The two dimensional heat equation in steady state is also known as
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2(m2+n2)t/36) . To deal with inhomogeneous boundary conditions in heat problems, one must study the solutions of the heat equation that do not vary with time. These are the steady state solutions.
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The two-dimensional heat equation in steady state is also known as The Laplace equation.
The Laplace equation governs the temperature distribution for two-dimensional steady-state heat conduction.
The two-dimensional heat equation is the equation representing the conduction of heat in a 2D object. When this equation is taken in steady-state i.e. when the temperature does not change with time it is also known as The Laplace equation.
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