A5048752861- Nonlinear Differential Equations Analysis
- Differential Equations and Boundary Problems
- Differential Equations and Numerical Methods
- Spectral Theory in Mathematical Physics
- Nonlinear Partial Differential Equations
- Stability and Controllability of Differential Equations
- Advanced Mathematical Modeling in Engineering
- Fractional Differential Equations Solutions
- Numerical methods for differential equations
- Advanced Battery Materials and Technologies
- Advanced Manufacturing and Logistics Optimization
- Geotechnical Engineering and Soil Mechanics
- Civil and Geotechnical Engineering Research
- Geotechnical Engineering and Underground Structures
- 3D Surveying and Cultural Heritage
- Assembly Line Balancing Optimization
- Mathematical Inequalities and Applications
- Forest ecology and management
- Functional Equations Stability Results
- Law, logistics, and international trade
- Structural Behavior of Reinforced Concrete
- Tree-ring climate responses
- Plant Water Relations and Carbon Dynamics
- Conflict of Laws and Jurisdiction
- Structural Engineering and Vibration Analysis
Anhui University
2024
Wuhan University of Technology
2023
Tianjin University of Finance and Economics
2008-2022
Shaanxi Normal University
2020
Chongqing University
2015
Tianjin University
2007
Beijing Institute of Technology
2005-2006
Abstract Sodium metal battery is considered as one of the most promising energy storage/conversion devices due to their high density, and abundant sodium reserves. However, its development hampered by limited metallic utilization detrimental dendrite growth ascribed unstable, fragile solid electrolyte interphase (SEI). Here, stable modulus SEI constructed with a component thin dense layer Na‐ion conductive Na 2 SiO 3 . It in situ formed reaction between anode fish‐skin structure separator,...
This paper concerns a new kind of fractional differential equation arbitrary order by combining multi-point boundary condition with an integral condition. By solving the which is equivalent to problem we are going investigate, Green's functions obtained. defining continuous operator on Banach space and taking advantage cone theory some fixed point theorems, existence multiple positive solutions for BVPs proved based properties under circumstance that f satisfy certain hypothesis. Finally,...
In this paper, we consider the multiplicity of positive solutions for a class nonlinear boundary-value problem fractional differential equations with integral boundary conditions. By means fixed point theorem due to Avery and Peterson, provide sufficient conditions existence multiple value problem.
Abstract By using the theory of fixed point index and spectral linear operators, we study existence positive solutions for Riemann-Liouville fractional differential equations at resonance. Our approach will provide some new ideas this kind problem.
In this work, we will establish several new Lyapunov-type inequalities for (m + 1)th order half-linear differential equations with anti-periodic boundary condi- tions, the results of paper are and generalize improve some early in literature.
Abstract In this work, we establish Lyapunov-type inequalities for the fractional boundary value problems with Caputo–Hadamard derivative subject to multipoint and integral conditions. As far as know, there is no literature that has studied these problems.
<abstract><p>By using the operator theory, we establish Green's function for Caputo fractional differential equation under Sturm-Liouville boundary conditions. The results are new, method used in this paper will provide some new ideas study of kind problems and easy to be generalized solving other problems.</p></abstract>
Abstract We consider the following boundary-value problems: . Using a generalization of Leggett–Williams fixed-point theorem due to Avery and Peterson, we provide sufficient conditions for existence at least three positive solutions above problems. Keywords: Triple solutionsBoundary-value problemsOne-dimensional p-Laplacian2000 Mathematics Subject Classifications: 34B1034B15 Acknowledgment This work was supported by NNSF China (No. 10371006).