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Combination of Dirichlet and Neumann conditions as a linear condition on the boundary of the domain.

Solution imposes that the function repeats after a certain interval.

Utilizes the symmetry of the problem to simplify the boundary conditions.

Solution assumes specific values on the boundary of the domain.

Assumes a specific behavior of the solution at infinity.

Models the heat transfer or flux at the boundary due to radiation.

Requires the continuity of the solution and its derivatives across internal boundaries.

Assumes the absence of external influences at the boundary.

Solution assumes specific derivative (gradient) values on the boundary of the domain.