| D. M.Y. Sommerville - 2012 - 290 pages
Renowned for its lucid yet meticulous exposition, this classic allows students to follow the development of non-Euclidean geometry from a fundamental analysis of the concept of ... | |
| Harold E. Wolfe - 2012 - 274 pages
One of the first college-level texts for elementary courses in non-Euclidean geometry, this volumeis geared toward students familiar with calculus. Topics include the fifth ... | |
| H. S. M. Coxeter - 1998 - 362 pages
A reissue of Professor Coxeter's classic text on non-Euclidean geometry. It surveys real projective geometry, and elliptic geometry. After this the Euclidean and hyperbolic ... | |
| Wu Yi Hsiang - 2001 - 444 pages
The dense packing of microscopic spheres (i.e. atoms) is the basic geometric arrangement in crystals of mono-atomic elements with weak covalent bonds, which achieves the ... | |
| David Hilbert - 1993 - 212 pages
An English translation of the notes from David Hilbert's course in 1897 on Invariant Theory at the University of Gottingen taken by his student Sophus Marxen. | |
| David Hilbert - 1998 - 402 pages
A translation of Hilberts "Theorie der algebraischen Zahlkörper" best known as the "Zahlbericht", first published in 1897, in which he provides an elegantly integrated overview ... | |
| Richard Courant, David Hilbert - 2008 - 852 pages
Since the first volume of this work came out in Germany in 1937, this book, together with its first volume, has remained standard in the field. Courant and Hilbert's treatment ... | |
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