Triply Periodic Minimal Surfaces Bounded by Vertical Symmetry Planes
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We give a uniform and elementary treatment of many classical and new triply periodic minimal surfaces in Euclidean space, based on a Schwarz-Christoffel formula for periodic polygons in the plane. Our surfaces share the property that vertical symmetry planes cut them into simply connected pieces.
30 pages, 56 figures
30 pages, 56 figures