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Lie algebraic methods in integrable systems
Author:
ISBN: 1584880376 Year: 2000 Publisher: Boca Raton, Fla Chapman & Hall/CRC

Elements of non-linear functional analysis
Author:
ISBN: 0821822063 9780821822067 Year: 1978 Volume: 206 Publisher: Providence, R. I.

Modern many-particle physics: atomic gases, quantum dots and quantum fluids
Author:
ISBN: 1281956139 9786611956134 9812796746 9789812796745 9781281956132 9789812383464 9812383468 981238345X 9789812383457 9789812383457 9812383468 981238345X 6611956131 Year: 2003 Publisher: River Edge, N.J. World Scientific

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Abstract

A study of modern many-particle physics. It describes homogenous systems, such as electron gas in different dimensions, the quantum well in an intense magnetic field, liquid helium and nuclear matter, and addresses finite systems, such as metallic clusters, quantum dots, helium drops and nuclei.

Solitons, nonlinear evolution equations and inverse scattering
Authors: ---
ISBN: 0521387302 9780521387309 9780511623998 Year: 1991 Volume: 149 Publisher: Cambridge Cambridge University Press


Book
Test examples for nonlinear programming codes
Authors: ---
ISBN: 3540105611 3642483208 Year: 1981 Publisher: Berlin Springer

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Abstract

................................................................. The performance of a nonlinear programming algorithm can only be ascertained by numerical experiments requiring the collection and implementation of test examples in dependence upon the desired performance criterium. This book should be considered as an assis­ tance for a test designer since it presents an extensive collec­ tion of nonlinear programming problems which have been used in the past to test or compare optimization programs. He will be in­ formed about the optimal solution, about the structure of the problem in the neighbourhood of the solution, and, in addition, about the usage of the corresp,onding FORTRAN subroutines if he is interested in obtaining them -ofi a magnetic tape. Chapter I shows how the test examples are documented. In par­ ticular, the evaluation of computable information about the solu­ tion of a problem is outlined. It is explained how the optimal solution, the optimal Lagrange-multipliers, and the condition number of the projected Hessian of the Lagrangian are obtained. Furthermore, a classification number is defined allowing a formal description of a test problem, and the documentation scheme is described which is used in Chapter IV to present the problems.

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