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Poles multiple

Case A When > l, we have two distinct and real poles. Case B When C= 1, we have two equal poles (multiple pole). Case C When < 1, we have two complex conjugate poles. [Pg.104]

Multiple exposure photography is used to illustrate the movement oi a pole vaulter. tCorbis-Bettmann)... [Pg.386]

Very similarly, higher-order processes can be shown to yield a size-consistent redistribution of the intensity of shake-up states among themselves, via multiple 2h-lp/2h-lp interactions. Any restriction on this balance will therefore yield a size-inconsistent description of correlation bands, which will tend to vanish with increasing system size (11). A nice example is provided here, with the necessary introduction of a lower limit on pole strengths in the block-Davidson diagonalization procedure. [Pg.89]

The functions also handle multiple transfer functions. Let s make a second transfer function in pole-zero form,... [Pg.229]

The enthalpy-composition approach may also be used for multiple feeds and sidestreams for binary systems. For the condition of constant molar overflow, each additional sidestream or feed adds a further operating line and pole point to the system. [Pg.589]

Another successful approach involves the cross-linking of the side chain NLO polymer, after poling, at multiple sites by a different type of polymerisation mechanism. Subsequent curing and hardening produces a lattice that locks in the poled dipole. . One such process is outlined in Figure 5.32. [Pg.346]

Directions indicated are poles of crystallographic planes contours show the density with which these crystal directions are aligned parallel to the tensile axis in multiples of the density for a sample with no preferred orientation... [Pg.14]

Because of the four-fold symmetry of the [001] pole figures in Figs. 24.6-24.9, additional symmetry-related invariant planes can be produced. Also, further work shows that additional invariant planes can be obtained if a lattice-invariant shear corresponding to a = 7.3° rather than a = 11.6° (see Fig. 24.8) is employed [5]. Multiple habit planes are a common feature of martensitic transformations. [Pg.571]

The t2sTe nucleus is amenable to study by Mossbauer spectroscopy as well as by NMR, but far fewer studies dealing with the former have been reported. We are aware of one report by Jones (192) that reports isomer shift and quad-rupole splitting data for 153,164,165, and 154. The isomer shifts are found to be essentially the same regardless of whether the tellurium acts as a two-, four-, or six-electron donor, and the small values observed for the quadru-pole splittings in 153,164, and 165 are indicative of tellurium-metal multiple bonding. [Pg.176]

The presence of only one Si(OR )3 unit per chromophore makes the formation of a highly crosslinked sol-gel network very difficult. The high mobility of the NLO dye in the free volume of the host network causes relaxation of the poling-induced order. Presently, the most promising approach to improve the stability of the second-order optical nonlinearity is therefore the use of multiple-substituted dyes, such as 2083. [Pg.2354]

As told earlier for scalar equations, we must be well aware that there are unsolvable IVPs for which the solution may, for example, blow up , i.e., have a pole before reaching the right endpoint of the target interval [a, 6], Likewise, an IVP may have multiple solutions, especially if the number of initial conditions is less than the order of the DE or the dimension of the first-degree system. But under mild mathematical assumptions of continuity and Lipschitz14 boundedness F(x,y)—F(x,y) < L y—y of the function F in (1.12), every ODE system y = F(x, y) with y = y(x) R — Rn and with n specified initial conditions y(xo), y (xo),. .., /" 1 -1 (xq) 6 R" at xq R will have a unique solution we refer the reader to the literature quoted in the Resources appendix at the end of this book. [Pg.41]

It should be noted that a poling process is often necessary with single-crystal ferroelectric bodies because they contain a multiplicity of randomly oriented domains. There is therefore a sequence of states of increasing orderliness polycrystalline ferroelectric ceramics, poled ferroelectric ceramics, single-crystal ferroelectrics and single-domain single crystals. [Pg.341]


See other pages where Poles multiple is mentioned: [Pg.133]    [Pg.232]    [Pg.363]    [Pg.2487]    [Pg.523]    [Pg.193]    [Pg.184]    [Pg.237]    [Pg.14]    [Pg.382]    [Pg.465]    [Pg.306]    [Pg.250]    [Pg.315]    [Pg.55]    [Pg.11]    [Pg.139]    [Pg.735]    [Pg.27]    [Pg.16]    [Pg.127]    [Pg.225]    [Pg.233]    [Pg.245]    [Pg.21]    [Pg.30]    [Pg.122]    [Pg.316]    [Pg.211]    [Pg.178]    [Pg.414]    [Pg.172]    [Pg.173]    [Pg.55]    [Pg.135]    [Pg.232]   
See also in sourсe #XX -- [ Pg.82 ]




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