He’s fractional derivative is adopted in this paper to study the heat conduction in fractal medium. The fractional complex transformation is applied to convert the fractional differential equation to ordinary different equation. Boltzmann transform and wave transform are used to further simplify the governing equation for some special cases. Silkworm cocoon are used as an example to elucidate its natural phenomenon
The Fourier law of one-dimensional heat conduction equation in fractal media is investigated in this...
In this paper the fractal heat-transfer problem described by the theory of local fractional calcu...
In this paper the linear oscillator problem in fractal steady heat-transfer is studied within the lo...
Time-fractional differential equations can accurately describe heat conduction in fractal media, suc...
In this paper, the one-dimensional heat equations with the heat generation arising in fractal transi...
Silkworm cocoon has a complex hierarchic structure with discontinuity. In this paper, heat transfer ...
1-D fractal heat-conduction problem in a fractal semi-infinite bar has been devel-oped by local frac...
The paper deals with the generalization of Fourier-type relations in the context of fractional-order...
In this article, the local fractional Homotopy perturbation method is utilized to solve the non-homo...
This paper points out a novel local fractional variational iteration method for pro-cessing the loca...
Fractal calculus is very simple but extremely effective to deal with phenomena in hierarchical or po...
This article investigates several fractal heat transfer problems from the local fractional calcul...
The fractal heat flow within local fractional derivative is investigated. The nonhomogeneous heat eq...
In this paper, the effect of a fractional order of time-derivatives occurring in fractional heat con...
The fractal heat flow within local fractional derivative is investigated. The nonhomogeneous heat eq...
The Fourier law of one-dimensional heat conduction equation in fractal media is investigated in this...
In this paper the fractal heat-transfer problem described by the theory of local fractional calcu...
In this paper the linear oscillator problem in fractal steady heat-transfer is studied within the lo...
Time-fractional differential equations can accurately describe heat conduction in fractal media, suc...
In this paper, the one-dimensional heat equations with the heat generation arising in fractal transi...
Silkworm cocoon has a complex hierarchic structure with discontinuity. In this paper, heat transfer ...
1-D fractal heat-conduction problem in a fractal semi-infinite bar has been devel-oped by local frac...
The paper deals with the generalization of Fourier-type relations in the context of fractional-order...
In this article, the local fractional Homotopy perturbation method is utilized to solve the non-homo...
This paper points out a novel local fractional variational iteration method for pro-cessing the loca...
Fractal calculus is very simple but extremely effective to deal with phenomena in hierarchical or po...
This article investigates several fractal heat transfer problems from the local fractional calcul...
The fractal heat flow within local fractional derivative is investigated. The nonhomogeneous heat eq...
In this paper, the effect of a fractional order of time-derivatives occurring in fractional heat con...
The fractal heat flow within local fractional derivative is investigated. The nonhomogeneous heat eq...
The Fourier law of one-dimensional heat conduction equation in fractal media is investigated in this...
In this paper the fractal heat-transfer problem described by the theory of local fractional calcu...
In this paper the linear oscillator problem in fractal steady heat-transfer is studied within the lo...