Sedaghat Shahmorad | University of Tabriz (original) (raw)
Papers by Sedaghat Shahmorad
In this paper we present two new classes of binary quantum codes with minimum distance of at leas... more In this paper we present two new classes of binary quantum codes with minimum distance of at least three, by self-complementary self-dual orientable embeddings of voltage graphs and Paley graphs in the Galois field GF(pr), where p is a prime number and r is a positive integer. The parameters of two new classes of quantum codes are [[(2k+2)(8k+ 7); 2(8k^2+7k); d]] and [[(2k+2)(8k+9); 2(8k^2+9k+1); d]] respectively, where d>=3. For these quantum codes, the code rate approaches 1 as k goes to infinity.
Applied Mathematical Modelling, 2015
PAMM, 2007
In this paper we use the Hermite-spline interpolation in a special form for the numerical solutio... more In this paper we use the Hermite-spline interpolation in a special form for the numerical solution of linear Fredholm integral equations. We prove the convergence of this method as a main part of the paper.
Computational Economics, 2015
ABSTRACT
The numerical solutions to the nonlinear integral equations of the Hammerstein-type:
In this paper we present two new classes of binary quantum codes with minimum distance of at leas... more In this paper we present two new classes of binary quantum codes with minimum distance of at least three, by self-complementary self-dual orientable embeddings of voltage graphs and Paley graphs in the Galois field GF(pr), where p is a prime number and r is a positive integer. The parameters of two new classes of quantum codes are [[(2k+2)(8k+ 7); 2(8k^2+7k); d]] and [[(2k+2)(8k+9); 2(8k^2+9k+1); d]] respectively, where d>=3. For these quantum codes, the code rate approaches 1 as k goes to infinity.
Applied Mathematical Modelling, 2015
PAMM, 2007
In this paper we use the Hermite-spline interpolation in a special form for the numerical solutio... more In this paper we use the Hermite-spline interpolation in a special form for the numerical solution of linear Fredholm integral equations. We prove the convergence of this method as a main part of the paper.
Computational Economics, 2015
ABSTRACT
The numerical solutions to the nonlinear integral equations of the Hammerstein-type: