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Polymerization Energies

Most common adhesive liquids readily wet clean metal surfaces, ceramic surfaces, and many high-energy polymeric surfaces. However, epoxy adhesives do not wet low-energy surfaces such as polyethylene and fluorocarbons. The fact that good wetting requires the adhesive to have a lower surface tension than the substrate explains why organic adhesives, such as epoxies, have excellent adhesion to metals, but offer weak adhesion on many untreated polymeric substrates, such as polyethylene, polypropylene, and the fluorocarbons. [Pg.50]

CHEMICAL PROPERTIES corrosive low ignition energy polymerizes exothermically hazardous polymerization may occur due to high temperatures or contamination with highly active catalysts, aqueous acids, bases, amines, and acidic alcohols reacts with strong acids, alkalies, salts, clay based absorbents, and combustible materials reaction with water may lead to a runaway reaction FP (-37°C, -35°F) LFL/UFL (2.3%, 36.0%) AT (465°C, 869°F) HC (-13,000 Btu/lb, -7221 cal/g, -302.3 x lO J/kg) HF (-122.6 kJ/mol liquid at 25°C). [Pg.866]

MSCBs and DSCBs are highly strained 4-membered SCHs with strain energies (polymerization enthalpies) of 83.9, 90.3, and 71.5kJmol for 1,1-dimethyl- and 1-phenyl-1-methyl-1-silacyclobutanes and l,l,3,3-tetramethyl-l,3-disilacyclobutane, respectively [4]. [Pg.113]

Figure 2.3 Zisman plots for various low-energy polymeric surfaces, (a) Polytetrafluoro-ethylene (PTFE) with n-alkanes as the liquid series, (b) PTFE with a wide range of liquids, (c) polyethylene with the liquid series commonly used by Zisman. [Pg.25]

Substances that deliver radicals are referred to as initiators. This chapter covers only thermal and redox initiators. Photo and high-energy polymerizations are described in other chapters. Besides polymerizations that... [Pg.31]

Chemical properties of deposited monolayers have been studied in various ways. The degree of ionization of a substituted coumarin film deposited on quartz was determined as a function of the pH of a solution in contact with the film, from which comparison with Gouy-Chapman theory (see Section V-2) could be made [151]. Several studies have been made of the UV-induced polymerization of monolayers (as well as of multilayers) of diacetylene amphiphiles (see Refs. 168, 169). Excitation energy transfer has been observed in a mixed monolayer of donor and acceptor molecules in stearic acid [170]. Electrical properties have been of interest, particularly the possibility that a suitably asymmetric film might be a unidirectional conductor, that is, a rectifier (see Refs. 171, 172). Optical properties of interest include the ability to make planar optical waveguides of thick LB films [173, 174]. [Pg.560]

As is evident from the fomi of the square gradient temi in the free energy fiinctional, equation (A3.3.52). k is like the square of the effective range of interaction. Thus, the dimensionless crossover time depends only weakly on the range of interaction as In (k). For polymer chains of length A, k A. Thus for practical purposes, the dimensionless crossover time is not very different for polymeric systems as compared to the small molecule case. On the other hand, the scaling of to is tln-ough a characteristic time which itself increases linearly with k, and one has... [Pg.740]

The complexity of polymeric systems make tire development of an analytical model to predict tlieir stmctural and dynamical properties difficult. Therefore, numerical computer simulations of polymers are widely used to bridge tire gap between tire tlieoretical concepts and the experimental results. Computer simulations can also help tire prediction of material properties and provide detailed insights into tire behaviour of polymer systems. A simulation is based on two elements a more or less detailed model of tire polymer and a related force field which allows tire calculation of tire energy and tire motion of tire system using molecular mechanisms, molecular dynamics, or Monte Carlo teclmiques 1631. [Pg.2537]

The thermal conductivity of polymeric fluids is very low and hence the main heat transport mechanism in polymer processing flows is convection (i.e. corresponds to very high Peclet numbers the Peclet number is defined as pcUUk which represents the ratio of convective to conductive energy transport). As emphasized before, numerical simulation of convection-dominated transport phenomena by the standard Galerkin method in a fixed (i.e. Eulerian) framework gives unstable and oscillatory results and cannot be used. [Pg.90]

Polyethylene (Section 6 21) A polymer of ethylene Polymer (Section 6 21) Large molecule formed by the repeti tive combination of many smaller molecules (monomers) Polymerase chain reaction (Section 28 16) A laboratory method for making multiple copies of DNA Polymerization (Section 6 21) Process by which a polymer is prepared The principal processes include free radical cationic coordination and condensation polymerization Polypeptide (Section 27 1) A polymer made up of many (more than eight to ten) amino acid residues Polypropylene (Section 6 21) A polymer of propene Polysaccharide (Sections 25 1 and 25 15) A carbohydrate that yields many monosacchande units on hydrolysis Potential energy (Section 2 18) The energy a system has ex elusive of Its kinetic energy... [Pg.1291]

The various elastic and viscoelastic phenomena we discuss in this chapter will be developed in stages. We begin with the simplest the case of a sample that displays a purely elastic response when deformed by simple elongation. On the basis of Hooke s law, we expect that the force of deformation—the stress—and the distortion that results-the strain-will be directly proportional, at least for small deformations. In addition, the energy spent to produce the deformation is recoverable The material snaps back when the force is released. We are interested in the molecular origin of this property for polymeric materials but, before we can get to that, we need to define the variables more quantitatively. [Pg.134]

This situation seems highly probable for step-growth polymerization because of the high activation energy of many condensation reactions. The constants for the diffusion-dependent steps, which might be functions of molecular size or the extent of the reaction, cancel out. [Pg.361]


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Activation Energies of Propagation and Termination in Free Radical Polymerization

Activation energies anionic polymerizations

Activation energies cationic polymerizations

Activation energies step-growth polymerizations

Activation energies, step polymerization

Activation energy Ziegler—Natta polymerization

Activation energy anionic chain polymerization

Activation energy cationic chain polymerization

Activation energy emulsion polymerization

Activation energy olefin polymerization

Activation energy polymerization

Activation energy radical chain polymerization

Activation energy ring-opening polymerization

Activation energy stereoselective polymerization

Energies of Polymeric Systems

Energy bond polymerization

Energy of Polymerization Reactions

Energy transfer, polymerization enhancement

Energy, controlled radical polymerization

Free energy functionals polymeric liquids

Free energy of polymerization

Free energy polymeric

Free energy polymerization

Free radical addition polymerization activation energies

Free radical polymerization activation energies

Free-energy depolymerization-polymerization

Gibbs Energy of Polymerization

Gibbs free energy polymeric

High-energy-radiation-induced cationic polymerization

Microwave energy polymerization reactions

Polymeric dispersants electrostatic energy barrier

Polymerization Gibbs energy

Storage of Energy. Polymeric Batteries

Surface graft polymerization high-energy radiation

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