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Phase ordering

The aim of the present communication is to apply the ASR-orbital peeling method for the study of phase ordering in PdV alloys and phase segregation in PdRh alloys. [Pg.26]

One-dimensional model Onsanger cavity field Onsanger equation Orbital polarization Ordered phase Ordered state... [Pg.513]

The mean-field SCFT neglects the fluctuation effects [131], which are considerably strong in the block copolymer melt near the order-disorder transition [132] (ODT). The fluctuation of the order parameter field can be included in the phase-diagram calculation as the one-loop corrections to the free-energy [37,128,133], or studied within the SCFT by analyzing stability of the ordered phases to anisotropic fluctuations [129]. The real space SCFT can also applied for a confined geometry systems [134], their dynamic development allows to study the phase-ordering kinetics [135]. [Pg.175]

Phase ordering in block copolymers can be described by the same dynamic equation as in the case of homopolymer blends [Eqs. (53)—(55)] with the LG... [Pg.185]

Figure 6. Distribution of the ionic compounds CaC03 and MgCO over the solid phase and the aqueous phase. Ordering occurs in the solid solutions around x = 0.5. It is assumed that the solid phase is homogeneous. Figure 6. Distribution of the ionic compounds CaC03 and MgCO over the solid phase and the aqueous phase. Ordering occurs in the solid solutions around x = 0.5. It is assumed that the solid phase is homogeneous.
Lippa, K.A., Sander, L.C., and Mountain, R.D., Molecular dynamics simulations of alkylsilane stationary-phase order and disorder. 1. Effects of surface coverage and bonding chemistry, Anal. Chem., 77, 7852, 2005. [Pg.302]

Navard and Haudin studied the thermal behavior of HPC mesophases (87.88) as did Werbowyj and Gray (2), Seurin et al. (Sp and, as noted above, Conio et al. (43). In summary, HjPC in H2O exhibits a unique phase behavior characterized by reversible transitions at constant temperatures above 40 C and at constant compositions when the HPC concentration is above ca. 40%. A definitive paper has been recently published by Fortin and Charlet ( who studied the phase-separation temperatures for aqueous solutions of HPC using carefully fractionated HPC samples. They showed the polymer-solvent interaction differs in tiie cholesteric phase (ordered molecular arrangement) from that in the isotropic phase (random molecular arrangement). [Pg.265]

Monoterpene Chiral phase Order of elution References... [Pg.160]

It was demonstrated by Sundman (1985) and later by Ansara et al. (1988) that an order-disorder transformation could be modelled by setting specific restrictions on the parameters of a two>sublattice phase. One of the first phases to be considered was an A B-ordered compoimd. In such circumstances the sublattice formula A, B)j(A, B) can be applied and the possible relationships between site fiactions and mole fiactions are given in Figure 5.6. The dashed lines denoted xb = 0.25, 0.5 and 0.75 show variations in order of the phase while the composition is maintained constant. When these lines cross the diagonal joining AjA and B3B the phase has disordered completely as Vb Vb As the lines go toward the boundary edge the phase orders and, at the side and comers of the composition square, there is complete ordering of A and B on the sublattices. [Pg.123]

Turgeon, S.L., Beaulieu, M., Schmitt, C., Sanchez, C. (2003). Protein-polysaccharide interactions phase-ordering kinetics, thermodynamics and structural aspects. Current Opinion in Colloid and Interface Science, 8, 401 414. [Pg.113]

Similarly, the reaction field, R (88-90), associated with a group of solvent molecules with cholesteric phase order is much larger when operating on a triplet of BN R increases with increasing a. Hie limitations of the Onsager model to the very anisotropic environment experienced by 2BN preclude a reasonable quantitative discussion. The solute cavity Is not spherical BN may be described better for the purposes of elucidating its interactions with neighboring solvent molecules as a quadrupole... [Pg.166]

