ON THE REDUCTION THEORY OF BINARY FORMS MICHAEL STOLL AND JOHN E. CREMONA 1. Introduction In [4], a reduction theory for binary forms of degrees three and four with integer coefficients was developed in detail, the motiv - Linear form - Document - PDFSEARCH.IO

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	ON THE REDUCTION THEORY OF BINARY FORMS MICHAEL STOLL AND JOHN E. CREMONA 1. Introduction In [4], a reduction theory for binary forms of degrees three and four with integer coefficients was developed in detail, the motiv Add to Reading List Document Date: 2006-06-26 05:45:46 Open Document File Size: 286,65 KB Share Result on Facebook Company S3 / / Currency pence / / IndustryTerm reduction algorithm / symmetric / usual algorithm / suitable solution / / Person MICHAEL STOLL / David Masser / JOHN E. CREMONA / Gaston Julia / / Position representative / representative in the standard fundamental region / Poincar´e disk model for the hyperbolic plane / / Technology usual algorithm / 2-descent algorithms / reduction algorithm / / SocialTag Analytic number theory Riemann surfaces Field theory Projective geometry Linear algebra Möbius transformation Quadratic form Elliptic curve Algebraic number field Mathematical analysis

ON THE REDUCTION THEORY OF BINARY FORMS MICHAEL STOLL AND JOHN E. CREMONA 1. Introduction In [4], a reduction theory for binary forms of degrees three and four with integer coefficients was developed in detail, the motivAdd to Reading List