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By combining the methods of separation of variables and the Laplace transform, the exact solution of the DPL model of heat conduction in a three-dimensional bounded domain has been obtained and analyzed.
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To solve this partial differential equation, we shall use the method of separation of variables.
According to the method of separation of variables, a solution of the form (4). is proposed.
This equation can be solved by the method of separation of variables.
The method of separation of fruit used is distillation with water.
Based on the method of separation of variables, the analytical expression of each subdomain is derived.
We derive the analytical solution for the equation using the method of separation of variables.
The heat equations were solved using the method of separation of variables.
In the given problem, the potential solution is obtained in each region by applying the method of separation of variables.
Consequently, the method of separation of variables can be used to solve the transformed problem.
Consequently, the method of separation of variables can be used to solve the transformed system.
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