First volume of Richard Brauer’s collected papers, covering theory of algebras and finite groups. Edited by Paul Fong and Warren J. Wong. Published by The MIT Press in 1980.
Covers college algebra, plane trigonometry, plane and solid analytic geometry, and introduction to calculus. Includes 1850 solved problems. Published as part of Schaum’s Outline Series in Mathematics by McGraw-Hill Book Company.
Collection of papers written in honour of Leopoldo Nachbin. Published as volume 34 of the North-Holland Mathematical Library. Includes bibliographical references. ISBN shown in the book: 0-444-87727-4.
A work on tensor analysis and differential geometry, published as Volume 1 of the Mathematics in Science and Engineering series by Academic Press in 1965.
A widely used calculus textbook covering differential and integral calculus with analytic geometry, authored by Thomas and Finney; fifth edition with a fifth printing in June 1981.
This book introduces the fundamentals of projective plane geometry, covering key concepts such as points at infinity, projective transformations, and invariants. It is intended for undergraduate mathematics students.
A comprehensive treatment of Geometry, covering classical and modern topics with rigorous exposition, intended for advanced students.
This volume contains selected papers from a conference held at the University of Toronto (1974), focusing on foundational issues in Geometry, including axiomatic systems and logical structures.
This book presents the fundamental principles of both projective and Euclidean geometry, highlighting their relationships and differences. It is suitable for students seeking a solid foundation in Geometry, with emphasis on structure, proofs, and geometric reasoning.
This book provides a rigorous introduction to the foundations of both Euclidean and non-Euclidean geometry. Richard L. Faber develops the axiomatic structure of geometric systems and examines the differences between classical Euclidean geometry and alternative geometries. The text is suitable for advanced students and focuses on logical reasoning, proofs, and the theoretical basis of Geometry.