Posted by **step778** at Feb. 25, 2015

1990 | pages: 256 | ISBN: 0521397901 | DJVU | 2,8 mb

Posted by **bookwyrm** at Dec. 27, 2014

2008 | 150 Pages | ISBN: 0817648364 | PDF | 19 MB

Posted by **tanas.olesya** at Nov. 14, 2014

BirkhГ¤user Boston; 1 edition | July 30, 1996 | English | ISBN: 0817637761 | 157 pages | PDF | 23 MB

The objective of this book is to present for the first time the complete algorithm for roots of the general quintic equation with enough background information to make the key ideas accessible to non-specialists and even to mathematically oriented readers who are not professional mathematicians.

Posted by **MoneyRich** at Sept. 15, 2014

Scholarly Publishing Office, University of Michigan Library | December 20, 2005 | English | ISBN: 1418181838 | 278 pages | DJVU | 3 MB

Posted by **tukotikko** at March 28, 2014

2008 | 150 Pages | ISBN: 0817648364 | PDF | 19 MB

Posted by **advisors** at Oct. 29, 2013

2008 | 150 Pages | ISBN: 0817648364 | PDF | 19 MB

Posted by **alt_f4** at Aug. 25, 2015

English | Jan. 1994 | ISBN: 0821825747 | 114 Pages | PDF | 12 MB

This monograph studies the geometry of a Kummer surface in ${\mathbb P}^3_k$ and of its minimal desingularization, which is a K3 surface (here $k$ is an algebraically closed field of characteristic different from 2). This Kummer surface is a quartic surface with sixteen nodes as its only singularities.

Posted by **interes** at Jan. 3, 2014

English | 2010 | ISBN: 0821847414 | ISBN-13: 9780821847411 | 1008 pages | DJVU | 14 MB

This book is designed as a text for the first year of graduate algebra, but it can also serve as a reference since it contains more advanced topics as well. This second edition has a different organization than the first. It begins with a discussion of the cubic and quartic equations, which leads into permutations, group theory, and Galois theory (for finite extensions; infinite Galois theory is discussed later in the book).

Posted by **Direktor69** at Aug. 22, 2013

ISBN: 3540669574 | edition 2000 | DJVU | 514 pages | 9 mb

This book is about the development of reciprocity laws, starting from conjectures of Euler and discussing the contributions of Legendre, Gauss, Dirichlet, Jacobi, and Eisenstein. Readers knowledgeable in basic algebraic number theory and Galois theory will find detailed discussions of the reciprocity laws for quadratic, cubic, quartic, sextic and octic residues, rational reciprocity laws, and Eisenstein's reciprocity law. An extensive bibliography will be of interest to readers interested in the history of reciprocity laws or in the current research in this area.

Posted by **ph4rr3l** at June 19, 2013

English | ISBN: 1447146301 | 2013 | PDF | 195 pages | 3 MB

Symmetry and Pattern in Projective Geometry is a self-contained study of projective geometry which compares and contrasts the analytic and axiomatic methods. The analytic approach is based on homogeneous coordinates, and brief introductions to Plücker coordinates and Grassmann coordinates are presented. This book looks carefully at linear, quadratic, cubic and quartic figures in two, three and higher dimensions.