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

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

Solution that uses a combination of Dirichlet and Neumann conditions on the domain.

Assumes the absence of external influences at the boundary.

Solution imposes that the function repeats after a certain interval.

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

Solution assumes specific values on the boundary of the domain.

Assumes a specific behavior of the solution at infinity.

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