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A proximal point like method for solving tensor least-squares problems

Calcolo, 2022-03, Vol.59 (1), Article 3

2022

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Convergence Analysis of the Splitting-Based Iterative Method for Solving Generalized Saddle Point Problems

Mediterranean journal of mathematics, 2021-12, Vol.18 (6), Article 247

2021

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Further results on Moore–Penrose inverses of tensors with application to tensor nearness problems

Computers & mathematics with applications (1987), 2019-03, Vol.77 (5), p.1282-1293

2019

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Near-infrared upconversion multimodal nanoparticles for targeted radionuclide therapy of breast cancer lymphatic metastases

Frontiers in immunology, 2022-12, Vol.13, p.1063678

2022

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Alternating Minimization Methods for Solving Multilinear Systems

Mathematical problems in engineering, 2021, Vol.2021, p.1-13

2021

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Iterative methods for solving tensor equations based on exponential acceleration

Numerical algorithms, 2024-09, Vol.97 (1), p.29-49

2024

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Optimization Problems of the Rank and Inertia Corresponding to a Hermitian Least-Squares Problem

Wuhan University journal of natural sciences, 2015-04, Vol.20 (2), p.101-105

2015

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Alternating iterative methods for solving tensor equations with applications

Numerical algorithms, 2019-04, Vol.80 (4), p.1437-1465

2019

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A new error bound for linear complementarity problems with weakly chained diagonally dominant B-matrices

Applied mathematics and computation, 2020-02, Vol.367, p.124788, Article 124788

2020

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Establishment of a value evaluation system for health and wellness tourism resources: Reflections on China's official tourism resource evaluation criteria

PloS one, 2023-07, Vol.18 (7), p.e0288749-e0288749

2023

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A two-step accelerated Levenberg–Marquardt method for solving multilinear systems in tensor-train format

Journal of computational and applied mathematics, 2021-01, Vol.382, p.113069, Article 113069

2021

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Some Rank Formulas for the Yang-Baxter Matrix Equation AXA = XAX

Wuhan University journal of natural sciences, 2021-12, Vol.26 (6), p.459-463

2021

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On the estimates of the Z-eigenpair for an irreducible nonnegative tensor

Journal of mathematical analysis and applications, 2017-06, Vol.450 (2), p.1157-1179

2017

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A new generalized parameterized inexact Uzawa method for solving saddle point problems

Applied mathematics and computation, 2015-08, Vol.265, p.414-430

2015

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Generalized inverse eigenvalue problem for (P,Q)-conjugate matrices and the associated approximation problem

Wuhan University journal of natural sciences, 2016-04, Vol.21 (2), p.93-98

2016

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A locally and cubically convergent algorithm for computing Z‐eigenpairs of symmetric tensors

Numerical linear algebra with applications, 2020-05, Vol.27 (3), p.n/a

2020

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Generalized Inverse Eigenvalue Problem for(P,Q )-Conjugate Matrices and the Associated Approximation Problem

武汉大学学报:自然科学英文版, 2016 (2), p.93-98

DAI Lifang LIANG Maolin

2016

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Spatial Differentiation Pattern and Driving Factors of Geo-Risk in Latin America Based on the "Belt and Road" Initiative

Redai dili, 2021-11, Vol.41 (6), p.1222-1235

2021

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A locally and cubically convergent algorithm for computing ð'μ‐eigenpairs of symmetric tensors

Numerical linear algebra with applications, 2020-05, Vol.27 (3)

2020

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基于"一带一路"的拉丁美洲地缘风险空间分异格局及驱动因素

热带地理, 2021-11, Vol.41 (6), p.1222-1235

2021

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Solution to a Class of Matrix Equations with k-Involutary Symmetrices

Advanced materials research, 2012, Vol.457-458, p.799-803

2012

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The generalized reflexive solutions of matrix equation AX B + CY D = F and its approximation problem1

Scientia magna, 2009-04, Vol.5 (2), p.116-116

2009

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The constrained solution of a general Sylvester matrix equation

Scientia magna, 2012-06, Vol.8 (2), p.29

2012

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The constrained solution of a general Sylvester matrix equation1

Scientia magna, 2012-04, Vol.8 (2), p.29-29

2012

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Iterative method for the solution of linear matrix equation AX[B.sup.T] + CY [D.sup.T] = [F.sup.1]

Scientia magna, 2010-09, Vol.6 (3), p.71

2010

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A proximal point like method for solving tensor least-squares problems

Convergence Analysis of the Splitting-Based Iterative Method for Solving Generalized Saddle Point Problems

Further results on Moore–Penrose inverses of tensors with application to tensor nearness problems

Near-infrared upconversion multimodal nanoparticles for targeted radionuclide therapy of breast cancer lymphatic metastases

Alternating Minimization Methods for Solving Multilinear Systems

Iterative methods for solving tensor equations based on exponential acceleration

Optimization Problems of the Rank and Inertia Corresponding to a Hermitian Least-Squares Problem

Alternating iterative methods for solving tensor equations with applications

A new error bound for linear complementarity problems with weakly chained diagonally dominant B-matrices

Establishment of a value evaluation system for health and wellness tourism resources: Reflections on China's official tourism resource evaluation criteria

A two-step accelerated Levenberg–Marquardt method for solving multilinear systems in tensor-train format

Some Rank Formulas for the Yang-Baxter Matrix Equation AXA = XAX

On the estimates of the Z-eigenpair for an irreducible nonnegative tensor

A new generalized parameterized inexact Uzawa method for solving saddle point problems

Generalized inverse eigenvalue problem for (P,Q)-conjugate matrices and the associated approximation problem

A locally and cubically convergent algorithm for computing Z‐eigenpairs of symmetric tensors

Generalized Inverse Eigenvalue Problem for(P,Q )-Conjugate Matrices and the Associated Approximation Problem

Spatial Differentiation Pattern and Driving Factors of Geo-Risk in Latin America Based on the "Belt and Road" Initiative

A locally and cubically convergent algorithm for computing ð'μ‐eigenpairs of symmetric tensors

基于"一带一路"的拉丁美洲地缘风险空间分异格局及驱动因素

Solution to a Class of Matrix Equations with k-Involutary Symmetrices

The generalized reflexive solutions of matrix equation AX B + CY D = F and its approximation problem1

The constrained solution of a general Sylvester matrix equation

The constrained solution of a general Sylvester matrix equation1

Iterative method for the solution of linear matrix equation AX[B.sup.T] + CY [D.sup.T] = [F.sup.1]

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