2 citations · 4 across the 6 of their papers we have counts for
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A new modified Newton iteration for computing nonnegative Z-eigenpairs of nonnegative tensors
Chun-Hua Guo, Wen-Wei Lin, Ching-Sung Liu
We propose a new modification of Newton iteration for finding some nonnegative Z-eigenpairs of a nonnegative tensor. The method has local quadratic convergence to a nonnegative eig…
A positivity preserving iterative method for finding the ground states of saturable nonlinear Schrödinger equations
Ching-Sung Liu
In this paper, we propose an iterative method to compute the positive ground states of saturable nonlinear Schrödinger equations. A discretization of the saturable nonlinear Schröd…
A modified Newton iteration for finding nonnegative Z-eigenpairs of a nonnegative tensor
Chun-Hua Guo, Wen-Wei Lin, Ching-Sung Liu
We propose a modified Newton iteration for finding some nonnegative Z-eigenpairs of a nonnegative tensor. When the tensor is irreducible, all nonnegative eigenpairs are known to be…
Continuation Methods for Computing Z-/H-eigenpairs of Nonnegative Tensors
Yueh-Cheng Kuo, Wen-Wei Lin, Ching-Sung Liu
In this paper, a homotopy continuation method for the computation of nonnegative Z-/H-eigenpairs of a nonnegative tensor is presented. We show that the homotopy continuation method…
An inexact Noda iteration for computing the smallest eigenpair of a large irreducible monotone matrix
Ching-Sung Liu
In this paper, we present an inexact Noda iteration with inner-outer iterations for finding the smallest eigenvalue and the associated eigenvector of an irreducible monotone matrix…
A positivity preserving inexact Noda iteration for computing the smallest eigenpair of a large irreducible M-matrix
Zhongxiao Jia, Wen-Wei Lin, Ching-Sung Liu
In this paper, based on the Noda iteration, we present inexact Noda iterations (INI), to find the smallest eigenvalue and the associated positive eigenvector of a large irreducible…