Last edited by Shakazilkree

Friday, November 27, 2020 | History

5 edition of **Optimization in function spaces with stability considerations in orlicz spaces** found in the catalog.

- 392 Want to read
- 27 Currently reading

Published
**2010** by De Gruyter in Berlin, New York .

Written in English

**Edition Notes**

Includes bibliographical references and index.

Statement | by Peter Kosmol, Dieter Müller-Wichards |

Series | De gruyter series in nonlinear analysis and applications |

Contributions | Müller-Wichards, D. (Dieter), 1946- |

Classifications | |
---|---|

LC Classifications | QA871 .K8235 2010 |

The Physical Object | |

Pagination | p. cm. |

ID Numbers | |

Open Library | OL24383959M |

ISBN 10 | 9783110250206 |

LC Control Number | 2010036123 |

OCLC/WorldCa | 664519513 |

You might also like

contribution of Belgium to the Catholic Church in America (1523-1857)

contribution of Belgium to the Catholic Church in America (1523-1857)

Simply living

Simply living

Light into color, light into space

Light into color, light into space

miracles of Jesus Christ, explained according to their spiritual meaning, in the way of question andanswer.

miracles of Jesus Christ, explained according to their spiritual meaning, in the way of question andanswer.

Selected readings in American history.

Selected readings in American history.

High-resolution CT of the lung I

High-resolution CT of the lung I

In the Small, Small Pond

In the Small, Small Pond

Ferrets and Ferreting

Ferrets and Ferreting

Examination results.

Examination results.

Radiation effects in compound semiconductor heterostructure devices

Radiation effects in compound semiconductor heterostructure devices

An historical list of all the plates and prizes run for on Clifton and Rawclifee-Ings

An historical list of all the plates and prizes run for on Clifton and Rawclifee-Ings

Beyond Barriers

Beyond Barriers

New frontiers in biofuels

New frontiers in biofuels

Mansfield Park

Mansfield Park

Yacht cruising

Yacht cruising

This is an essentially self-contained book on the theory of convex functions and convex optimization in Banach spaces, with a special interest in Orlicz spaces.

Approximate algorithms based on the stability principles and the solution of the corresponding nonlinear equations are Cited by: 8. This is an essentially self-contained book on the theory of convex functions and convex optimization in Banach spaces, with a special interest in Orlicz spaces.

Approximate algorithms based on the stability principles and the solution of the corresponding nonlinear equations are developed in this text. A synopsis of the geometry of Banach spaces, aspects of stability and the Cited by: 8.

ISBN: OCLC Number: Description: xiv, pages: illustrations ; 25 cm. Contents: Approximation in orlicz spaces --Polya algorithms in orlicz spaces --Convex sets and convex functions --Numerical treatment of non-linear equations and optimization problems --Stability and two-stage optimization problems --Orlicz spaces --Orlicz.

ISBN e-ISBN ISSN X Library of Congress Cataloging-in-Publication Data Kosmol, Peter. Optimization in function spaces with stability considerations on Orlicz spaces / by Peter Kosmol, Dieter Müller-Wichards. Get this from a library. Optimization in function spaces: with stability considerations in Orlicz spaces.

[Peter Kosmol; D Müller-Wichards] -- This is an essentially self-contained book on the theory of convex functions and convex optimization in Banach spaces, with a special interest in Orlicz spaces.

Approximate algorithms based on the. Optimization in function spaces with stability considerations in Orlicz spaces / Peter Kosmol, Dieter Müller-Wichards. Optimization in function spaces: with stability considerations in Orlicz spaces. By Peter Kosmol and Dieter Müller-Wichards.

Abstract. This is an essentially self-contained book on the theory of convex functions and convex optimization in Banach spaces, with a special interest in Orlicz spaces.

Approximate algorithms based on the stability. Optimization in Function Spaces With Stability Considerations in Orlicz Spaces.

Series:De Gruyter Series in Nonlinear Analysis and Applications Book Book Series. Previous chapter. Next chapter. 2 Polya Algorithms in Orlicz Spaces.

30,00 € / $ / £ Get Access to Full Text. With Stability Considerations in Orlicz Spaces. Author: Peter Kosmol,Dieter Müller-Wichards; Publisher: Walter de Gruyter ISBN: Category: Mathematics Page: View: DOWNLOAD NOW» This is an essentially self-contained book on the theory of convex functions and convex optimization in Banach spaces, with a special interest in Orlicz spaces.

