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Next, we introduce the Green function of fractional functional differential equations boundary value problems.
The approximate method is based on the Green function of an equivalent rectangular plate.
The approximate method is based on the Green function of a rectangular plate.
The solution is first given as a convolution of the Green function of the plate.
Calculations using the classical analytical the Green function of an infinite annular duct are also addressed.
The Green function of the deflection problem is used to obtain the characteristic equation of the free vibration.
The solution is constructed in the form of the convolution of the Green function of the beam.
This method combines the cubic spline function with the Green function of the beam in the integral equations.
In this paper we study, with a very new approach, the Green function of the conformal laplacian operator on X.
An extension of a theorem of Hadamard about the Green function of weighted biharmonic operator is proved.
The fundamental solution based on the Green function of elasticity problem is used to derive a general expression of elastic and thermal strain concentration tensors.
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