Author: Earl A. Coddington, V.V. Goldberg. Title: An Introduction to Ordinary Differential Equations. Format: Paperback. Series: Dover Books on Mathema 1.4tics. Item Weight: 337g. Item Width: 15mm. Item Length: 138mm.
SET THEORY: THE STRUCTURE OF ARITHMETIC (DOVER BOOKS ON MATHEMATICS) By Norman T. Hamilton & Joseph Landin **BRAND NEW**.
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AN INTRODUCTION TO ORDINARY DIFFERENTIAL EQUATIONS. PAGES ARE CLEAN BINDING IS TIGHT WITH NO TEAR AND NO WEAR. EXCELLENT CONDITION.
AN INTRODUCTION TO ALGEBRAIC STRUCTURES (DOVER BOOKS ON MATHEMATICS) By Joseph Landin *Excellent Condition*.
An Introduction to Algebraic Structures by Landin, Joseph Pages can have notes/highlighting. Spine may show signs of wear. ~ ThriftBooks: Read More, Spend Less
An Introduction to Algebraic Structures by Landin, Joseph Readable copy. Pages may have considerable notes/highlighting. ~ ThriftBooks: Read More, Spend Less
An Introduction to Algebraic Structures by Landin, Joseph May have limited writing in cover pages. Pages are unmarked. ~ ThriftBooks: Read More, Spend Less
“Dover Books: Introduction to Algebraic Structures” by Joseph Landin is a comprehensive textbook on the subject of abstract algebra. Published by Dover Publications in 2010, this new edition features 272 pages of content in English language. The trade paperback format measures 8.5 inches in length, 5.4 inches in width, and 0.5 inches in height, weighing 11.2 ounces. Covering topics in algebraic structures, this book is a valuable resource for students and professionals alike in the field of mathematics.
The product is a Dover Books publication titled “Introduction to Algebraic Structures” by Joseph Landin. This textbook focuses on the subject area of Mathematics, specifically in the field of Algebra. Published in 1969 by Dover Publications, the book is part of the Dover Books on Mathematics series and is available in Trade Paperback format. With a total of 272 pages, this new edition book authored by Joseph Landin is a valuable resource for those interested in the abstract and general aspects of Algebra.