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Dirichlet conditions

   Also found in: Wikipedia 0.01 sec.
Dirichlet conditions [‚dē·rē′klā kən‚dish·ənz]
(mathematics)
The requirement that a function be bounded, and have finitely many maxima, minima, and discontinuities on the closed interval [-π, π].


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A vast literature exists on Landesman-Lazer type conditions for resonant problems in the continuous case, starting at the pioneering work [9] for a second order elliptic (scalar) differential equation under Dirichlet conditions.
1], these functional conditions include as a particular case, the Dirichlet conditions u(a) = [c.
 
 
 
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