1 edition of **Spectral Methods for Operators of Mathematical Physics** found in the catalog.

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Published
**2004**
by Birkhäuser Basel, Imprint, Birkhäuser in Basel
.

Written in English

- Mathematics,
- Mathematical physics,
- Operator theory

**Edition Notes**

Statement | edited by Jan Janas, Pavel Kurasov, Sergei Naboko |

Series | Operator Theory: Advances and Applications -- 154, Operator theory, advances and applications -- 154. |

Contributions | Kurasov, P., Naboko, S. (Sergei) |

Classifications | |
---|---|

LC Classifications | QA329-329.9 |

The Physical Object | |

Format | [electronic resource] / |

Pagination | 1 online resource (VIII, 244 pages). |

Number of Pages | 244 |

ID Numbers | |

Open Library | OL27088662M |

ISBN 10 | 3034879474 |

ISBN 10 | 9783034879477 |

OCLC/WorldCa | 840290288 |

Methods of Spectral Analysis in Mathematical Physics: Conference on Operator Theory, Analysis and Mathematical Physics (OTAMP) , Lund, Sweden (Operator Theory: Advances and Applications) and a great selection of related books, art and collectibles available now at (source: Nielsen Book Data) Summary A unique discussion of mathematical methods with applications to quantum mechanics Non-Selfadjoint Operators in Quantum Physics: Mathematical Aspects presents various mathematical constructions influenced by quantum mechanics and emphasizes the spectral theory of non-adjoint operators.

Soliton theory as a method for solving some classes of nonlinear evolution equations (soliton equations) is one of the most actively developing topics in mathematical physics. This book presents some spectral theory methods for the investigation of soliton equations . Description: The book is a graduate text on unbounded self-adjoint operators on Hilbert space and their spectral theory with the emphasis on applications in mathematical physics (especially, Schrödinger operators) and analysis (Dirichlet and Neumann Laplacians, Sturm-Liouville operators, Hamburger moment problem). Among others, a number of.

Rate this book. Clear rating. 1 of 5 stars 2 of 5 stars 3 of 5 stars 4 of 5 stars 5 of 5 stars. Spectral Methods for Operators of Mathematical Physics by. Jan Janas (Editor), Operator Methods in Mathematical Physics: Conference on Operator Theory, Analysis and . This book is a brief, but self-contained, introduction to the mathematical methods of quantum mechanics, with a view towards applications to Schrödinger operators. Part 1 of the book is a concise introduction to the spectral theory of unbounded operators.

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This book addresses advanced Spectral Methods for Operators of Mathematical Physics book students and researchers in mathematical physics with basic knowledge of quantum field theory and differential geometry. The aim is to prepare readers to use spectral functions in their own research, in particular in relation to heat kernels and zeta by: Spectral Methods for Operators of Mathematical Physics.

Editors: Janas, Jan, Kurasov, Pavel, Naboko, Sergei (Eds.) Free Preview. Spectral Methods for Operators of Mathematical Physics.

k Downloads; Part of the Operator Theory: Advances and Applications book series (OT, volume ) Log in to check access Jacobi matrix Operator theory Orthogonal polynomial Perturbation theory Potential Schrödinger operator Spectral theory mathematical physics.

Editors and. Get this from a library. Spectral Methods for Operators of Mathematical Physics. [Jan Janas; P Kurasov; S Naboko] -- This book presents recent results from the following areas: spectral analysis of one-dimensional Schrdinger and Jacobi operators, discrete WKB analysis of.

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Book Title Methods of Spectral Analysis in Mathematical Physics Book. Mathematical Physics aims at a mathematically rigorous understanding of complex phenomena in nature. The program is particularly concerned with quantum effects and, in particular, with the theory of Schroedinger’s equation.

Both classical one-body Schroedinger operator theory (including topics like semi-classical analysis, eigenvalue inequalities, Anderson localization, non-selfadjoint. The book introduces some methods of global analysis which are useful in various problems of mathematical physics.

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Spectral Theory and Mathematical Physics: A Festschrift in Honor of Barry Simon's 60th Birthday Ergodic Schrodinger Operators, Singular Spectrum, Orthogonal Polynomials, and Inverse Spectral Theory A Conference on Spectral Theory and Mathematical Physics in Honor of Barry Simon's 60th Birthday MarchCalifornia Institute of TechnologyFile Size: 5MB.

Spectral Theory and Mathematical Physics: Ergodic Schrödinger operators, singular spectrum, orthogonal polynomials, and inverse spectral theory Proceedings of symposia in pure mathematics Part 2 of Spectral Theory and Mathematical Physics: A Festschrift in Honor of Barry Simon's 60th Birthday: Quantum Field Theory, Statistical Mechanics, and.

A unique discussion of mathematical methods with applications to quantum mechanics. Non-Selfadjoint Operators in Quantum Physics: Mathematical Aspects presents various mathematical constructions influenced by quantum mechanics and emphasizes the spectral theory of non-adjoint ing coverage of functional analysis and algebraic methods in contemporary quantum physics, the book.

The theory of atomic spectra (and, later, quantum mechanics) developed almost concurrently with the mathematical fields of linear algebra, the spectral theory of operators, operator algebras and more broadly, functional ativistic quantum mechanics includes Schrödinger operators, and it has connections to atomic and molecular physics.

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This book also analyzes the influence of mathematics on physics, such as the Newtonian mechanics used to interpret all physical phenomena. Book Description.

Soliton theory as a method for solving some classes of nonlinear evolution equations (soliton equations) is one of the most actively developing topics in mathematical physics. This book presents some spectral theory methods for the investigation of soliton equations ad the inverse scattering problems related to these equations.

In mathematics, spectral theory is an inclusive term for theories extending the eigenvector and eigenvalue theory of a single square matrix to a much broader theory of the structure of operators in a variety of mathematical spaces. It is a result of studies of linear algebra and the solutions of systems of linear equations and their generalizations.

The theory is connected to that of analytic. A very recent book of collected papers (mainly) on the physical aspects of similar operators is [1], while many mathematical peculiarities are discussed in [2].

Concerning the latter, the role of. Mathematical Methods of Theoretical Physics vii Test function class II,— Test function class III: Tempered dis-tributions and Fourier transforms,— Test function class C1, Derivative of distributions Fourier transform of distributions Dirac delta function Delta sequence,—File Size: 2MB.

Methods of Modern Mathematical Physics. I - Functional Analysis, by Michael Read and Barry Simon, Elsevier. Applied Functional Analysis: Applications to Mathematical Physics, by Eberhard Zeidler, Springer Series on the Applied Mathematical Sciences, vol.

This is a more technical book .Bernard Helffer's graduate-level introduction to the basic tools in spectral analysis is illustrated by numerous examples from the Schrödinger operator theory and various branches of physics: statistical mechanics, superconductivity, fluid mechanics and kinetic theory.An introduction to mathematical physics.

This book is intended primarily as a class-book for mathematical students and as an introduction to the advanced treatises dealing with the subjects of the different chapters, but since the analysis is kept as simple as possible, It will be useful for chemists and others who wish to learn the principles.