Topological Solitons Export

@book{citeulike:1284516, abstract = {This book introduces the main examples of topological solitons in classical field theories, discusses the forces between solitons, and surveys in detail both static and dynamic multi-soliton solutions. Kinks in one dimension, lumps and vortices in two dimensions, monopoles and Skyrmions in three dimensions, and instantons in four dimensions are all discussed.}, author = {Manton, Nicholas and Sutcliffe, Paul}, citeulike-article-id = {1284516}, citeulike-linkout-0 = {http://www.amazon.ca/exec/obidos/redirect?tag=citeulike09-20&path=ASIN/0521838363}, citeulike-linkout-1 = {http://www.amazon.de/exec/obidos/redirect?tag=citeulike01-21&path=ASIN/0521838363}, citeulike-linkout-2 = {http://www.amazon.fr/exec/obidos/redirect?tag=citeulike06-21&path=ASIN/0521838363}, citeulike-linkout-3 = {http://www.amazon.co.uk/exec/obidos/ASIN/0521838363/citeulike00-21}, citeulike-linkout-4 = {http://www.amazon.com/exec/obidos/redirect?tag=citeulike07-20&path=ASIN/0521838363}, citeulike-linkout-5 = {http://www.worldcat.org/isbn/0521838363}, citeulike-linkout-6 = {http://books.google.com/books?vid=ISBN0521838363}, citeulike-linkout-7 = {http://www.amazon.com/gp/search?keywords=0521838363&index=books&linkCode=qs}, citeulike-linkout-8 = {http://www.librarything.com/isbn/0521838363}, howpublished = {Hardcover}, isbn = {0521838363}, keywords = {solitons, topology}, month = {July}, posted-at = {2007-05-09 05:16:47}, priority = {2}, publisher = {Cambridge University Press}, title = {Topological Solitons}, url = {http://www.amazon.com/exec/obidos/redirect?tag=citeulike07-20&path=ASIN/0521838363}, year = {2004} }

TY - BOOK ID - citeulike:1284516 L3 - citeulike-article-id:1284516 N2 - This book introduces the main examples of topological solitons in classical field theories, discusses the forces between solitons, and surveys in detail both static and dynamic multi-soliton solutions. Kinks in one dimension, lumps and vortices in two dimensions, monopoles and Skyrmions in three dimensions, and instantons in four dimensions are all discussed. SN - 0521838363 TI - Topological Solitons PB - Cambridge University Press KW - solitons KW - topology AU - Manton, Nicholas AU - Sutcliffe, Paul PY - 2004/07/05/ UR - http://www.amazon.ca/exec/obidos/redirect?tag=citeulike09-20&path=ASIN/0521838363 ER -