A5045003793- Composite Material Mechanics
- Numerical methods in engineering
- Elasticity and Material Modeling
- Crystallization and Solubility Studies
- Fluid Dynamics and Turbulent Flows
- X-ray Diffraction in Crystallography
- Composite Structure Analysis and Optimization
- Tensor decomposition and applications
- Fluid Dynamics and Vibration Analysis
- Thermoelastic and Magnetoelastic Phenomena
- Contact Mechanics and Variational Inequalities
- Fractional Differential Equations Solutions
- Plant Water Relations and Carbon Dynamics
- Differential Equations and Numerical Methods
- Advanced Mathematical Modeling in Engineering
- Computational Physics and Python Applications
- Image and Signal Denoising Methods
- Nonlinear Differential Equations Analysis
- Matrix Theory and Algorithms
- Advanced Photocatalysis Techniques
- Retinal Imaging and Analysis
- Thermal Radiation and Cooling Technologies
- Material Properties and Failure Mechanisms
- Ophthalmology and Visual Impairment Studies
- Dynamics and Control of Mechanical Systems
Nanchang University
2015-2024
Laboratoire Modélisation et Simulation Multi-Echelle
2017
Centre National de la Recherche Scientifique
2017
China Three Gorges University
2015
Tsinghua University
2000-2012
Indiana University
2011
Indiana University Bloomington
2009-2010
Jiangxi University of Science and Technology
2009
Peking University
2003
A simply and reproducible way is proposed to significantly suppress the nucleation density of graphene on copper foil during chemical vapor deposition process. By inserting a into tube with one close end, foils can be reduced by more than five orders magnitude an ultra-low ~10 nucleus/cm2 has been achieved. The structural analyses demonstrate that single crystal monolayer lateral size 1.9 mm grown under optimized growth condition. electrical transport studies show mobility such around 2400 cm2/Vs.
Quasi-spherical molecules have recently been developed as promising building blocks for constructing high-performance molecular ferroelectrics. However, although the modification of spherical into quasi-spherical ones can efficiently lower crystal symmetry, it is still a challenge to precisely arouse low-symmetric polar structure. Here, by introducing directional hydrogen-bonding interactions in modification, we successfully reduced cubic centrosymmetric Pm3̅m space group...
This study describes a novel meshless technique for solving one of common problem within cell biology, computer graphics, image processing and fluid flow. The diffusion mechanism has extremely depended on the properties structure. present paper studies why processes not following integer-order differential equations, method solving. surface numerically. variable- order time fractional equation (VO-TFDE) is developed along with sense Caputo derivative (0<α(t)<1). An efficient accurate...
This study mainly investigates new techniques for obtaining numerical solutions of time-fractional diffusion equations. The fractional derivative term is represented in the Lagrange operational sense. First, we describe temporal direction considered model using Legendre orthogonal polynomials. Moreover, to archive a full discretization approach type nonlocal method has been applied that known as peridynamic differential operator (PDDO). PDDO based on concept (PD) interactions by proposing PD...
It is known from the theory of group representations that, in principle, a tensor any finite order can be decomposed into sum irreducible tensors. This paper develops simple and effective recursive method to realize such decompositions both two-and three-dimensional spaces. Particularly, derived have mutually orthogonal base elements. Quite few application examples are given for generic various physical tensors orders up six.
The third-order linear piezoelectricity tensor seems to be simpler than the fourth-order elasticity one, yet its total number of symmetry types is larger latter and exact still inconclusive. In this paper, by means irreducible decomposition multipole representation corresponding four deviators, we conclude that there are 15 piezoelectric types, thus further establish their characteristic web tree. By virtue notion mirror antisymmetry, define three indicators with respect two Euler angles...
This paper presents a closed-form solution for the arbitrary polygonal inclusion problem with polynomial eigenstrains of order in an anisotropic magneto-electro-elastic full plane. The additional displacements or eigendisplacements, instead eigenstrains, are assumed to be general terms M+N. By virtue extended Stroh formulism, induced fields expressed group basic functions which involve boundary integrals domain. For special case inclusions, carried out explicitly, and their averages over...
In this paper, a meshless local radial point interpolation method (RPIM) is proposed for the thermoelastic analysis of functionally graded materials (FGMs) under thermal shocks. The properties such are temperature-dependent varying and change gradually through thickness based on Mori–Tanaka scheme volume fraction power law distribution (Appendix A). characterization visualization FGMs prescribed temperature gradient or heat flux then detailed. does not need any background cell-based...
In this paper, the relationships between sign-changing critical point theorems and linking type of M. Schechter saddle P. Rabinowitz are established. The abstract results applied to study existence solutions for nonlinear Schrödinger equation $-\Delta u +V(x)u = f(x, u), \in H^1({\mathbf {R}}^N),$ where $f(x, u)$ is a Carathéodory function. Problems jumping or oscillating nonlinearities double resonance considered.
Eshelby’s inclusion problem is solved for non-elliptical inclusions in the context of two-dimensional thermal conduction and cylindrical cross section within framework generalized plane elasticity. First, we consider a infinite isotropic or anisotropic homogeneous medium with subjected to prescribed uniform heat flux-free temperature gradient. tensor field its area average are first expressed compactly terms two boundary integrals avoiding usual singularity then specified analytically...
The cable equation plays a prominent role in biological neuron models, for instance, spiking models and electrophysiology. Thus, the current investigation scrutinizes 2D time nonlinear multi-term fractional equation. By adopting valid meshfree technique, time-fractional equations (NM-TTFCEs) that consist of government their boundary conditions are transformed into value problems. For this purpose, finite difference method is derived temporal discretization such considered NM-TTFCEs can be...
In this paper, we present an eleven invariant isotropic irreducible function basis of a third order three-dimensional symmetric tensor. This is proper subset the Olive-Auffray minimal integrity that The octic and sextic in are dropped out. result significance to further research bases higher tensors.