thorough account of variational principles discovered in various branches of continuum mechanics is given. This book, the second volume, describes how the variational approach can be applied to constructing models of continuum media, such as the theory of elastic plates; shells and beams; shallow water theory; heterogeneous mixtures; granular materials; and turbulence. It goes on to apply the variational approach to asymptotical analysis of problems with small parameters, such as the derivation of the theory of elastic plates, shells and beams from three-dimensional elasticity theory; and the basics of homogenization theory. A theory of stochastic variational problems is considered in detail too, along with applications to the homogenization of continua with random microstructures.
Author : Bernard Dacorogna
Publisher : Springer
Page : 256 pages
File Size : 10,66 MB
Release : 2017-05-29
Category : Mathematics
ISBN : 3319545140
Collating different aspects of Vector-valued Partial Differential Equations and Applications, this volume is based on the 2013 CIME Course with the same name which took place at Cetraro, Italy, under the scientific direction of John Ball and Paolo Marcellini. It contains the following contributions: The pullback equation (Bernard Dacorogna), The stability of the isoperimetric inequality (Nicola Fusco), Mathematical problems in thin elastic sheets: scaling limits, packing, crumpling and singularities (Stefan Müller), and Aspects of PDEs related to fluid flows (Vladimir Sverák). These lectures are addressed to graduate students and researchers in the field.