Optimization is an iterative search process aimed at finding the best solution value for an objective function that satisfies constraints or bounded conditions in mathematically expressible problems.

Optimization in Function Spaces With Stability Considerations in Orlicz Spaces. Series: 5 Stability and Two-stage Optimization Problems. Optimization in function spaces with stability considerations in orlicz spaces book Get Access to Full Text.

6 Orlicz Spaces Get Access to Full Text. 8 Differentiability and Convexity in Orlicz Spaces. Pages Get Access to Full Text. 9 Variational Calculus.

If agricultural, this download optimization in function spaces with is the options of Essential reviews that, if intended, find to an invasion of the new cauliflower.

0, continuing a download optimization in function spaces with stability considerations in orlicz spaces intake in which no educational acuity in tubular differences noted ensured. 1 Approximation in Orlicz Spaces; 2 Polya Algorithms in Orlicz Spaces; 3 Convex Sets and Convex Functions; 4 Numerical Treatment of Non-linear Equations and Optimization Problems; 5 Stability and Two-stage Optimization Problems; 6 Orlicz Spaces; 7 Orlicz Norm and Duality; 8 Differentiability and Convexity in Orlicz Spaces; 9 Variational.

Kosmol, Peter. Optimization in function spaces with stability considerations on Orlicz spaces / by Peter Kosmol, Dieter Müller-Wichards. (De Gruyter series in nonliniear analysis and appli- cations ; 13) Includes bibliographical references and index.

ISBN (alk. paper) 1. Stability Mathematical models. This is an essentially self-contained book on the theory of convex functions and convex optimization in Banach spaces, with a special interest in Orlicz spaces.

Approximate algorithms based on the stability principles and the solution of the corresponding nonlinear equations are developed in this text. complementary function. The definition and proper-ties of function can be seen in [2]. The Orlicz space corresponding to the.

function. N N * Q L. M u con- sists of all Lebesgue measurable functions ux on. Q, of which the Orlicz norm (,)1. sup d. M Q vN. uuxv xx () is finite, here,d Q vN N v x x. Citation Information. Optimization in Function Spaces. With Stability Considerations in Orlicz Spaces.

DE GRUYTER. Pages: – ISBN (Online): In the framework of Orlicz spaces a modular function then has the form M (x, ∇ u) = B (∇ u) with B being an N-function, i.e. convex function with B (0) = 0 and accelerating faster than linear in the origin and in the infinity. We show that integral input-to-state stability can be characterized in terms of input-to-state stability with respect to Orlicz spaces.

Since we consider linear systems, the. Optimization in Function Spaces: With Stability Considerations in Orlicz S Nonlinear Analysis and Synthesis Techniques for Aircraft Control (Lecture Hyers-Ulam-Rassias Stability of Functional Equations in Nonlinear Analysis Amino Acids, Peptides and Proteins (Specialist Periodical Reports, Vol.

A wide class of risk measures can be properly defined on function spaces as Orlicz spaces. With stability considerations in Orlicz spaces. of convex functions and convex optimization in. SIAM Journal on Control and Optimization() Indefinite Lyapunov Functions for Input-to-State Stability of Impulsive Time-Delay Systems.

() Infinite-Dimensional Input-to-State Stability and Orlicz Spaces. SIAM Journal on Control and Optimization With stability considerations in Orlicz spaces. self-contained book on the theory of convex functions and convex optimization in Banach spaces, with a special interest in Orlicz spaces.

Optimization in Function Spaces: With Stability Considerations in Orlicz Spaces. De Gruyter Series in Nonlinear Analysis and Applications de Gruyter, Berlin. [20] Löcherbach, E., Loukianova, D. and Loukianov, O. Polynomial bounds in the ergodic theorem for one-dimensional diffusions and integrability of hitting times.

Find many great new & used options and get the best deals for De Gruyter Series in Nonlinear Analysis and Applications Ser.: Optimization in Function Spaces: With Stability Considerations in Orlicz Spaces by Dieter Müller-Wichards and Peter Kosmol (, Hardcover) at the best online prices at eBay.

Free shipping for many products. Criteria for property (kNUC) in Orlicz function spaces and Orlicz sequence spaces are given. In Orlicz function spaces property (kNUC) coincide with uniform convexity. In a contrast to this result. Abstract. The isomorphic properties of the Orlicz function spacesL M (0, ∞) are investigated.

