Order Total (1 Item Items):
Shipping Destination:
Computing Moving Boundary Problems by Zerroukat (1 results)
Feedback
Skip to main search results
Search filters
Product Type
- All Product Types
- Books (1)
- Magazines & Periodicals (No further results match this refinement)
- Comics (No further results match this refinement)
- Sheet Music (No further results match this refinement)
- Art, Prints & Posters (No further results match this refinement)
- Photographs (No further results match this refinement)
- Maps (No further results match this refinement)
- Manuscripts & Paper Collectibles (No further results match this refinement)
Condition Learn more
- New (No further results match this refinement)
- As New, Fine or Near Fine (1)
- Very Good or Good (No further results match this refinement)
- Fair or Poor (No further results match this refinement)
- As Described (No further results match this refinement)
Binding
- All Bindings
- Hardcover (1)
- Softcover (No further results match this refinement)
Collectible Attributes
- First Edition (No further results match this refinement)
- Signed (No further results match this refinement)
- Dust Jacket (No further results match this refinement)
- Seller-Supplied Images (No further results match this refinement)
- Not Print on Demand (1)
Language (1)
Price
- Any Price
- Under US$ 25 (No further results match this refinement)
- US$ 25 to US$ 50 (No further results match this refinement)
- Over US$ 50
Free Shipping
- Free Shipping to U.S.A. (No further results match this refinement)
Seller Location
Seller Rating
-
Computing Moving Boundary Problems (Applied & Engineering Mathematics)
Published by Research Studies Press, 1994
ISBN 10: 0863801684 ISBN 13: 9780863801686
Language: English
Hardcover. Condition: Fine. No Jacket. Using an engineering perspective, it reviews and compares numerical methods and more recent contributions for solving both moving boundary and boundary value problems. Describes current advances in the finite difference solution of linear and nonlinear partial differential equations. Algorithmic manipulations which enhance the computational efficiency are incorporated into the overall schemes.