The development of new and improved electrocatalysts begins with the discovery of materials displaying improved intrinsic electrochemical activity. Intrinsic activity is best observed and compared in a well-controlled catalyst environment where variables that may disguise the intrinsic activity trends are minimized or absent. Particle size, particle size distribution, surface area, catalyst utilization and the distribution of crystallographic phases are parameters that are typically difficult to control. Vapor deposition of unsupported thin film electrocatalysts eliminates many of these variables. This method provides a controlled synthetic route to smooth, single-phase or multi-phase, ordered or disordered metal alloy phases depending on deposition and processing conditions. [Pg.276]

What types of potential interactions answer the presence of condensed phases, ordered phases, and condensed phases with ordering of components in reaction systems ... [Pg.451]

Ca2Fe205 and oxides of the CaMn03 v family are good examples of such vacancy-ordered structures. Complex intergrowth phases (ordered as well as disordered) involving brownmillerite and other related phases are commonly found in some of the anion-deficient oxides. Some of them also show polytypism due to different modes of stacking of the hexagonal and cubic layers. [Pg.55]

Early gas phase data represented an important contribution to the understanding of solvent effects on acidity/basicity. In aqueous solution the basicity order was known to be (CH3)3N <(CH3)2NH >CH3NH2, and it was recognised that this is not the anticipated inductive order. The advent of Munson s gas phase order, (CH3)3N >(CH3)2NH >CH3NH2, settled the case by pointing out that only differences in solvation energies could explain the irregular solution behaviour [24]. [Pg.6]

In addition to the dramatic difference in absolute rates between gas-phase and solution reactions, there are also differences and even reversals in relative rates. For instance, the gas-phase order of increasing nueleophilicity of halogen anions is... [Pg.158]

Surprisingly, some Diels-Alder cycloaddition reactions show no variation in endojexo product ratio with changes in solvent phase. Ordered liquid-crystalline solvents are not able to differentiate between endo- and exo-activated complexes in the Diels-Alder reaction of 2,5-dimethyl-3,4-diphenylcyclopentadienone with dienophiles of varying size (cyclopentene, cycloheptene, indene, and acenaphthylene), when it is carried out in isotropic (benzene), cholesteric (cholesteryl propionate), and smectic liquid-crystalline solvents at 105 °C [734]. [Pg.302]

Although the electrical conductivity is enhanced by the relatively high mobility associated with intra-chain transport, one must have the possibility of inter-chain charge transfer to avoid the localization inherent to systems with a one-dimensional electronic structure [237,238]. The electrical conductivity becomes three-dimensional (and thereby truly metallic) only if there is high probability that an electron will have diffused to a neighboring chain prior to traveling between defects on a single chain. For well-ordered crystalline material in which the chains have precise phase order, the interchain diffusion is a... [Pg.165]


See other pages where Phase ordering is mentioned: [Pg.101]    [Pg.108]    [Pg.27]    [Pg.155]    [Pg.214]    [Pg.742]    [Pg.62]    [Pg.253]    [Pg.262]    [Pg.267]    [Pg.118]    [Pg.46]    [Pg.190]    [Pg.124]    [Pg.322]    [Pg.376]    [Pg.154]    [Pg.160]    [Pg.488]    [Pg.146]    [Pg.173]    [Pg.101]    [Pg.279]    [Pg.48]    [Pg.102]    [Pg.201]    [Pg.167]   
See also in sourсe #XX -- [ Pg.229 ]




