4 research outputs found
Model Branched Polymers: Synthesis and Characterization of Asymmetric H-Shaped Polybutadienes
A new type of model branched polymer, asymmetric H-shaped
polybutadienes,
consisting of central crossbars having various combinations of short
and long arms attached to the ends of the crossbars, was synthesized
using living anionic polymerization and chlorosilane linking chemistry.
The linking agent 4-(dichloromethylsilyl)diphenylethylene provides
selective reactivity to attach short or long arms on one side or both
sides as desired. The samples were characterized thoroughly by size
exclusion chromatography with light scattering detection (SEC-LS)
and found to exhibit controlled molecular weights, as well as narrow
polydispersity indices (PDIs of 1.01–1.06). Temperature gradient
interaction chromatography, a method with far superior resolution
as compared to SEC, also shows that these materials are well-defined,
with minimal and identifiable impurities
In Silico Molecular Design, Synthesis, Characterization, and Rheology of Dendritically Branched Polymers: Closing the Design Loop
It has been a long held ambition of both industry and
academia
to understand the relationship between the often complex molecular
architecture of polymer chains and their melt flow properties, with
the goal of building robust theoretical models to predict their rheology.
The established key to this is the use of well-defined, model polymers,
homogeneous in chain length and architecture. We describe here for
the first time, the in silico design, synthesis, and characterization
of an architecturally complex, branched polymer with the optimal rheological
properties for such structure–property correlation studies.
Moreover, we demonstrate unequivocally the need for accurate characterization
using temperature gradient interaction chromatography (TGIC), which
reveals the presence of heterogeneities in the molecular structure
that are undetectable by size exclusion chromatography (SEC). Experimental
rheology exposes the rich pattern of relaxation dynamics associated
with branched polymers, but the ultimate test is, of course, did the
theoretical (design) model accurately predict the rheological properties
of the synthesized model branched polymer? Rarely, if ever before,
has such a combination of theory, synthesis, characterization, and
analysis resulted in a “yes”, expressed without doubt
or qualification
Correction to In Silico Molecular Design, Synthesis, Characterization, and Rheology of Dendritically Branched Polymers: Closing the Design Loop
Correction to In Silico
Molecular Design, Synthesis, Characterization, and Rheology of Dendritically
Branched Polymers:
Closing the Design Loo
Viscosity of Ring Polymer Melts
We
have measured the linear rheology of critically purified ring
polyisoprenes, polystyrenes, and polyethyleneoxides of different molar
masses. The ratio of the zero-shear viscosities of linear polymer
melts η<sub>0,linear</sub> to their ring counterparts η<sub>0,ring</sub> at isofrictional conditions is discussed
as a function of the number of entanglements <i>Z</i>. In
the unentangled regime η<sub>0,linear</sub>/η<sub>0,ring</sub> is virtually
constant, consistent with the earlier data, atomistic simulations,
and the theoretical expectation η<sub>0,linear</sub>/η<sub>0,ring</sub> = 2. In
the entanglement regime, the <i>Z</i>-dependence of ring
viscosity is much weaker than that of linear polymers, in qualitative
agreement with predictions from scaling theory and simulations. The
power-law extracted from the available experimental data in the rather
limited range 1 < <i>Z</i> < 20, η<sub>0,linear</sub>/η<sub>0,ring</sub> ∼ <i>Z</i><sup>1.2±0.3</sup>,
is weaker than the scaling prediction (η<sub>0,linear</sub>/η<sub>0,ring</sub> ∼<i> Z</i><sup>1.6±0.3</sup>)
and the simulations (η<sub>0,linear</sub>/η<sub>0,ring</sub> ∼ <i>Z</i><sup>2.0±0.3</sup>). Nevertheless,
the present collection
of state-of-the-art experimental data unambiguously demonstrates that
rings exhibit a universal trend clearly departing from that of their
linear counterparts, and hence it represents a major step toward resolving
a 30-year-old problem
