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As it is difficult to achieve a closed form solution of the above equation, we modify the boundary conditions leading to the following theorem: The solution to the diffusion problem outlined in Eqn 7 with boundary conditions 0 < x < l and > 0 is given by: (8) A standard method for obtaining the solution of the above partial differential equation (PDE) is to assume that the variables are separable.
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In special cases a closed, or almost a closed form solution is obtained.
A closed form solution to a pre-filtering technique is presented which achieves the desired characteristics.
A closed form solution for simply-supported plates is presented.
The theoretical results are analytical with a closed form solution.
Thereafter a closed form solution to the reliability is available.
The proposed method is presented first for an infinite slope, leading to a closed form solution.
A closed form solution is found for static deflection and vibration about this position.
A truncated, nonuniform, finite array of strips does not have a closed form solution.
A closed form solution for a simply supported beam is available.
A closed form solution is obtained by applying Laplace transformations and the Wiener Hopf technique.
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