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Prescribed mean curvature, periodic surfaces

In this section, we introduce the computational method in the form used for the surfaces exhibited in Section IV, i.e., where the prescribed mean curvature of the computed surface is everywhere constant and the boundary conditions are determined by two dual periodic graphs. We also give generalizations of the method for the computation for a surface of prescribed—not necessarily constant—mean curvature, with prescribed contact angle against surface. Generalization to the computation of space curves of prescribed curvature or geodesic curvature is available (Anderson 1986). [Pg.347]


See other pages where Prescribed mean curvature, periodic surfaces is mentioned: [Pg.741]    [Pg.337]    [Pg.339]    [Pg.339]    [Pg.341]    [Pg.343]    [Pg.345]    [Pg.346]    [Pg.347]    [Pg.347]    [Pg.349]    [Pg.351]    [Pg.353]    [Pg.355]    [Pg.357]    [Pg.361]    [Pg.363]    [Pg.365]    [Pg.367]    [Pg.369]    [Pg.375]    [Pg.377]    [Pg.379]    [Pg.381]    [Pg.383]    [Pg.385]    [Pg.387]    [Pg.389]    [Pg.391]    [Pg.391]    [Pg.393]    [Pg.395]    [Pg.355]    [Pg.382]   
See also in sourсe #XX -- [ Pg.338 , Pg.339 ]




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Curvatures

Mean surface

Periodic surfaces

Periodic surfaces mean curvature

Prescribers

Prescribes

Prescribing

Surface curvature

Surface periodicity

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