Flory–Stockmayer theory of gelation

E562087

The Flory–Stockmayer theory of gelation is a foundational mathematical framework in polymer chemistry that predicts when a reacting system of multifunctional monomers will form an infinite, crosslinked network (a gel).

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Predicate Object
instanceOf gelation theory
polymer chemistry theory
theoretical framework
appliesTo crosslinking reactions in thermosetting resins
network formation in epoxy systems
network formation in phenolic resins
network formation in unsaturated polyesters
step‑growth polymerization of multifunctional monomers
assumes equal reactivity of functional groups
no intramolecular cyclization
random distribution of crosslinks
basedOn mean‑field approximation
random branching model
describes critical conversion for gel formation
crosslinking of multifunctional monomers
formation of infinite polymer networks
gelation in step‑growth polymerization
molecular weight distribution near the gel point
percolation of polymer clusters
field materials science
physical chemistry
polymer chemistry
hasConcept branching coefficient
critical extent of reaction
functionality of monomers
gel fraction
historicalPeriod mid‑20th century
influenced development of percolation models in materials
modern network polymer theory
statistical mechanics of polymers
limitation assumption of equal reactivity of all functional groups
assumption of ideal random mixing
neglect of intramolecular cyclization
namedAfter Paul Flory NERFINISHED
Walter H. Stockmayer NERFINISHED
predicts branching probabilities in polymer networks
conditions for formation of an infinite network
fraction of sol and gel phases
gel point conversion
relatedTo branching processes
network polymers
percolation theory
thermoset polymers
vulcanization of rubber
usedFor analysis of curing schedules for thermosets
design of crosslinked polymer networks
interpretation of rheological gel points
prediction of gelation in industrial polymerization

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Paul J. Flory notableWork Flory–Stockmayer theory of gelation