About this title: Designed for a first year graduate course in Mechanics, this text brings together never before collected works on linear vector spaces, on which the author is a world renowned authority. It is primarily concerned with finite dimensional real Euclidean spaces, with Cartesian tensors viewed as linear transformations of such a space into itself, and with applications of these notions, especially in mechanics. The geometric content of the theory and the distinction between matrices and tensors are emphasized, and absolute- and component- notation are both employed. Problems and solutions are ...
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Description: Fine. 0195112547 NEW/UNREAD! ! ! Text is Clean and Unmarked! --Be Sure to Compare Seller Feedback and Ratings before Purchasing--Has three small black lines on bottom/exterior edge of pages. May have light shelf wear to cover from storage, if any. read more
Binding: Hardcover
Publisher: Oxford University Press 1998
Date Published: 1998
ISBN-13:9780195112542ISBN:0195112547
Description: ISBN 0195112547. Hardback Textbook. First Printing. Tight bright, attractive copy in very good to near fine condition with no apparent markings to the book. read more
Binding: Hardback
Publisher: Oxford University Press
Date Published: 1997
ISBN-13:9780195112542ISBN:0195112547
Description: BRAND NEW HARDBACK. 234x156 mm. This book is printed on demand. (allow 1-2 weeks for printing) (128) designed for a first year graduate course in continuum mechanics, fluid mechanics, or solid mechanics, this text brings together never collected works on linear vector spaces, on which the author is a world renowned authority. it is primarily concerned with finite dimensional real euclidean spaces, with cartesian tensors viewed as linear transformations of such a space into itself, and with ... read more
Binding: Hardback
Publisher: OXFORD UNIV PR
Date Published: 1997
ISBN-13:9780195112542ISBN:0195112547
Description: New. Linear Vector Spaces and Cartesian Tensors is primarily concerned with the theory of finite dimensional Euclidian spaces. It makes a careful distinction between real and complex spaces, with an emphasis on real spaces, and focuses on those elements o... read more
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