fvOptions: verticalDamping: Documentation fixes
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@ -32,9 +32,10 @@ Description
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Damping is achieved by applying a force to the momentum equation
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proportional to the momentum of the flow in the direction of gravity. The
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constant of proportionality is given by a coefficient, lambda, which has
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units of inverse-time. In the absence of any other forces this would
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constant of proportionality is given by a coefficient \f$\lambda\f$ which
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has units of inverse-time. In the absence of any other forces this would
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generate an exponential decay of the vertical velocity.
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\f[
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\frac{d (m u_z)}{d t} = - \lambda m u_z
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\f]
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@ -42,11 +43,12 @@ Description
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u_z = u_{z0} e^{- \lambda t}
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\f]
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Lambda should be set based on the desired level of damping and the residence
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time of a perturbation through the damping zone. For example, if waves
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moving at 2 [m/s] are travelling through a damping zone 8 [m] in length,
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then the residence time is 4 [s]. If it is deemed necessary to damp for 5
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time-scales, then lambda should be set to equal 5/(4 [s]) = 1.2 [1/s].
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The coefficient \f$\lambda\f$ should be set based on the desired level of
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damping and the residence time of a perturbation through the damping zone.
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For example, if waves moving at 2 [m/s] are travelling through a damping
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zone 8 [m] in length, then the residence time is 4 [s]. If it is deemed
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necessary to damp for 5 time-scales, then \f$\lambda\f$ should be set to
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equal 5/(4 [s]) = 1.2 [1/s].
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Usage
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Example usage:
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