Results 71 to 80 of about 33,431,346 (225)
On converses to the polynomial method
13 pages. No changes. This work was largely subsumed by another with one extra author (arXiv:2212.08559)
Briët, Jop +1 more
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Evaluation of Computing Symmetrical Zolotarev Polynomials of the First Kind [PDF]
This report summarize and compares with each other various methods for computing the symmetrical Zolotarev Polynomial of the first kind and its spectrum. Suitable criteria are suggested for the comparison.
J. Kubak, P. Sovka, M. Vlcek
doaj
A Heuristic Method for Solving Polynomial Matrix Equations
We propose a heuristic method to solve polynomial matrix equations of the type ∑k=1makXk=B, where ak are scalar coefficients and X and B are square matrices of order n.
Juan Luis González-Santander +1 more
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This paper presents about the Cyclic Redundancy Check – 16, a generator polynomial for error detection, which is normally used in MODBUS Remote Terminal Unit.
Arief Wisnu Wardana +2 more
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We apply the Tensor Train (TT) decomposition to construct the tensor product Polynomial Chaos Expansion (PCE) of a random field, to solve the stochastic elliptic diffusion PDE with the stochastic Galerkin discretization, and to compute some quantities of
Dolgov, Sergey +3 more
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Orthogonal polynomials and the Lanczos method [PDF]
Lanczos method for solving a system of linear equations is well known. It is derived from a generalization of the method of moments and one of its main interests is that it provides the exact answer in at most n steps where n is the dimension of the system. Lanczos method can be implemented via several recursive algorithms known as Orthodir , Orthomin,
Brezinski C. +2 more
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Concatenated Quantum Codes Constructible in Polynomial Time: Efficient Decoding and Error Correction
A method for concatenating quantum error-correcting codes is presented. The method is applicable to a wide class of quantum error-correcting codes known as Calderbank-Shor-Steane (CSS) codes.
Hamada, Mitsuru
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The kernel polynomial method based on Jacobi polynomials
The kernel polynomial method based on Jacobi polynomials $P_n^{α,β}(x)$ is proposed. The optimal-resolution positivity-preserving kernels and the corresponding damping factors are obtained. The results provide a generalization of the Jackson damping factors for arbitrary Jacobi polynomials.
I.O. Raikov, Y.M. Beltukov
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Effect of non-polynomial input to a switching circuit [PDF]
In this paper, the validity of the state-space averaging method is analyzed. We assume that the state-space piecewise method is an exact model for a fast switching circuit.
Ling, Wing-Kuen, Tam, Peter Kwong-Shun
core
Adomian decomposition method with orthogonal polynomials: Legendre polynomials
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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