In this paper we recall some results and some criteria on the convergence of matrix continued fractions. The aim of this paper is to give some properties and results of continued fractions with matrix arguments. Then we give continued fraction expansions of the error function erf(A) where A is a matrix. At the end, some numerical examples illustrating the theoretical results are discussed
Rational approximations to real numbers have been used from ancient times, either for convenience in...
The aim of this paper is to provide some results and applications for continued fractions with matri...
Continued fractions offer a concrete representation for arbitrary real numbers. The continued fracti...
In this paper we recall some results and some criteria on the convergence of matrix continued fracti...
AbstractThe aim of this work is to give some criteria on the convergence of matrix continued fractio...
AbstractA matrix continued fraction is defined and used for the approximation of a function F known ...
AbstractWe discuss the properties of matrix-valued continued fractions based on Samelson inverse. We...
There are infinite processes (matrix products, continued fractions, (r, s)-matrix continued fraction...
AbstractPincherle theorems equate convergence of a continued fraction to existence of a recessive so...
AbstractFor any real number x, the continued fraction convergents pnqn to x form a sequence that is ...
AbstractGeneralizations of Śleszyński–Pringheim's convergence criteria for ordinary continued fracti...
Title: Computational problems of elementary number theory Author: Mgr. Jiří Widž Department: Departm...
AbstractBy exploiting an isomorphism between vectors and certain matrices, the theory of vector-valu...
AbstractIn the study of simultaneous rational approximation of functions using rational functions wi...
Fundamental to the theory of continued fractions is the fact that every infinite continued fraction ...
Rational approximations to real numbers have been used from ancient times, either for convenience in...
The aim of this paper is to provide some results and applications for continued fractions with matri...
Continued fractions offer a concrete representation for arbitrary real numbers. The continued fracti...
In this paper we recall some results and some criteria on the convergence of matrix continued fracti...
AbstractThe aim of this work is to give some criteria on the convergence of matrix continued fractio...
AbstractA matrix continued fraction is defined and used for the approximation of a function F known ...
AbstractWe discuss the properties of matrix-valued continued fractions based on Samelson inverse. We...
There are infinite processes (matrix products, continued fractions, (r, s)-matrix continued fraction...
AbstractPincherle theorems equate convergence of a continued fraction to existence of a recessive so...
AbstractFor any real number x, the continued fraction convergents pnqn to x form a sequence that is ...
AbstractGeneralizations of Śleszyński–Pringheim's convergence criteria for ordinary continued fracti...
Title: Computational problems of elementary number theory Author: Mgr. Jiří Widž Department: Departm...
AbstractBy exploiting an isomorphism between vectors and certain matrices, the theory of vector-valu...
AbstractIn the study of simultaneous rational approximation of functions using rational functions wi...
Fundamental to the theory of continued fractions is the fact that every infinite continued fraction ...
Rational approximations to real numbers have been used from ancient times, either for convenience in...
The aim of this paper is to provide some results and applications for continued fractions with matri...
Continued fractions offer a concrete representation for arbitrary real numbers. The continued fracti...