Add to ORKGIn this paper, we present an algorithm to decompose ordinary nonlinear difference polynomi-als with rational functions as coefficients. The algorithm provides an effective reduction of the decomposition of difference polynomials to the decomposition of linear difference polynomials over the same coefficient field. The algorithm is implemented in Maple for the constant coeffi-cient case. Experimental results show that the algorithm is quite effective and can be used to decompose difference polynomials with thousands of terms
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We examine the question of when a polynomial f over a commutative ring has a nontrivial functional d...
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Abstract. In this paper, we present an algorithm to decompose nonlinear difference polynomials in on...
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We present an algorithm to decompose nonlinear differential polynomials in one variable and with rat...
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AbstractIn this paper we present an algorithm for decomposing rational functions over an arbitrary c...
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Division of polynomials has fundamental importance in algorithmic algebra, and is commonly encounter...
In a recent paper [BZ], Barton and Zippel examine the question of when a polynomial $f(x)$ over a f...
As a goal of developing alternative algorithm on division of polynomials whose dividend is and the ...
International audienceIn this paper, we present an efficient and general algorithm for decomposing m...
AbstractWe extend the notion of monomial extensions of differential fields, i.e. simple transcendent...
Abstract(i) First we show that all the known algorithms for polynomial division can be represented a...
AbstractThis paper concerns the fast numerical factorization of degree a + b polynomials in a neighb...
We examine the question of when a polynomial f over a commutative ring has a nontrivial functional d...
AbstractIn this paper, we present an algorithm to decompose ordinary non-linear difference polynomia...
Abstract. In this paper, we present an algorithm to decompose nonlinear difference polynomials in on...
Abstract. In this paper, we present an algorithm to decompose differential polynomials in one variab...
We present an algorithm to decompose nonlinear differential polynomials in one variable and with rat...
This paper presents an algorithm for computing a decomposition of a non- negative real polynomial as...
AbstractIn this paper we present an algorithm for decomposing rational functions over an arbitrary c...
AbstractIn this paper we will consider two algorithms which allow us to obtain second order linear d...
Division of polynomials has fundamental importance in algorithmic algebra, and is commonly encounter...
In a recent paper [BZ], Barton and Zippel examine the question of when a polynomial $f(x)$ over a f...
As a goal of developing alternative algorithm on division of polynomials whose dividend is and the ...
International audienceIn this paper, we present an efficient and general algorithm for decomposing m...
AbstractWe extend the notion of monomial extensions of differential fields, i.e. simple transcendent...
Abstract(i) First we show that all the known algorithms for polynomial division can be represented a...
AbstractThis paper concerns the fast numerical factorization of degree a + b polynomials in a neighb...
We examine the question of when a polynomial f over a commutative ring has a nontrivial functional d...