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Uniform compression

To simulate the effect of unifonn strain on solid nitromethane, the initial lattice parameters were successively decreased by keeping their ratio fixed. The pressure P is estimated by using the low-temperature formula P = dE, , / dV. For hydrostatic compression up to 50% of the original volume Vo, the pressure rises to about 50 GPa, while the HOMO-LUMO gap dropped by 0.6 eV, i.e., by 13% of its original value. This compression results in a simultaneous increase of the HOMO and the LUMO energies, while the decrease of the HOMO-LUMO gap is almost monotonic in the volume strain, as depicted in Fig.2. The change induced in the band gap by very high hydrostatic compression is shown in Fig.3 for strain equal up to 70%. [Pg.75]

It is of interest to note that the mutual orientations of the C-N axes vary smoothly with the strain, (Vo-V)/V(,, when this is less than 40%, with the corresponding pressure not exceeding 20 GPa. When V/Vq is between 58% and 60% and P is estimated to lie between 15 and 25 GPa, the atomic configuration undergoes an abrupt change accompanied by rotations of the methyl (CH3) groups, in agreement with first-principles calculations [41 ] a similar transition [Pg.75]


If it is assumed that uniform tensile stress, like uniform compressive stress (7), has no significant effect on yield, then the yield pressure of a cylinder subjected solely to an internal pressure may be calculated from... [Pg.78]

Figure 5-22 Buckling of Rectangular Specially Onholropic Laminated Plates under Uniform Compression, N,... Figure 5-22 Buckling of Rectangular Specially Onholropic Laminated Plates under Uniform Compression, N,...
Figure 5-24 Buckling Loads for Rectangular Symmetric Angle-Ply Plates under Uniform Compression, Nj, (After Whitney [5-1])... Figure 5-24 Buckling Loads for Rectangular Symmetric Angle-Ply Plates under Uniform Compression, Nj, (After Whitney [5-1])...
Initially the effect of applied voltage on membrane capacitance was attributed to the uniform electrostriction, in the manner of the elastic capacitor model [1,103], The effect of undulations was first considered by Leikin [78], In Ref. 89 the combined effect of undulations and uniform compression is studied, including the possible influence of nonlocality. The differential capacitance C is presented as... [Pg.92]

In providing an overall picture of the Griffith theory applied to the comminution process, it must be pointed out that the theory requires that a tensile stress should exist across a crack to open it further. While a uniform compressive force can close a crack, a nonuniform one can lead to the occurrence of localized tensile stresses. In a comminution process the particles are subjected to nonuniform loading, and therefore it can be surmised that they normally break in tension and not in compression. However, the tensile component of loading in comminution does not form the major loading component and this contributes towards a lowering of the overall energy efficiency of comminution. [Pg.133]

The bolt spacing must be selected to give a uniform compression of the gasket. It will not normally be less than 2.5 times the bolt diameter, to give sufficient clearance for tightening with a wrench or spanner. The following formula can be used to determine the maximum bolt spacing ... [Pg.865]

In assembling flanged joints, the gasket shall be uniformly compressed to the proper design loading. [Pg.121]

Striped (SI) and from a hexagonal incommensurate (HI) phase. The structure and the corresponding schematic diffraction patterns are shown in Fig. 31 the diffraction patterns have been calculated for fully relaxed walls, i.e. the SI and the HI phase are in fact uniaxially and uniformly compressed phases, respectively. By inspection of Fig. 31 it is obvious that the various incommensurate structures can easily be identified by their characteristic diffraction patterns. [Pg.256]

After treating different fuel cells to 100 freeze-thaw cycles (from -40 to 70°C), Kim, Ahn, and Mench [261] concluded that stiffer materials used as diffusion layers improved the uniform compression with the CL, resulting in fewer issues after the freeze and thaw cycles. On the other hand, more flexible DLs failed to improve the compression the CL left open spaces for ice films to be formed, resulting in serious issues after the freeze-thaw cycles. However, even with the stiffer materials tested, such ice films were still evident and caused delamination of the DL and CL, surface damage in the CL, and breakage of the carbon fibers. This resulted in increased electrical and mass transport resistances. [Pg.281]

Particle size Flow ability, content uniformity, compressibility, disintegration, dissolution rate... [Pg.114]

Figure 10.59(b) indicates that as few as three e = 1, spatially uniform compressions of PS are capable of heating it past its Tg. Thus, there is good agreement between the... [Pg.577]

Isostatic molding — PTFE molding technique allowing uniform compression from all directions. It uses a flexible mold, which is filled with free-flowing granular powder. It is used for parts with complicated shapes. [Pg.170]

