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Ericksen's bar and modeling of the smectic a-nematic phase transition
M. Carme Calderer
, Peter Palffy-Muhoray
School of Mathematics
Research output
:
Contribution to journal
›
Article
›
peer-review
9
Scopus citations
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Keyphrases
Phase Transition
100%
Smectic
100%
Nematic Phase
100%
Nematic Defects
66%
Smectic Liquid Crystals
66%
Nonlinear Elasticity
33%
Dislocation
33%
Superconductivity
33%
Nonconvex
33%
Free Energy Functional
33%
Liquid Crystal
33%
Smectic Phase
33%
Neumann Boundary Condition
33%
Dirichlet Boundary Condition
33%
Parameter Values
33%
Two Parallel Plates
33%
Boundary Value Problem
33%
Covariant Formulation
33%
Crystal Configuration
33%
Ginzburg-Landau Model
33%
Solid-solid
33%
Nonconvex Constraints
33%
Free Energy Density
33%
Elastic Bar
33%
Phase Field
33%
Liquid-like
33%
Chemistry
Nematic Phase
100%
Liquid Crystal
100%
Free Energy
66%
Superconductivity
33%
Smectic Phase
33%
Nucleation
33%
Crystal Energy
33%
Material Science
Liquid Crystal
100%
Superconductivity
33%
Nucleation
33%
Energy Density
33%