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Numerical Methods for Polymeric Systems (The IMA Volumes in Mathematics and its Applications/103)

Numerical Methods for Polymeric Systems (The IMA Volumes in Mathematics and its Applications/103)
Creators: Stuart G. Whittington, Witt De Sumners, Timothy Lodge
Publisher: Springer
Category: Book

List Price: $109.00
Buy New: $4.12
You Save: $104.88 (96%)



New (17) Used (9) from $4.12

Sales Rank: 2613685

Media: Hardcover
Edition: 1
Number Of Items: 1
Pages: 201
Shipping Weight (lbs): 1.1
Dimensions (in): 9.2 x 6.2 x 0.8

ISBN: 0387985808
Dewey Decimal Number: 547.701514
EAN: 9780387985800
ASIN: 0387985808

Publication Date: August 13, 1998
Availability: Usually ships in 1-2 business days
Shipping: Expedited shipping available
Shipping: International shipping available
Condition: ***BRAN NEW CONDITION, NEW, Ships Within 24 Hours - Satisfaction Guaranteed!

Also Available In:

  • Hardcover - Numerical Methods for Polymeric Systems (The IMA Volumes in Mathematics and its Applications)
  • Digital - Numerical Methods for Polymeric Systems (The IMA Volumes in Mathematics and its Applications/103)
  • Kindle Edition - Numerical Methods for Polymeric Systems (The IMA Volumes in Mathematics and its Applications)
  • Digital - Numerical Methods for Polymeric Systems (The IMA Volumes in Mathematics and its Applications)
  • Kindle Edition - Numerical Methods for Polymeric Systems (The IMA Volumes in Mathematics and its Applications/103)

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Product Description
This book contains contributions from a workshop on topology and geometry of polymers, held at the IMA in June 1996, which brought together topologists, combinatorialists, theoretical physicists and polymer scientists, with a common interest in polymer topology. Polymers can be highly self-entangled even in dilute solution. In the melt the inter- and intra-chain entanglements can dominate the rheological properties of these phenomena. Although the possibility of knotting in ring polymers has been recognized for more than thirty years it is only recently that the powerful methods of algebraic topology have been used in treating models of polymers. This book contains a series of chapters which review the current state of the field and give an up to date account of what is known and perhaps more importantly, what is still unknown. The field abounds with open problems. The book is of interest to workers in polymer statistical mechanics but will also be useful as an introduction to topological methods for polymer scientists, and will introduce mathematicians to an area of science where topological approaches are making a substantial contribution.

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