Posted by **tanas.olesya** at Oct. 22, 2014

Springer; 1999 edition | October 19, 1999 | English | ISBN: 3540664602 | 275 pages | PDF | 13 MB

The book lays algebraic foundations for real geometry through a systematic investigation of partially ordered rings of semi-algebraic functions. Real spectra serve as primary geometric objects, the maps between them are determined by rings of functions associated with the spectra. The many different possible choices for these rings of functions are studied via reflections of partially ordered rings. Readers should feel comfortable using basic algebraic and categorical concepts. As motivational background some familiarity with real geometry will be helpful.

Posted by **ChrisRedfield** at Sept. 25, 2014

Published: 2006-08-11 | ISBN: 0817644806 | PDF | 652 pages | 3 MB

Posted by **ChrisRedfield** at July 16, 2014

Published: 2008-11-20 | ISBN: 3540768777, 3642095569 | PDF | 355 pages | 3 MB

Posted by **arundhati** at Feb. 8, 2014

2009 | ISBN: 3540768777 | 355 pages | PDF | 6 MB

Posted by **step778** at July 20, 2015

1933 | pages: 229 | ISBN: 048649568X 0821846078 | DJVU | 3,2 mb

Posted by **step778** at July 3, 2014

1981 | pages: 199 | ISBN: 3540102906 | PDF | 5,9 mb

Posted by **roxul** at Jan. 1, 2014

English | 2009 | ISBN: 0691102880 | PDF | 248 pages | 1,4 MB

Posted by **Direktor69** at June 17, 2013

ASIN: B000UG78JA | edition 1951 | DJVU | 196 pages | 9 mb

An algebraic function Сѓ of a complex variable ? is a function which satisfies an equation of the form F(x, y) = 0, where F is a polynomial with complex coefficients; i.e., Сѓ is a root of an algebraic equation whose coefficients are rational functions of x….

Posted by **ChrisRedfield** at Oct. 20, 2016

Published: 2006-09-15 | ISBN: 3540360220, 3642071554 | PDF | 670 pages | 4.78 MB

Posted by **AlenMiler** at Oct. 7, 2016

English | 28 Aug. 2016 | ISBN: 1617292249 | 325 Pages | MOBI/EPUB/PDF (True) | 31.55 MB

Functional and Reactive Domain Modeling teaches readers how to think of the domain model in terms of pure functions and how to compose them to build larger abstractions.