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Resolution Of Singularities Of Embedded Algebraic Surfaces Springer Monographs In Mathematics Softcover Reprint Of Hardcover 2nd Ed 1998 Shreeram S Abhyankar

Name: Resolution Of Singularities Of Embedded Algebraic Surfaces Springer Monographs In Mathematics Softcover Reprint Of Hardcover 2nd Ed 1998 Shreeram S Abhyankar
SKU: BELL-51157930
Price: 31.00 USD
Availability: InStock
Rating: 4.4 (72 reviews)

SKU: BELL-51157930

Resolution Of Singularities Of Embedded Algebraic Surfaces Springer Monographs In Mathematics Softcover Reprint Of Hardcover 2nd Ed 1998 Shreeram S Abhyankar

$ 31.00 ~~$ 45.00~~ (-31%)

4.4

72 reviews

Resolution Of Singularities Of Embedded Algebraic Surfaces Springer Monographs In Mathematics Softcover Reprint Of Hardcover 2nd Ed 1998 Shreeram S Abhyankar instant download after payment.

Publisher: Springer

File Extension: DJVU

File size: 3.36 MB

Pages: 324

Author: Shreeram S. Abhyankar

ISBN: 9783642083518, 364208351X

Language: English

Year: 2010

Edition: Softcover reprint of hardcover 2nd ed. 1998

Product desciption

Resolution Of Singularities Of Embedded Algebraic Surfaces Springer Monographs In Mathematics Softcover Reprint Of Hardcover 2nd Ed 1998 Shreeram S Abhyankar by Shreeram S. Abhyankar 9783642083518, 364208351X instant download after payment.

The common solutions of a finite number of polynomial equations in a finite number of variables constitute an algebraic variety. The degrees of freedom of a moving point on the variety is the dimension of the variety. A one-dimensional variety is a curve and a two-dimensional variety is a surface. A three-dimensional variety may be called asolid. Most points of a variety are simple points. Singularities are special points, or points of multiplicity greater than one. Points of multiplicity two are double points, points of multiplicity three are tripie points, and so on. A nodal point of a curve is a double point where the curve crosses itself, such as the alpha curve. A cusp is a double point where the curve has a beak. The vertex of a cone provides an example of a surface singularity. A reversible change of variables gives abirational transformation of a variety. Singularities of a variety may be resolved by birational transformations.