Listing 1 - 10 of 409 | << page >> |
Sort by
|
Choose an application
Functional analysis. --- Polynomials. --- Extremal problems (Mathematics).
Choose an application
The authors introduce the concept of finitely coloured equivalence for unital ^*-homomorphisms between mathrm C^*-algebras, for which unitary equivalence is the 1-coloured case. They use this notion to classify ^*-homomorphisms from separable, unital, nuclear mathrm C^*-algebras into ultrapowers of simple, unital, nuclear, mathcal Z-stable mathrm C^*-algebras with compact extremal trace space up to 2-coloured equivalence by their behaviour on traces; this is based on a 1-coloured classification theorem for certain order zero maps, also in terms of tracial data. As an application the authors calculate the nuclear dimension of non-AF, simple, separable, unital, nuclear, mathcal Z-stable mathrm C^*-algebras with compact extremal trace space: it is 1. In the case that the extremal trace space also has finite topological covering dimension, this confirms the remaining open implication of the Toms-Winter conjecture. Inspired by homotopy-rigidity theorems in geometry and topology, the authors derive a "homotopy equivalence implies isomorphism" result for large classes of mathrm C^*-algebras with finite nuclear dimension.
C*-algebras. --- Homomorphisms (Mathematics) --- Extremal problems (Mathematics)
Choose an application
Choose an application
Choose an application
Extremal problems (Mathematics) --- Maxima and minima --- Univalent functions
Choose an application
Choose an application
Choose an application
Recent years have seen a growing trend to derive models of macroscopic phenomena encountered in the fields of engineering, physics, chemistry, ecology, self-organisation theory and econophysics from various variational or extremum principles. Through the link between the integral extremum of a functional and the local extremum of a function (explicit, for example, in the Pontryagin's maximum principle variational and extremum principles are mutually related. Thus it makes sense to consider them within a common context. The main goal of the present book is to collect various mathematica
Calculus of variations. --- Extremal problems (Mathematics) --- Mathematical physics. --- Physical mathematics --- Physics --- Graph theory --- Problems, Extremal (Mathematics) --- Calculus of variations --- Geometric function theory --- Maxima and minima --- Isoperimetrical problems --- Variations, Calculus of --- Mathematics --- Extremal problems --- Extremal problems (Mathematics).
Choose an application
This book represents a comprehensive overview of the present state of progress in three related areas of combinatorics. It comprises selected papers from a conference held at the University of Montreal. Topics covered in the articles include association schemes, extremal problems, combinatorial geometrics and matroids, and designs. All the papers contain new results and many are extensive surveys of particular areas of research. Particularly valuable will be Ivanov's paper on recent Soviet research in these areas. Consequently this volume will be of great attraction to all researchers in combinatorics and to research students requiring a rapid introduction to some of the open problems in the subject.
Choose an application
Listing 1 - 10 of 409 | << page >> |
Sort by
|