shop by
Category
items
0 

Elliptic Boundary Value Problems of Second Order in Piecewise Smooth Domains (Hardcover)

Author: Borsuk, Mikhail

Customer Reviews   Write a Review

Be the first to review this item and earn 25 Rakuten Super Points™

Product Overview

The book contains a systematic treatment of the qualitative theory of elliptic boundary value problems for linear and quasilinear second order equations in non-smooth domains. The authors concentrate on the following fundamental results: sharp estimates for strong and weak solutions, solvability of the boundary value problems, regularity assertions for solutions near singular points.


Key features:


* New the Hardy ??? Friedrichs ??? Wirtinger type inequalities as well as new integral inequalities related to the Cauchy problem for a differential equation.
* Precise exponents of the solution decreasing rate near boundary singular points and best possible conditions for this.
* The question about the influence of the coefficients smoothness on the regularity of solutions.
* New existence theorems for the Dirichlet problem for linear and quasilinear equations in domains with conical points.
* The precise power modulus of continuity at singular boundary point for solutions of the Dirichlet, mixed and the Robin problems.
* The behaviour of weak solutions near conical point for the Dirichlet problem for m ??? Laplacian.
* The behaviour of weak solutions near a boundary edge for the Dirichlet and mixed problem for elliptic quasilinear equations with triple degeneration.
* Precise exponents of the solution decreasing rate near boundary singular points and best possible conditions for this.
* The question about the influence of the coefficients smoothness on the regularity of solutions.
* New existence theorems for the Dirichlet problem for linear and quasilinear equations in domains with conical points.
* The precise power modulus ofcontinuity at singular boundary point for solutions of the Dirichlet, mixed and the Robin problems.
* The behaviour of weak solutions near conical point for the Dirichlet problem for m ??? Laplacian.
* The behaviour of weak solutions near a boundary edge for the Dirichlet and mixed problem for elliptic quasilinear equations with triple degeneration.

Specifications

Publisher Elsevier Science Ltd
Mfg Part# 9780444521095
SKU 202098836
Format Hardcover
ISBN10 0444521097
Release Date 4/10/2007
Product Attributes
eBooks Kobo
Book Format Hardcover
Number of Pages 0531
Publisher Elsevier Science & Technology
Series Part 69
loading
$277.35 + $2.75 shipping
Rakuten Super Points Earn 278 ($2.78) Rakuten Super Points™
What are Rakuten Super Points™?
Get rewarded when you shop! Earn 1 point per dollar spent. That's like getting cash back on every purchase. Easy to see matured points in checkout. Use points just like cash.
Learn More
Get this item for
(price with shipping)
(redeem points)
Format: Hardcover
Condition: Brand New
In Stock. Usually Ships in 1 to 2 business days
Please select an option to buy
Add to Cart

Sold By:  UnbeatableSale
What is a Marketplace and Shop Owner?
  • Our marketplace is a platform where approved third-party retailers (Shop Owners) can sell their products
  • Items are sold and shipped by Shop Owners
  • Your credit card and personal information remain secure; Rakuten.com meets all PCI Security Standards.
  • Purchases can only be returned to the Shop Owner
  • All purchases receive Rakuten Super Points™
ADVERTISEMENT
Promotions & Offers (1)
  •  custom promo
    5% Back* Sitewide with Promo Code Rewardme *See page for details
Buy From Other Sellers (1)
kobo
  • Take your library with you wherever you go
  • Use the device you want to use… smartphone, desktop and many of today’s most popular eReaders

WHY KOBO?

We love the Kobo eReading service… and we know you will too. We’ve partnered with them to bring you the most flexible, enjoyable eReading experience in the U.S.

SHOPPING ON KOBO

You’ll be asked to sign in or create a new account with Kobo. Once you do, you’ll immediately get access to millions of titles and be ready to start eReading. Anytime. Anyplace.

continue to kobo
ADVERTISEMENT
ADVERTISEMENT