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Block ordered phases

Bond Orientational Order in a Single Smectic Layer and Hexatic Phase

Bond ordering, phase transitions

Charge-ordered phase

Cholesteric phases aggregate order

Crystal phase order parameter

Cyclodextrin stationary phase elution order

Differential scanning calorimetry first-order phase transitions

Differential scanning calorimetry second-order phase transitions

Experiments Probing Phase Transition Order

Field Theories of the Second-Order, Phase-Change

Field-Induced Order in the Isotropic Phase

Filter second-order phase shift

First order phase correction

First- and Second-Order Phase Transitions

First-order nematic-isotropic phase

First-order nematic-isotropic phase transition

First-order phase transition

First-order phase transition definition

First-order phase transition lattice models

First-order phase transition liquid silica

First-order phase transitions, features

First-order phase transitions, finite-size scaling

First-order volume phase transition

First-order volume phase transition hysteresis

Geometric phase theory ordering

Ground-state phases, orientational ordering

Head-tail ordering phase diagram

Herringbone ordering phase transition order

Higher order phase change

Higher-order phase integral

Higher-order phase integral approximation

Highly ordered smectic phases

Homogeneous ordered mobile phases

Isotropic phases, order fluctuations

Landau-de Gennes theory of orientational order in nematic phase

Latent heat, first-order phase transitions

Liquid ordered phase

Magnetic phase first-order

Magnetic phase transitions second-order

Mean-field theory second-order phase change

Melting first-order phase transitions

Membrane Roughness and Dispersive Phase as Effects of Higher-order

Metal semi-ordered phase

Mobile phases, ordered

Molecular disorder ordering phase diagram

Monolayer phase transitions: first-order

Nematic liquid crystal phase distributions/order

New hydrogen ordered phases

Nuclear Magnetic Resonance and Order Fluctuations in the Isotropic Phase

One-dimensional translational order — Smectic A and phases

Order Fluctuations in the Isotropic Phase

Order Parameter Fluctuations in the Nematic Phase

Order Parameter, Phase Transition, and Free Energies

Order parameter columnar phase)

Order parameter phase shift

Order parameter, equilibrium phase diagrams

Order phase transition

Order-disorder phase transition continuous

Order-disorder phase transition critical points

Order-disorder phase transition magnetic effects

Order-disorder phase transition theories

Order-disorder/displacive phase transition

Ordered Fluorite-like Phases

Ordered Smectic Phases

Ordered Tysonite-like Phases

Ordered bicontinuous double diamond phase

Ordered copolymers phase equilibrium-temperature

Ordered phases

Ordered phases

Ordered phases characteristics

Ordered phases, chromonics

Ordered sanidic phase

Orientational ordering phase diagram

Phase Response — Second-Order System

Phase Structure and Molecular Ordering

Phase Structure and Ordering

Phase changes of second order

Phase conjugate, third-order effects

Phase errors, correction first-order

Phase errors, correction zero-order

Phase first-order

Phase first-order collapse

Phase order-disorder

Phase second-order

Phase separating/ordering systems

Phase separating/ordering systems conserved order parameter

Phase separating/ordering systems model)

Phase transformations first-order

Phase transformations order-disorder

Phase transition higher-order

Phase transition ordering)

Phase transition, surface first-order

Phase transitions anion ordering

Phase transitions charge ordering

Phase transitions order-disorder

Phase transitions proton ordering

Phase transitions, order and disorder

Pinwheel phases, orientational ordering

Polymers phase separating/ordering systems

Prussian Blue-like phases magnetic ordering

Pseudo-second-order-phase-transition temperature

Pure substances, phase transitions first order

Results first-order phase transitions

Results second-order phase transitions

Second order, phase change

Second-layer phase herringbone ordering

Second-order phase transition

Second-order phase transition phenomenon

Second-order point process phase space

Second-order susceptibility phase matching

Short-range order effects in the isotropic phase

Smectic phases order/disorder

Solid ordered phase transition

Structural order parameters ordering phase diagram

Structures ordered smectic phases

The Schlogl model of first-order phase transition

The Schlogl model of second-order phase transition

Third Example First-Order Phase Transitions

Third-order susceptibility phase matching

Time proportional phase incrementation and order selective detection using 3D NMR

Transition first-order chemical phase

Two-dimensional translational order within layers with weak correlation along the third dimension — Hexatic phases

UPD Compared with OPD First-Order Phase Transitions

Vacancy-ordered phases

Value and phase of the third order susceptibility

Zero-order phase correction

Zero-order release phase

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