Publication | Open Access
Smectic pores and defect cores
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Citations
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References
2012
Year
Materials SciencePore StructureGlobal GeometryEngineeringGeometric Partial Differential EquationPhysicsGeometryRiemannian GeometryApplied PhysicsMinimal SurfacesPorosityHanded HelicoidsNonlinear SumGlobal AnalysisComplex GeometryPorous BodyMicrostructureSmectic Pores
Riemann's minimal surfaces, a one-parameter family of minimal surfaces, describe a bicontinuous lamellar system with pores connecting alternating layers. We demonstrate explicitly that Riemann's minimal surfaces are composed of a nonlinear sum of two oppositely handed helicoids.
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