Hardy-type Inequalities (Pitman Research Notes in Mathematics Series)

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9780582051980: Hardy-type Inequalities (Pitman Research Notes in Mathematics Series)

This provides a discussion of Hardy-type inequalities. They play an important role in various branches of analysis such as approximation theory, differential equations, theory of function spaces etc. The one-dimensional case is dealt with almost completely. Various approaches are described and some extensions are given (eg the case of estaimates involving higher order derivatives, or the dependence on the class of funcions for which the inequality should hold). The N-dimensional case is dealt with via the one-dimensional case as well as by using appropriate special approaches.

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B. Opic, Alois Kufner
Published by Longman
ISBN 10: 0582051983 ISBN 13: 9780582051980
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Book Description Longman. Paperback. Book Condition: New. UNUSED, GOOD, NOT EX-LIBRARY, hurt, jacket tear, 1st edition, 362 pages. This provides a discussion of Hardy-type inequalities. They play an important role in various branches of analysis such as approximation theory, differential equations, theory of function spaces etc. The one-dimensional case is dealt with almost completely. Various approaches are described and some extensions are given (eg the case of estaimates involving higher order derivatives, or the dependence on the class of funcions for which the inequality should hold). The N-dimensional case is dealt with via the one-dimensional case as well as by using appropriate special approaches. Bookseller Inventory # 11637

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2.

B. Opic, Alois Kufner
Published by Longman
ISBN 10: 0582051983 ISBN 13: 9780582051980
New Paperback Quantity Available: 1
Seller:
Book-Fare
(Dublin, Ireland)
Rating
[?]

Book Description Longman. Paperback. Book Condition: New. UNUSED, LIKE NEW, NOT EX-LIBRARY, 1st edition, 362 pages. This provides a discussion of Hardy-type inequalities. They play an important role in various branches of analysis such as approximation theory, differential equations, theory of function spaces etc. The one-dimensional case is dealt with almost completely. Various approaches are described and some extensions are given (eg the case of estaimates involving higher order derivatives, or the dependence on the class of funcions for which the inequality should hold). The N-dimensional case is dealt with via the one-dimensional case as well as by using appropriate special approaches. Bookseller Inventory # 11636

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