Best book on calculus of variations

6.21  ·  1,356 ratings  ·  280 reviews
best book on calculus of variations

Calculus Of Variations Books | Book Depository

Calculus of Variations with Applications is a comprehensive book for undergraduate and postgraduate students. The book is especially useful to students studying boundary value problems, such as those which appear in structural mechanics, heat transfer and fluid mechanics. The book discusses Variationals and their applications in problems of Fixed or Moving Boundaries. It approaches the subject with novices in mind, allowing them to grasp even advanced concepts in minimal time. It is sure to give students a holistic view on the subject and will allow them to learn through application.
File Name: best book on calculus of variations.zip
Size: 41446 Kb
Published 25.01.2019

Introduction to Calculus of Variations

What's new. Log in Register.

All Calculus Of Variations

By using our site, you acknowledge that you have read and understand our Cookie Policy , Privacy Policy , and our Terms of Service. Mathematics Stack Exchange is a question and answer site for people studying math at any level and professionals in related fields. It only takes a minute to sign up. I am currently working on problems that require familiarity with calculus of variations. I am fairly new to this field.

Recommended for you

Accurate and complete, this classic volume surveys a century of progress in the calculus of variations. In addition to introductions to a variety of treatises and memoirs, the author provides numerous remarks, criticisms, and corrections that clarify important developments in mathematical history. Beginning with a brief account of works by Lagrange and Lacroix, the text proceeds to examinations of treatises by Dirksen and Ohm, a remarkable memoir by Gauss featuring the earliest discussion of a problem involving the variation of a double integral with variable limits of integration, and a memoir by Poisson on the calculus of variations that exhibits the variation of a double integral within variable limits of integration. Poisson's memoir inspired a work by Ostrogradsky, discussed here, which exhibits the variation of a multiple integral within variable limits of integration. This section on the variation of multiple integrals concludes with memoirs by Delaunay, Sarrus, and Cauchy. The following chapters examine the criteria distinguishing a maximum from a minimum, including a remarkable memoir by Jacobi.

0 COMMENTS

Leave a Reply

Your email address will not be published. Required fields are marked *