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For Continuity the values of the field variables at destination are set equal to the source: p(xd) = p(xs), u(xd) = u(xs), and T(xd) = T(xs). If the source and destination boundaries are rotated with respect to each other, a transformation is automatically performed, so that corresponding velocity components are connected.
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For Antiperiodicity the values of the field variables on the destination are set equal to the values on the source with the sign reversed: p(xd) = -p(xs), u(xd) = -u(xs), and T(xd) = -T(xs). If the source and destination boundaries are rotated with respect to each other, a transformation is automatically performed, so that corresponding velocity components are connected.
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For Floquet periodicity, also known as Bloch periodicity, enter a k-vector for Floquet periodicity kF (SI unit: rad/m) for the x, y, and z coordinates (3D components), the r and z coordinates (2D axisymmetric components), or x and y coordinates (2D components). This is the wave number of the excitation.
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For Cyclic symmetry select a Sector angle: Automatic (the default) or User defined. For User defined enter a value for θS (SI unit: rad). Enter an Azimuthal mode number m (dimensionless).
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For User defined select the check box for any of the field variables as needed. Then for each selection, choose the Type of periodicity — Continuity or Antiperiodicity. If the source and destination boundaries are rotated with respect to each other, a transformation is automatically performed, so that corresponding velocity components are connected.
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To optimize the performance of the Floquet periodicity and the Cyclic symmetry conditions, it is recommended that the source and destination meshes are identical. This can be achieved by first meshing the source boundary or edge and then copying the mesh to the destination boundary or edge. When the Periodic Condition stretches across regions with a mix of default material models, PMLs, background pressure fields, or background acoustic fields, it is recommended to add one Periodic Condition for each set of such boundaries.
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