Xiao‐Jun Yang

ORCID: 0000-0003-0009-4599
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Research Areas
  • Fractional Differential Equations Solutions
  • Iterative Methods for Nonlinear Equations
  • Nonlinear Waves and Solitons
  • Mathematical functions and polynomials
  • Numerical methods in engineering
  • Nonlinear Differential Equations Analysis
  • Thermoelastic and Magnetoelastic Phenomena
  • Mathematical Dynamics and Fractals
  • Mathematical and Theoretical Analysis
  • Mathematical Analysis and Transform Methods
  • Nonlinear Photonic Systems
  • Cancer, Hypoxia, and Metabolism
  • Differential Equations and Numerical Methods
  • Advanced Mathematical Theories and Applications
  • Pancreatic function and diabetes
  • Analytic Number Theory Research
  • Nanofluid Flow and Heat Transfer
  • Advanced Mathematical Identities
  • Statistical Mechanics and Entropy
  • Heat Transfer and Optimization
  • Advanced Control Systems Design
  • Meromorphic and Entire Functions
  • Differential Equations and Boundary Problems
  • Image and Signal Denoising Methods
  • advanced mathematical theories

Zhongnan University of Economics and Law
2008-2025

Fudan University
2009-2025

Guangdong University of Technology
2022-2025

Tongji University
2024-2025

China University of Mining and Technology
2015-2024

Northwest A&F University
2011-2024

King Abdulaziz University
2022-2024

Kyung Hee University
2023-2024

First Affiliated Hospital of Guangzhou University of Chinese Medicine
2024

Songjiang District Central Hospital
2024

This paper points out a novel local fractional variational iteration method for processing the heat conduction equation arising in fractal transfer.

10.2298/tsci121124216y article EN Thermal Science 2012-11-29

10.1016/j.camwa.2016.11.012 article EN publisher-specific-oa Computers & Mathematics with Applications 2016-11-27

In this article we propose a new fractional derivative without singular kernel. We consider the potential application for modeling steady heat-conduction problem. The analytical solution of fractional-order heat flow is also obtained by means Laplace transform.

10.2298/tsci151224222y article EN Thermal Science 2015-12-28

This paper investigates the Korteweg-de Vries equation within scope of local fractional derivative formulation. The exact traveling wave solutions non-differentiable type with generalized functions defined on Cantor sets are analyzed. results for when fractal dimension is 1 also discussed. It shown that characterize shallow water surfaces.

10.1063/1.4960543 article EN Chaos An Interdisciplinary Journal of Nonlinear Science 2016-08-01

10.1016/j.cam.2017.10.007 article EN Journal of Computational and Applied Mathematics 2017-10-14

The new Boussinesq-type model in a fractal domain is derived based on the formulation of local fractional derivative. novel traveling wave transform non-differentiable type adopted to convert Boussinesq equation into nonlinear ODE. exact solution also obtained with aid graph. proposed method, involving special functions, efficient for finding solutions PDEs domains.

10.1142/s0218348x17400060 article EN cc-by Fractals 2017-06-02

10.1016/j.cnsns.2016.11.017 article EN Communications in Nonlinear Science and Numerical Simulation 2016-11-22

10.1016/j.aml.2016.09.011 article EN publisher-specific-oa Applied Mathematics Letters 2016-09-30

In this paper, we consider a general fractional-order derivataive of the Liouville-Caputo type with non-singular kernel Rabotnov fractional-exponential function for first time. A new heat transfer model is discussed in detail. The formula mathematical tool proposed to anomalous behaviors complex and power-law phenomena.

10.2298/tsci180320239y article EN Thermal Science 2019-01-01

In the present paper, we address a class of fractional derivatives constant and variable orders for first time. Fractional-order relaxation equations constants in sense Caputo type are modeled from mathematical view point. The comparative results anomalous among various also given. They very efficient description complex phenomenon arising heat transfer.

10.2298/tsci161216326y article EN Thermal Science 2016-12-27

We use the local fractional series expansion method to solve Klein-Gordon equations on Cantor sets within derivatives. The analytical solutions nondifferential terms are discussed. obtained results show simplicity and efficiency of present technique with application problems liner differential sets.

10.1155/2014/372741 article EN cc-by Abstract and Applied Analysis 2014-01-01

We present systems of Navier-Stokes equations on Cantor sets, which are described by the local fractional vector calculus. It is shown that results for in a fractal bounded domain efficient and accurate describing fluid flow media.

10.1155/2013/769724 article EN Mathematical Problems in Engineering 2013-01-01

In this letter, we consider the new nonlinear Burgers' equation engaging local fractional derivative for first time. With use of travelling‐wave transformation non‐differentiable type, some exact solutions are discussed in detail. The obtained results accurate and efficient descriptions acoustic signals propagation fractal stratified media.

10.1002/mma.5904 article EN Mathematical Methods in the Applied Sciences 2019-08-28

The aim of the experiment was to study effects feeding blends sorbic acid, fumaric and thymol (EOA) on growth performance, digestive functions, immunity broiler chickens. A total 640 one-day-old male Cobb 500 chicks with similar BW (41.8 ± 0.6 g) were randomly divided into 4 dietary treatment groups consisting 10 replicates 16 birds per replicate fed a basal diet until d 42 (CON) or diets 0.15 g/kg enramycin during grower period (AG), 0.30 EOA (EG), finisher (EF). At 42, feed conversion...

10.1016/j.aninu.2018.04.005 article EN cc-by-nc-nd Animal nutrition 2018-04-26
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