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Mosaic polymers

It is well known today that the SEI on both lithium and carbonaceous electrodes consists of many different materials including LiF, Li2C03, LiC02R, Li20, lithium alkoxides, nonconductive polymers, and more. These materials form simultaneously and precipitate on the electrode as a mosaic of microphases [5, 6], These phases may, under certain conditions, form separate layers, but in general it is more appropriate to treat them as het-eropolymicrophases. We believe that Fig. 13(a) is the most accurate representation of the SEI. [Pg.444]

The polymeric coat formed on the substrate by radical and anion polymerization has been observed to be mosaic [313-315]. The polymer was there in the form of... [Pg.45]

It is now 20 years since the first report on the electrochemistry of an electrode coated with a conducting polymer film.1 The thousands of subsequent papers have revealed a complex mosaic of behaviors arising from the multiple redox potentials and the large changes in conductivity and ion-exchange properties that accompany their electrochemistry. [Pg.549]

HV Alginate 2% Spermine/1% Poly-methylene-co-guanidine T Smooth, Mosaic Membrane (Polymer Incompatibility ) 7/7... [Pg.63]

This theory clearly predicts that the shape of the polymer length distribution curve determines the shape of the time course of depolymerization. For example Kristofferson et al. (1980) were able to show that apparent first-order depolymerization kinetics arise from length distributions which are nearly exponential. It should also be noted that the above theory helps one to gain a better feeling for the time course of cytoskeleton or mitotic apparatus disassembly upon cooling cells to temperatures which destabilize microtubules and effect unidirectional depolymerization. Likewise, the linear depolymerization kinetic model could be applied to the disassembly of bacterial flagella, muscle and nonmuscle F-actin, tobacco mosaic virus, hemoglobin S fibers, and other linear polymers to elucidate important rate parameters and to test the sufficiency of the end-wise depolymerization assumption in such cases. [Pg.172]

Keywords wrinkling Thin-film Elastomeric polymer Polydimethylsiloxane Patterns Deformation Surfaces Self-assembly Polyelectrolyte multilayer films Thin-films Polymer brushes Colloidal crystallization Mechanical-properties Assembled monolayers Buckling instability Elastomeric polymer Tobacco-mosaic-virus Soft lithography Arrays... [Pg.75]

TTtree regimes emerge from the model, where monomers, nonhelical polymers, and helical polymers dominate. These regimes that have indeed been observed experimentally in a variety of systems, such as for those molecules depicted in Figure 6 and tobacco mosaic virus (Kegel and van der Schoot, 2006). [Pg.63]

Percolation is widely observed in chemical systems. It is a process that can describe how small, branched molecules react to form polymers, ultimately leading to an extensive network connected by chemical bonds. Other applications of percolation theory include conductivity, diffusivity, and the critical behavior of sols and gels. In biological systems, the role of the connectivity of different elements is of great importance. Examples include self-assembly of tobacco mosaic virus, actin filaments, and flagella, lymphocyte patch and cap formation, precipitation and agglutination phenomena, and immune system function. [Pg.236]

The mechanical properties of pressure-crystallised polymers are disappointing, indeed they are very poor The main disadvantage of pressure crystallisation is that it results in a quasi-isotropic brittle product, a mosaic of randomly oriented crystallites without much interconnection. [Pg.727]

This is a novel type of polymer effect due to a polymer chain shape where chemical bond stability is impaired by superimposed random shearing forces at some definite site of the molecule. A similar effect has been reported by Oster upon sonic treatment of tabacco mosaic virus where the polymer aggregates are dissociated75). [Pg.44]

The exponent a in the intrinsic viscosity-molecular weight relationship ([rj] = K.M ) of a polymer is associated with the expansion of the polymer in solution, and hence with the conformation and stiffness of the polymer (Table 24). The a values of tobacco mosaic virus, Kevlar and helical poly(a-amino acids) are close to 2, which means that they take rigid-rod structures. The a values of vinyl polymers are usually 0.5-0.8, indicating randomly coiled structures. In contrast, the a values of substituted polyacetylenes are all about unity. This result indicates that these polymers are taking more expanded conformations than do vinyl polymers. This is atrributed to their polymer-chain stiffness stemming from both the alternating double bonds and the presence of bulky substituents. [Pg.149]


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See also in sourсe #XX -- [ Pg.37 ]




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