supported by the National Natural Science Foundation of China(Grant No.11801277).
In this paper,a meshless energy-preserving algorithm which can be arbitrarily high-order in temporal direction for the beam equation has been proposed.Based on the method of lines,we first use the radial basis func-ti...
the Natural Science Foundation of Shandong Province of China(Grant No.ZR2022YQ06);the Development Plan of Youth Innovation Team in Colleges and Universities of Shandong Province(Grant No.2022KJ140);the Key Laboratory ofRoad Construction Technology and Equipment(Chang’an University,No.300102253502).
In the past decade,notable progress has been achieved in the development of the generalized finite difference method(GFDM).The underlying principle of GFDM involves dividing the domain into multiple sub-domains.Within...
This paper focuses on obtaining the traveling wave solutions of the nonlinear Gilson-Pickering equa-tion(GPE),which describes the prorogation of waves in crystal lattice theory and plasma physics.The solution of the G...
the financial support of the Ministry of Science and Technology(MOST),Taiwan,under the recruitment of visiting science and technology personnel with subsidies 110-2811-E-002-518;the support of sabbatical leave provided by the University of Southern Mississippi.
Two mathematical models in the context of boundary value problems are proposed for the geometric design of letters in Times Roman font.We adopt radial basis function meshless collocation method for numerically solving...
supported by the Strategic Priority Research Program of the Chinese Academy of Sciences(Grant No.XDA19030402);the Key Special Projects for International Cooperation in Science and Technology Innovation between Governments(Grant No.2017YFE0133600;the Beijing Municipal Natural Science Foundation Youth Project 8214066:Application Research of Beijing Road Visibility Prediction Based on Machine Learning Methods.
We propose a novel machine learning approach to reconstruct meshless surface wind speed fields,i.e.,to reconstruct the surface wind speed at any location,based on meteorological background fields and geographical info...
supported by the National Natural Science Foundation(Grant Nos.11821202,11732004,12002077 and 12002073);the National Key Research and Development Plan(Grant No.2020YFB1709401);the Fundamental Research Funds for the Central Universities(Grant Nos.DUT21-RC(3)076 and DUT20RC(3)020);the Doctoral Scientific Research Foundation of Liaoning Province(Grant No.2021-BS-063);111 Project(Grant No.B14013).
Traditional topology optimization methods often introduce weak artificial material to mimic voids to avoid the singularity of the global stiffness matrix and carry out topology optimization with a fixed finite element...
The authors sincerely acknowledge the financial support from the National Science Foundation of China(No.12002240);the National Science and Technology Major Project(No.2017-IV-0003-0040).
An improved interpolating complex variable element-frees Galerkin(IICVEFG)method for the two-dimensional elastic problems is developed.This method is based on the improved interpolating complex variable moving least-s...
Financial support from the Natural Science Foundation of Guangdong Province(No.2020A1515011196)is gratefully acknowledged.
An efficient and meshfree approach is proposed for the bending analysis of thin plates.The approach is based on the choice of a set of interior points,for each of which a basis function can be defined.Plate deflection...
The authors wish to express their appreciation to the reviewers for their helpful suggestions which greatly improved the presentation of this paper。
A meshless and matrix-free fluid dynamics solver(SOMA)is introduced that avoids the need for user generated and/or analyzed grids,volumes,and meshes.Incremental building of the approximation avoids creation and invers...
Project supported by the National Natural Science Foundation of China(Grant Nos.11501495,51779215,and 11672259);the Postdoctoral Science Foundation of China(Grant Nos.2015M581869 and 2015T80589);the Jiangsu Government Scholarship for Overseas Studies,China(Grant No.JS-2017-227)。
A local refinement hybrid scheme(LRCSPH-FDM)is proposed to solve the two-dimensional(2D)time fractional nonlinear Schrodinger equation(TF-NLSE)in regularly or irregularly shaped domains,and extends the scheme to predi...