Flory–Huggins solution theory

E562086

Flory–Huggins solution theory is a thermodynamic model that describes the mixing behavior and phase separation of polymer solutions by accounting for the size difference between polymer chains and solvent molecules.

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Predicate Object
instanceOf polymer solution theory
thermodynamic model
accountsFor size difference between polymer chains and solvent molecules
appliedIn block copolymer self-assembly modeling
coating and adhesive formulation
membrane and hydrogel design
polymer blend design
appliesTo polymer–polymer mixtures
polymer–solvent mixtures
assumes coordination number for lattice sites
incompressible mixture
monomer segments occupy lattice sites
random mixing on a lattice
basedOn lattice model of solutions
describes Gibbs free energy of mixing of polymer solutions
mixing behavior of polymer solutions
phase separation in polymer solutions
developedBy Maurice L. Huggins NERFINISHED
Paul J. Flory NERFINISHED
developedInDecade 1940s
enthalpyTermDependsOn Flory–Huggins interaction parameter NERFINISHED
contact energies between segments
entropyTermDependsOn degree of polymerization
volume fraction of components
extendedBy Flory–Huggins–de Gennes theories NERFINISHED
compressible lattice models
concentration-dependent interaction parameter models
field physical chemistry
polymer physics
thermodynamics
includesTerm enthalpy of mixing
entropy of mixing
influencedBy regular solution theory
introducesConcept Flory–Huggins interaction parameter NERFINISHED
limitation assumes uniform segment size
mean-field approximation
neglects specific interactions such as hydrogen bonding
mathematicalForm Gm/RT = φ1 ln φ1 + φ2 ln φ2 + χ φ1 φ2 for binary mixtures
predicts lower entropy of mixing for polymers than for small molecules
phase separation when interaction parameter exceeds critical value
symbolForInteractionParameter χ
usedFor constructing phase diagrams of polymer mixtures
estimating critical solution temperatures
estimating spinodal and binodal curves
modeling polymer blend compatibility
predicting miscibility of polymer solutions
variable degree of polymerization N
volume fraction φ1
volume fraction φ2

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Paul J. Flory notableWork Flory–Huggins solution theory