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Dirichlet boundary condition
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===PDE=== For a [[partial differential equation]], for example, <math display="block">\nabla^2 y + y = 0,</math> where <math>\nabla^2</math> denotes the [[Laplace operator]], the Dirichlet boundary conditions on a domain {{math|Ξ© β '''R'''<sup>''n''</sup>}} take the form <math display="block">y(x) = f(x) \quad \forall x \in \partial\Omega,</math> where {{mvar|f}} is a known [[function (mathematics)|function]] defined on the boundary {{math|βΞ©}}.
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