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Shape and Phase

The columnar mesophases possess the property of self-assembly of columns of indehnite length. Hence, they also belong to the class of supramolecules. [Pg.138]

Crystal smectic C smectic B smectic A nematic I (isotropic liquid) [Pg.138]

Correspondingly, AH, in kilojoules per mole of phase transition between two phases, is influenced as observed by the decreasing order  [Pg.138]

Smectic B-smectic C Smectic C-nematic Smectic A-nematic Smectic B-smectic A [Pg.138]

Experimental determinations of phase transition are based upon thermal analysis classical adiabatic calorimetry (CAC), differential thermal analysis (DTA), and differential scanning calorimetry (DSC). [Pg.138]


The property to be predicted must be considered when choosing the method for simulating a polymer. Properties can be broadly assigned into one of two categories material properties, primarily a function of the nature of the polymer chain itself, or specimen properties, primarily due to the size, shape, and phase... [Pg.310]

To model the experimental data we used a global-fit procedure to simulate EPS, integrated TG, heterodyne-detected TG, and the linear absorption spectrum simultaneously. The pulse shape and phase were explicitly taken into account, which is of paramount importance for the adequate description of the experimental data. We applied a stochastic modulation model with a bi-exponential frequency fluctuation correlation function of the following form ... [Pg.167]

J.W. Cahn and W.C. Carter. Crystal shapes and phase equilibria A common mathematical basis. Metall. Trans., 27A(6) 1431-1440, 1996. [Pg.354]

Hydrothermal synthesis is a nice route to prepare a phase-pure and crystalline oxide in one step. Hydrothermal synthesis of Ti02 nanoparticles has been reported in some publications [2-4]. Products with different shapes and phases have been... [Pg.453]

The growth of nanomaterials is a rich field of research that can only be treated in a selective fashion in this chapter. The main concerns are the principle issues that determine formation and growth in the nanoscale range, how growth influences microstructure, the stability of particular sizes, shapes and phases, and structure-property relationships. Unlike most nanomaterials, natural nanomaterials can be formed by either inorganic or biologically-connected (enzymatic) processes. In some cases, the same composition nanomaterials can be formed by either pathway. [Pg.106]

On the transmitter side, the rf excitation is modulated to form pulses of given shape and phase. These pulses are amplified and fed into the resonator or rf oscillator of the probe, which is usually shared with the receiver. For material applications, most of these components are required in duplicate if rare nuclei such as C and Si are imaged. [Pg.56]

Nanomaterials are of varying chemical complexity (bulk and surface), size, shape, and phase (see Fig. 21.1 Reference 13). Therefore, there exist large challenges in understanding the environmental health and safety of nanomaterials and tmly interdisciplinary efforts are needed. This chapter reflects the interdisciplinary nature of the research on the environmental and health impacts of nanoscience and nanotechnology. The research discussed in this chapter represents a compilation of some of the most recent studies and the current state of the science of the environmental and health impacts of nanoscience and nanotechnology. [Pg.683]

Surfactant self-assembly is a delicate balance between hydrophobic and hydrophilic interactions, and the interactions between the headgroups and the solvent are decisive both for the onset of self-assembly and for the curvature of the surfactant films and thus for aggregate shape and phase behavior. H, H, and NMR have been used successfully to study the hydration of surfactant aggregates. The three by far most used approaches are H (or H) self-diffusion, O quadrupole relaxation, and quadrupole splittings. We stress at the outset that a division into free and bound water molecules on which the concepts of hydration and hydration number are based is far from unambiguous, and furthermore this division is dependent on the physicochemical parameter monitored. [Pg.352]

The FIDs and interferograms can be multiplied by appropriate mathematical functions before Fourier transformation in order to improve sensitivity, resolution, or line shape exactly as in ID NMR. The NMR data are usually obtained as two separate components 90° out of phase from each other in a mode called quadrature detection to yield two spectral components denoted real and imaginary. A suitable linear combination of these two components allows the generation of a spectrum with a pure absorption phase. In 2D NMR, this phase-sensitive detection sometimes results in line shapes and phases that do not allow a pure absorption spectrum to be obtained and then the compromise of a magnitude mode presentation is used. This comprises the square root of the sum of the squares of the real and imaginary components and is wholly positive. Usually, 2D NMR spectra are plotted as contour maps as though the 2D spectral peaks are a series of mountains viewed from above relative to the orthogonal ffli and 0)2 axes. [Pg.3396]

Cahn, J.W. and Carter, W.C. (1996) Crystal shapes and phase equilibria a common mathematical basis. Metcdl. Mater. Trans. A, 27A, 1431-1440. [Pg.525]

It is important to emphasize that, in the above examples, knowledge of the PES was not required for the optimization process. The adaptive-control learning algorithm explores the available phase space and optimizes the evolution of the wave packet on the excited state PES without any prior knowledge of the surface. Thus, the intrinsic information about the excited-state dynamics of these polyatomic systems remains concealed in the detailed shape and phase of the optimized pulse. Inevitably, however, scientific curiosity, together with a desire to imder-stand how chemical reactions can be controlled, has led to pioneering studies that aim to identify the underlying rules and rationale that lead to a particular pulse shape or phase relationship that produces the optimum yield. [Pg.262]

The speed of a heterogeneous reaction (or its rate) is usually an extremely complex function that depends on physico-chemical and textural variables (shapes and phase dimensions). (Jenerally, the volumetric or areal speed cannot be defined. Despite thus, a certain nrrmber of heterogeneorrs reactions follow the law , which means that the rate can be written as a product of two functions as in the case of the elementary steps ... [Pg.110]


See other pages where Shape and Phase is mentioned: [Pg.171]    [Pg.78]    [Pg.173]    [Pg.405]    [Pg.422]    [Pg.521]    [Pg.14]    [Pg.522]    [Pg.331]    [Pg.99]    [Pg.173]    [Pg.498]    [Pg.168]    [Pg.160]    [Pg.161]    [Pg.22]    [Pg.395]    [Pg.269]    [Pg.168]    [Pg.137]    [Pg.138]    [Pg.532]    [Pg.93]    [Pg.266]    [Pg.24]    [Pg.514]   


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