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Modeling approaches to the dynamics of hydrogel swelling
M. C. Calderer
, B. Chabaud
, S. Lyu
, H. Zhang
School of Mathematics
Research output
:
Contribution to journal
›
Article
›
peer-review
8
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Scopus citations
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Keyphrases
Nonlinear Elasticity
100%
Thermal Effect
100%
Rate of Change
100%
Mixed Solvent
100%
Total Energy
100%
Polymer Mixtures
100%
System Energy
100%
Nonionic
100%
Nonlinear Diffusion
100%
Linear Momentum
100%
Variational Approach
100%
Monotonicity Condition
100%
Extensional Stress
100%
Entangled Polymers
100%
Deswelling
100%
Total Free Energy
100%
Flory-Huggins Energy
100%
Hydrogel Swelling
100%
Energy Law
100%
Centre of Mass Velocity
100%
Nonlinear Viscoelasticity
100%
Stress-diffusion Coupling
100%
Polysachharides
100%
Relative Stress
100%
Strip Domain
100%
Mixing Energy
100%
Critical Volume Fraction
100%
Immiscible Mixtures
100%
Derivation Method
100%
Early Dynamics
100%
Governing Equations
100%
Modeling Approaches
100%
Coupled Model
100%
Special Regime
100%
Mathematics
Modeling Approach
100%
Variational Approach
100%
Necessary Condition
100%
Hyperbolic Phenomenon
100%
Nonlinear Elasticity
100%
Linear Momentum
100%
Change Rate
100%
Volume Fraction
100%
Boundary Condition
100%