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Numerical approximation of the flow of liquid crystals governed by the Ericksen-Leslie equations is considered. Care is taken to develop numerical schemes which inherit the Hamiltonian structure of these equations and associated stability properties. For a large class of material parameters compactness of the discrete solutions is established which guarantees convergence.
Numerical approximation of the flow of liquid crystals governed by
the Ericksen-Leslie equations is considered. Care is taken to
develop numerical schemes which inherit the Hamiltonian structure of
these equations and associated stability properties. For a large
class of material parameters compactness of the discrete solutions
is established which guarantees convergence.
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