July 28 – 209

Mathematica 10.1. Scherk’s surface are periodic minimal surfaces – a singly and a doubly periodic surface. The two surfaces are conjugates of each other. 18 more words

July 28 – 209

Mathematica 10.1. Scherk’s surface are periodic minimal surfaces – a singly and a doubly periodic surface. The two surfaces are conjugates of each other. 18 more words

July 20 – 201

Mathematica 10.1 A Costa surface on a wall. Costa’s minimal surface is an embedded minimal surface discovered in the early 1980’s by Brazilian mathematician Celso José da Costa. 21 more words

This post in the Sphere Series is motivated by the recent Circles post. It’s easy enough to conceive a generalization where we place spheres with centers at the points with integer coordinates in space, and set the radius so that something interesting happens. 345 more words

Triply Periodic Minimal Surfaces

Minimal surface is an area minimizing surface whose mean curvature at any point is zero, and is often represented by the shapes of soap bubbles that span wire frames. 96 more words

The geometry of soap films and soap bubbles

If we dip two wire rings into a solution of soapy water, then what is the surface formed by the soap film ? 445 more words

** Introduction**

A minimal surface is a surface which minimize its area. in mathematics; its a surface with zero-mean curvature, a Minimal surface, is a modelling concept for surfaces brought from the field of mathematics into architecture because of its beauty. 113 more words

Friday, January 17, 2014.

(Correction)

San Antonio, Texas

Minimal Surface Blog Entry (corrected January 24, 2014).

Origin of the Term Minimal Surface

Before Frei Otto’s comprehensive investigation on minimal surface structures, the main precedent we had were: 1,598 more words