Factorization of multivariate polynomials
... scope of this thesis, we restrict ourselves to some very basic definitions and facts that are used throughout this text. A short summary of concepts of univariate polynomial rings and finite fields can be found in [Lee09]. For an extensive introduction, we refer the reader to [Bos06] or any other in ...
... scope of this thesis, we restrict ourselves to some very basic definitions and facts that are used throughout this text. A short summary of concepts of univariate polynomial rings and finite fields can be found in [Lee09]. For an extensive introduction, we refer the reader to [Bos06] or any other in ...
3-Calabi-Yau Algebras from Steiner Systems
... arises naturally in the geometry of Calabi-Yau manifolds and it appears when one tries to do noncommutative geometry. As shown by Ginzburg [Gin06], numerous concrete examples of Calabi-Yau algebras are found “in nature”, and in most cases they arise as a certain quotient of the free associative alge ...
... arises naturally in the geometry of Calabi-Yau manifolds and it appears when one tries to do noncommutative geometry. As shown by Ginzburg [Gin06], numerous concrete examples of Calabi-Yau algebras are found “in nature”, and in most cases they arise as a certain quotient of the free associative alge ...
Document
... Henc, Dividend= (divisor)(quotient)+ remainder. The polynomials P(x) and D(x) are called the dividend and divisor, respectively. Q(x) is the quotient and R(x) is the remainder. ...
... Henc, Dividend= (divisor)(quotient)+ remainder. The polynomials P(x) and D(x) are called the dividend and divisor, respectively. Q(x) is the quotient and R(x) is the remainder. ...
