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Ordered Fields and Their Real Closures,eir foundational 1927 paper, it was successfully used by Artin in his solution of Hilbert’s 17th Problem in the same year. Real closed fields are introduced and it is shown that they have the same algebraic properties as the field of real numbers. Moreover the existence and uniqueness of a real closAltitude 发表于 2025-3-22 00:31:00
Convex Valuation Rings and Real Places,n maps, valuation rings, and places. Valuations are naturally associated with orderings, since every convex subring of an ordered field is a valuation ring. The precise relationship between the orderings of a field that are compatible with a valuation ring, and the orderings of the residue field of截断 发表于 2025-3-22 07:51:55
The Real Spectrum,t of the time the aim is to be as general as possible and consider arbitrary commutative rings. However, special features arise in the “geometric setting” where coordinate rings of affine varieties over real closed base fields are considered. Many similarities are exhibited by the real spectrum andHILAR 发表于 2025-3-22 11:46:30
Convex Valuation Rings and Real Places,the latter, is exhibited by the Baer–Krull Theorem. Finally, the Artin–Lang Theorem is presented in the form of a Stellensatz. Other than the Artin–Schreier concept of orderings and real closures, this is the essential input for the solution of Hilbert’s 17th Problem, presented at the end of the chapter.抒情短诗 发表于 2025-3-22 15:28:52
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Ordered Fields and Their Real Closures,vester and Hermite. Parallel to these two subjects an introduction to the basic notions of quadratic forms over fields and their algebraic theory are given. Applications of these are presented in Chaps. . and ..序曲 发表于 2025-3-23 04:08:33
Textbook 2022s who have a good grounding in linear algebra, field theory and ring theory. It also provides a carefully written reference for specialists in real algebra, real algebraic geometry and related fields..instulate 发表于 2025-3-23 08:04:03
0172-5939 med at advanced undergraduate and beginning graduate students who have a good grounding in linear algebra, field theory and ring theory. It also provides a carefully written reference for specialists in real algebra, real algebraic geometry and related fields..978-3-031-09799-7978-3-031-09800-0Series ISSN 0172-5939 Series E-ISSN 2191-6675