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On the Classification of Rational Plane Curves of Type (d,m) - Rational Plane Curves of Types (d,d-2) and (d,d-3,1) - Abuelhassan, Mohammed
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Abuelhassan, Mohammed:
On the Classification of Rational Plane Curves of Type (d,m) - Rational Plane Curves of Types (d,d-2) and (d,d-3,1) - Livres de poche

2011, ISBN: 9783844399882

[ED: Taschenbuch / Paperback], [PU: Dictus Publishing], Let C P=P(C) be a rational plane curve of degree d and let denote the maximal multiplicity of the singular points of C. We say that C is of type (d, ). Let P C be a singular point, and let r_P be the number of the branches of C at P. Set (C)= _P Sing(C)(r_P-1). We say that C is of type (d, , ) if C is of type (d, ) and = (C). We classify all rational plane curves of type (d,d-2). We give the complete list of all rational plane curves of type (d,d-2). In particular, we provide an inductive algorithm to construct such curves. Furthermore, we show that any such curve C is transformable into a line by a Cremona transformation. We also construct some classes of rational plane curves of type (d,d-3,1)., DE, [SC: 0.00], Neuware, gewerbliches Angebot, 100, Selbstabholung und Barzahlung, PayPal, offene Rechnung, Banküberweisung, Interntationaler Versand

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On the Classification of Rational Plane Curves of Type (d,m) - Mohammed Abuelhassan
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Mohammed Abuelhassan:
On the Classification of Rational Plane Curves of Type (d,m) - Livres de poche

ISBN: 9783844399882

[ED: Taschenbuch], [PU: LAP Lambert Acad. Publ.], Neuware - Let C P=P(C) be a rational plane curve of degree d and let denote the maximal multiplicity of the singular points of C. We say that C is of type (d, ). Let P C be a singular point, and let r_P be the number of the branches of C at P. Set (C)= _P Sing(C)(r_P-1). We say that C is of type (d, , ) if C is of type (d, ) and = (C). We classify all rational plane curves of type (d,d-2). We give the complete list of all rational plane curves of type (d,d-2). In particular, we provide an inductive algorithm to construct such curves. Furthermore, we show that any such curve C is transformable into a line by a Cremona transformation. We also construct some classes of rational plane curves of type (d,d-3,1)., DE, [SC: 0.00], Neuware, gewerbliches Angebot, 220x150x6 mm, 100, [GW: 165g], PayPal, offene Rechnung, Banküberweisung, Interntationaler Versand

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On the Classification of Rational Plane Curves of Type (d,m) - Mohammed Abuelhassan
Livre non disponible
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Mohammed Abuelhassan:
On the Classification of Rational Plane Curves of Type (d,m) - Livres de poche

ISBN: 9783844399882

[ED: Taschenbuch], [PU: LAP Lambert Acad. Publ.], Neuware - Let C P=P(C) be a rational plane curve of degree d and let denote the maximal multiplicity of the singular points of C. We say that C is of type (d, ). Let P C be a singular point, and let r_P be the number of the branches of C at P. Set (C)= _P Sing(C)(r_P-1). We say that C is of type (d, , ) if C is of type (d, ) and = (C). We classify all rational plane curves of type (d,d-2). We give the complete list of all rational plane curves of type (d,d-2). In particular, we provide an inductive algorithm to construct such curves. Furthermore, we show that any such curve C is transformable into a line by a Cremona transformation. We also construct some classes of rational plane curves of type (d,d-3,1)., [SC: 0.00], Neuware, gewerbliches Angebot, 220x150x6 mm, [GW: 165g]

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On the Classification of Rational Plane Curves of Type (d,m) - Abuelhassan, Mohammed
Livre non disponible
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Abuelhassan, Mohammed:
On the Classification of Rational Plane Curves of Type (d,m) - Livres de poche

2011, ISBN: 9783844399882

[ED: Softcover], [PU: Dictus Publishing], Let C P²=P²(C) be a rational plane curve of degree d and let denote the maximal multiplicity of the singular points of C. We say that C is of type (d, ). Let P C be a singular point, and let r_P be the number of the branches of C at P. Set (C)= _P Sing(C)(r_P-1). We say that C is of type (d, , ) if C is of type (d, ) and = (C). We classify all rational plane curves of type (d,d-2). We give the complete list of all rational plane curves of type (d,d-2). In particular, we provide an inductive algorithm to construct such curves. Furthermore, we show that any such curve C is transformable into a line by a Cremona transformation. We also construct some classes of rational plane curves of type (d,d-3,1). 2011. 100 S. Sofort lieferbar, [SC: 0.00], Neuware, gewerbliches Angebot

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On the Classification of Rational Plane Curves of Type (d,m) Rational Plane Curves of Types (d,d-2) and (d,d-3,1) - Abuelhassan, Mohammed
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Abuelhassan, Mohammed:
On the Classification of Rational Plane Curves of Type (d,m) Rational Plane Curves of Types (d,d-2) and (d,d-3,1) - nouveau livre

2011, ISBN: 3844399887

ID: A14484124

Kartoniert / Broschiert, mit Schutzumschlag neu, [PU:LAP Lambert Acad. Publ.]

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Détails sur le livre
On the Classification of Rational Plane Curves of Type (d,m)

Let C¿P²=P²(C) be a rational plane curve of degree d and let ¿ denote the maximal multiplicity of the singular points of C. We say that C is of type (d,¿). Let P¿C be a singular point, and let r_{P} be the number of the branches of C at P. Set ¿(C)=¿_{P¿Sing(C)}(r_{P}-1). We say that C is of type (d,¿,¿) if C is of type (d,¿) and ¿=¿(C). We classify all rational plane curves of type (d,d-2). We give the complete list of all rational plane curves of type (d,d-2). In particular, we provide an inductive algorithm to construct such curves. Furthermore, we show that any such curve C is transformable into a line by a Cremona transformation. We also construct some classes of rational plane curves of type (d,d-3,1).

Informations détaillées sur le livre - On the Classification of Rational Plane Curves of Type (d,m)


EAN (ISBN-13): 9783844399882
ISBN (ISBN-10): 3844399887
Version reliée
Livre de poche
Date de parution: 2011
Editeur: Springer-Verlag GmbH
100 Pages
Poids: 0,165 kg
Langue: eng/Englisch

Livre dans la base de données depuis 07.04.2008 05:54:51
Livre trouvé récemment le 04.11.2017 16:21:04
ISBN/EAN: 3844399887

ISBN - Autres types d'écriture:
3-8443-9988-7, 978-3-8443-9988-2


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