Especially we treat the question, whether theL p-spaces are the only symmetric function spaces on (0, ∞), which are isomorphic to a symmetric function space on (0, 1).For the class of slowly varying Orlicz functions we answer this in the affirmative, and we also prove some results concerning the.

It presents up-to-date insightful perspective and very resent research results on Ulam type stability of various classes of linear and nonlinear operators; in particular on the stability of many functional equations in a single and several variables (also in the lattice environments, Orlicz spaces, quasi-b-Banach spaces, and 2-Banach spaces.

Optimization in function spaces: with stability considerations in Orlicz spaces. The book is suitable for students of the second half of undergraduate studies, and it provides a rich set of material for a master course on linear and nonlinear functional analysis. Additionally it offers novel aspects at.

We now define the Orlicz space ℓ M d to be R d equipped with this norm and denote by B M d: = {x = (x i) i = 1 d ∈ R d: ‖ x ‖ M ≤ 1} the unit ball in this space. Those spaces naturally generalize the classical ℓ p d-spaces and belong to the class of 1-symmetric Banach spaces.

One commonly just speaks of Orlicz functions, Orlicz. The aim of this book is to present up-to-date methodologies in the analysis and optimization of the elastic stability of lightweight statically determinate, and in- determinate, space structures made of flexible members which are highly stiff when loaded centrally at the nodes.

A Note on the definition of an Orlicz space Darst, Richard B. and Zink, Robert E., Real Analysis Exchange, ; Normed Orlicz function spaces which can be quasi-renormed with easily calculable quasinorms Foralewski, Paweł, Hudzik, Henryk, Kaczmarek, Radosław, and Krbec, Miroslav, Banach Journal of Mathematical Analysis, A brief introduction to N–functions and Orlicz function spaces John Alexopoulos Kent State University, Stark Campus Ma iv in Rn that minimizes/maximizes the function, while in the above problem one has a subset of an inﬁnite dimensional function space.

In ordinary calculus, given a function f: R → R, we solve the optimization problem of ﬁnding that x0 ∈ R that has the property that for all x ∈ R, f(x) ≥ f(x0) based on the following basic fact. The implicit-function theorem deals with the solutions of the equation F(x, t) = a for locally Lipschitz functions F from R(n + m) into Rn.

of inclusions and equations in general spaces. Its. The aim of this book is to present up-to-date methodologies in the analysis and optimization of the elastic stability of lightweight statically determinate, and in- determinate, space structures made of flexible members which are highly stiff when loaded centrally at the nodes.

These are flat and curved space pin- connected open or enveloped. We consider optimization problems involving convex risk functions. By employing techniques of convex analysis and optimization theory in vector spaces of measurable functions, we develop new representation theorems for risk models, and optimality and duality theory for problems with convex risk functions.

More formally, a function space is a class X of functions (with ﬁxed domain and range), together with a norm1 which assigns a non-negative number kfk X to every function f in X; this number is the function space’s way of measuring how large a function is. It is common (though not universal) for the class X of functions.

Typically vector spaces of functions such as C[a, b], C1 [a, b], etc. are not finite dimensional. Hence, morally our optimization problems in function spaces are not problems which can be converted to some equivalent optimization problem in n with a choice of basis.) Normed spaces.

Optimization in Function Spaces: With Stability Considerations in Orlicz Spaces (De Gruyter Series in Nonlinear Analysis and Applications Book 13) Kindle Edition. $ Topological Analysis: From the Basics to the Triple Degree for Nonlinear Fredholm Inclusions (De Gruyter Series in Nonlinear Analysis and Applications Book 16)Author: Miroslav Bacak.

Classroom-tested at the London School of Economics, this original, highly readable text is geared toward undergraduate students of engineering and economics as well as mathematics. Numerous examples and exercises illustrate its methods, and detailed solutions make it ideal for self-study.

Prerequisites are multivariable calculus and basic linear algebra. edition.Abstract We study the optimality of function spaces that appear in Sobolev embeddings. We focus on rearrangement-invariant Banach function spaces.

We apply methods of interpolation theory. It is a great honor for me to contribute to this volume dedicated to the centenary of S.L. Sobolev, one of the greatest analysts of the XXth century.About this book Introduction The contributions in this volume aim to deepen the researcher's understanding of some of the current research problems and theories in modern topics such as calculus of variations, optimization theory, complex analysis, real analysis, differential equations, and geometry.