Zariski builds on the foundation set by Riemann in the famous count of the 3g-3 parameters needed to determine a curve of genus g by studying the moduli space of curves of the same equisingularity in class. Zariski begins by describing that equisingularity and the moduli space, along with the Puiseux expansion, then covers equisingularity invariants, parametrizations, the topology of moduli space, including an explicit determination of the rare cases when the space is compact, and gives examples applications of deformation theory to the moduli problem, including the determination of the generic component for a particular family of curves. In an appendix Bernard Teissier reconsiders the moduli program from the point of view of deformation theory, giving new proofs of Zariski's results as well as a natural construction of the moduli space. Annotation ©2007 Book News, Inc., Portland, OR (booknews.com)
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Zustand: New. Moduli problems in algebraic geometry date back to Riemann's famous count of the $3g-3$ parameters needed to determine a curve of genus $g$. This book studies the moduli space of curves of the same equisingularity class. It considers the moduli problem from the point of view of deformation theory. Series: University Lecture Series. Num Pages: 151 pages, Illustrations. BIC Classification: PBMH; PBMW. Category: (P) Professional & Vocational. Weight in Grams: 312. . 2006. Paperback. . . . . Bestandsnummer des Verkäufers V9780821829837
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Zustand: New. Moduli problems in algebraic geometry date back to Riemann's famous count of the $3g-3$ parameters needed to determine a curve of genus $g$. This book studies the moduli space of curves of the same equisingularity class. It considers the moduli problem from the point of view of deformation theory. Series: University Lecture Series. Num Pages: 151 pages, Illustrations. BIC Classification: PBMH; PBMW. Category: (P) Professional & Vocational. Weight in Grams: 312. . 2006. Paperback. . . . . Books ship from the US and Ireland. Bestandsnummer des Verkäufers V9780821829837
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