The difference between the observed and Schrodinger spectra is due to an environmental effect. The Schrodinger equation assumes coulombic interaction between the proton and electron of hydrogen, and nothing else, i.e. an essentially empty universe. As argued before, environmental pressure exists in the real world and has an effect on electronic levels, which can be simulated by uniform compression of the atom. The effect of such compression should become even more apparent on extrapolation of the hem lines to the ratio Z/N = 1, and it does. [Pg.136]

This condition, which amounts to uniform compression of the atom, when simulated numerically, shifts the electronic energy to higher levels, and eventually leads to ionization. It means that environmental pressure activates the atom, promotes it into the valence state and prepares it for chemical reaction. The activation consists therein that sufficient energy is transferred to a valence electron to decouple it from the core. The wave function of such a freed electron (eqns 3.36, 5.31) remains constant within the ionization sphere. [Pg.244]

Entropy production during chemical change has been interpreted [7] as the result of resistance, experienced by electrons, accelerated in the vacuum. The concept is illustrated by the initiation of chemical interaction in a sample of identical atoms subject to uniform compression. Reaction commences when the atoms, compacted into a symmetrical array, are further activated into the valence state as each atom releases an electron. The quantum potentials of individual atoms coalesce spontaneously into a common potential field of non-local intramolecular interaction. The redistribution of valence electrons from an atomic to a metallic stationary state lowers the potential energy, apparently without loss. However, the release of excess energy, amounting to Au = fivai — fimet per atom, into the environment, requires the acceleration of electronic charge from a state of rest, and is subject to radiation damping [99],... [Pg.254]

A characteristic degree (energy) of uniform compression is required to promote an atom into its valence state. In a compressed monatomic medium all atoms enter the valence state simultaneously. At this point the valence... [Pg.257]

VII. Autowave Processes under Conditions of Uniform Compression of the Sample... [Pg.339]

VII. AUTOWAVE PROCESSES UNDER CONDITIONS OF UNIFORM COMPRESSION OF THE SAMPLE... [Pg.362]

From the theoretical analysis it follows that acting on the strength characteristics of the solid matrix of a frozen reactant mixture may be an effective means for testing the concepts developed. This was an impetus for a study of the effect of high pressures on the dynamic characteristics of the autowave regimes of chemical conversion,19 since it is known that uniform compression of solid materials results in significant strengthening. [Pg.362]

This conclusion was confirmed also by a different series of experiments elucidating the role of plastic deformations. The experiments were performed in the regime of practically uniform rather than local loading. To this end we employed the procedure developed to study the initiation and development of autowave processes under conditions of uniform compression (see Section VII). But whereas previously what were subjected to y radiation were massive samples under conditions of high static pressure (i.e., the stage of accumulation of active centers in the sample was preceded by plastic deformation during compression), in this work the experimental procedure was modified to fit the task formulated above. [Pg.371]

Therefore, neither the appreciable plastic deformation (both in the case of uniform compression and of local fracture) of the solid reaction systems studied nor their static state of high stress is a factor conditioning the critical phenomena and autowave processes observed during the chemical conversion in the systems. In other words, this series of experiments has provided another telling argument for the decisive role of brittle fracture in the mechanism of the phenomena considered. [Pg.371]

Consider a crystal of volume F, containing N atoms or molecules. (We purposely leave the description slightly vague, so as to allow more generality in the result.) Then V/N is the volume per atom or molecule, a quantity which of course can be changed by application of external pressure. We shall limit the present discussion to cubic crystals, in which only the volume, and not the shape, changes under pressure many crystals do not have this property, but the ones that we shall discuss quantitatively happen to be cubic. Then V/N will be a numerical constant times r3, the volume of a cube of side r, since in a uniform compression the whole volume and the volume r3 will change in proportion. [Pg.212]

The jump from uniaxial elongation to uniform compression is a simple one in terms of defining all the stresses and strains. The final modulus we wish to define, the shear modulus., r, is a little different and you have to pay... [Pg.406]

In the zincblende structure, with three independent elastic constants, the use of a model with only two parameters will allow a test and also allows alternate ways of obtaining the parameters. We obtain the radial force constant from a uniform compression, e, = = Cj = r, from which we obtain a change in energy per bond... [Pg.195]


See other pages where Uniform compression is mentioned: [Pg.165]    [Pg.353]    [Pg.318]    [Pg.75]    [Pg.367]    [Pg.135]    [Pg.318]    [Pg.384]    [Pg.521]    [Pg.43]    [Pg.256]    [Pg.97]    [Pg.97]    [Pg.65]    [Pg.278]    [Pg.287]    [Pg.371]    [Pg.378]    [Pg.32]    [Pg.151]    [Pg.90]    [Pg.65]   
See also in sourсe #XX -- [ Pg.356 ]

See also in sourсe #XX -- [ Pg.387 ]




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Solids uniformed compression

Spatially uniform compression

Uniform compressive stress

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