The numerous applications of partial differential equations to problems in physics, mechanics, and engineering keep the subject an extremely active and vital area of research
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The numerous applications of partial differential equations to problems in physics, mechanics, and engineering keep the subject an extremely active and vital area of research
Read Less
Add this copy of Progress in Partial Differential Equations: Pont-a to cart. $96.58, good condition, Sold by Phatpocket Limited rated 4.0 out of 5 stars, ships from Waltham Abbey, ESSEX, UNITED KINGDOM, published 1998 by CRC Press.
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Seller's Description:
Good. Ships from UK in 48 hours or less (usually same day). Your purchase helps support Sri Lankan Children's Charity 'The Rainbow Centre'. Ex-library, so some stamps and wear, but in good overall condition. 100% money back guarantee. We are a world class secondhand bookstore based in Hertfordshire, United Kingdom and specialize in high quality textbooks across an enormous variety of subjects. We aim to provide a vast range of textbooks, rare and collectible books at a great price. Our donations to The Rainbow Centre have helped provide an education and a safe haven to hundreds of children who live in appalling conditions. We provide a 100% money back guarantee and are dedicated to providing our customers with the highest standards of service in the bookselling industry.
Add this copy of Progress in Partial Differential Equations: Pont-a to cart. $102.96, good condition, Sold by Orca Knowledge Systems, Inc rated 5.0 out of 5 stars, ships from Novato, CA, UNITED STATES, published 1998 by Chapman and Hall/CRC.
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Seller's Description:
Good. No DJ. Ex University of California, Berkeley library book with usual library markings. University rebound the book into hardcover. Binding is tight, text clean. From the Table of Contents: Blow upo of critical and subcritical norms in semilinear heat equations; Global solutions in parabolic blow-up problems with perturbations; Strictly convex curves, convex hulls and surfaces of positive Gauss curvation; Multidimensional travelling waves in the bistable case; Boundary stabilization of the equat.
