What is the Genus? [electronic resource] / by Patrick Popescu-Pampu.

By: Popescu-Pampu, Patrick [author.]Contributor(s): SpringerLink (Online service)Material type: TextTextSeries: History of Mathematics Subseries ; 2162Publisher: Cham : Springer International Publishing : Imprint: Springer, 2016Edition: 1st ed. 2016Description: XVII, 184 p. 20 illus. online resourceContent type: text Media type: computer Carrier type: online resourceISBN: 9783319423128Subject(s): Mathematics | History | Algebraic geometry | Algebraic topology | Mathematics—Study and teaching | History of Mathematical Sciences | Algebraic Geometry | Algebraic Topology | Mathematics EducationAdditional physical formats: Printed edition:: No title; Printed edition:: No titleDDC classification: 510.9 LOC classification: QA21-27Online resources: Click here to access online In: Springer Nature eBookSummary: Exploring several of the evolutionary branches of the mathematical notion of genus, this book traces the idea from its prehistory in problems of integration, through algebraic curves and their associated Riemann surfaces, into algebraic surfaces, and finally into higher dimensions. Its importance in analysis, algebraic geometry, number theory and topology is emphasized through many theorems. Almost every chapter is organized around excerpts from a research paper in which a new perspective was brought on the genus or on one of the objects to which this notion applies. The author was motivated by the belief that a subject may best be understood and communicated by studying its broad lines of development, feeling the way one arrives at the definitions of its fundamental notions, and appreciating the amount of effort spent in order to explore its phenomena.
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Exploring several of the evolutionary branches of the mathematical notion of genus, this book traces the idea from its prehistory in problems of integration, through algebraic curves and their associated Riemann surfaces, into algebraic surfaces, and finally into higher dimensions. Its importance in analysis, algebraic geometry, number theory and topology is emphasized through many theorems. Almost every chapter is organized around excerpts from a research paper in which a new perspective was brought on the genus or on one of the objects to which this notion applies. The author was motivated by the belief that a subject may best be understood and communicated by studying its broad lines of development, feeling the way one arrives at the definitions of its fundamental notions, and appreciating the amount of effort spent in order to explore its phenomena.

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