AbstractThe concept of zilch, previously used in the context of field theory and denoting certain quadratic forms in the field variables and their first space and time partial derivatives, is generalized in order to embrace n first order partial differential equations, and the theory is developed using the idea of reciprocity in order to ascertain the number of independent zilch densities that exist for such equations
Potential Theory presents a clear path from calculus to classical potential theory and beyond, with ...
A graduate level text on a subject which brings together several areas of mathematics and physics: p...
45 p.Throughout the whole year of 1874, Camille Jordan and Leopold Kronecker were quarrelling over t...
AbstractConservation equations relating to energy and zilch have recently been generalized to system...
Presents recent advances of Jordan theory in differential geometry, complex and functional analysis,...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
In a series of papers we develop a generalized Fredholm theory and demon-strate its applicability to...
Jordan Canonical Form (JCF) is one of the most important, and useful, concepts in linear algebra. Th...
This book recounts the connections between multidimensional hypergeometric functions and representat...
This dissertation is divided into two main topics. The first is the generalization of quantum dynami...
We study the geometry of contact structures of partial differential equations. The main classes we s...
Generalization of manifolds to the case of both commuting and anticommut- ing variables - Z-graded m...
This self-contained treatment develops the theory of generalized functions and the theory of distrib...
This article covers the concept of general solutions of partial differential equations. Also, as in ...
Growing out of a course designed to teach Gauss's Disquisitiones Arithmeticae to honors-level underg...
Potential Theory presents a clear path from calculus to classical potential theory and beyond, with ...
A graduate level text on a subject which brings together several areas of mathematics and physics: p...
45 p.Throughout the whole year of 1874, Camille Jordan and Leopold Kronecker were quarrelling over t...
AbstractConservation equations relating to energy and zilch have recently been generalized to system...
Presents recent advances of Jordan theory in differential geometry, complex and functional analysis,...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
In a series of papers we develop a generalized Fredholm theory and demon-strate its applicability to...
Jordan Canonical Form (JCF) is one of the most important, and useful, concepts in linear algebra. Th...
This book recounts the connections between multidimensional hypergeometric functions and representat...
This dissertation is divided into two main topics. The first is the generalization of quantum dynami...
We study the geometry of contact structures of partial differential equations. The main classes we s...
Generalization of manifolds to the case of both commuting and anticommut- ing variables - Z-graded m...
This self-contained treatment develops the theory of generalized functions and the theory of distrib...
This article covers the concept of general solutions of partial differential equations. Also, as in ...
Growing out of a course designed to teach Gauss's Disquisitiones Arithmeticae to honors-level underg...
Potential Theory presents a clear path from calculus to classical potential theory and beyond, with ...
A graduate level text on a subject which brings together several areas of mathematics and physics: p...
45 p.Throughout the whole year of 1874, Camille Jordan and Leopold Kronecker were quarrelling over t...