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Message #07179
Re: time step with viscous damping
> Well, I have to disagree here. I think we need first to clearly define
> our equation, is it a linear or non linear one?
It doesn't matter. If it is non-linear, you can linearize it by looking
at tangent stiffness. So, in the end the small oscillations that can
result in numerical instabilities are always ruled by something linear,
like:
$$a\ddot{X}+b\dot{X}+X=0$$
We used this approach successfully for JF Jerier non-linear law (without
viscosity).
Bruno
Follow ups
References
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time step with viscous damping
From: Chiara Modenese, 2011-02-22
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Re: time step with viscous damping
From: Vincent Richefeu, 2011-02-22
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Re: time step with viscous damping
From: Bruno Chareyre, 2011-02-23
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Re: time step with viscous damping
From: Vincent Richefeu, 2011-02-25
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Re: time step with viscous damping
From: Chiara Modenese, 2011-02-25
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Re: time step with viscous damping
From: Sergei D., 2011-02-25
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Re: time step with viscous damping
From: Jerome Duriez, 2011-02-25
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Re: time step with viscous damping
From: Sergei D., 2011-02-25
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Re: time step with viscous damping
From: Jerome Duriez, 2011-02-25
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Re: time step with viscous damping
From: Sergei D., 2011-02-25
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Re: time step with viscous damping
From: Jerome Duriez, 2011-02-25
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Re: time step with viscous damping
From: Sergei D., 2011-02-25
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Re: time step with viscous damping
From: Bruno Chareyre, 2011-02-25
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Re: time step with viscous damping
From: Chiara Modenese, 2011-02-25