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Length restriction

The products of partial substitution for the OR-groups, i.e., alkoxocarbox-ylates, P-diketonates M(OR)mX , where X= RCOO, acac, thd, etc.—the mixed-ligand complexes—usually are more soluble and stable than M(OR) , as their molecules contain the chelate cycles. Mehrotra et al. [223] have described a great number of such products (usually liquid or amorphous), in which individuality appeared sometimes questionable. During recent years, however, in connection with the application of these compounds to the synthesis of oxides, interest in them has increased, and a number of them have been isolated and structurally characterized (Chapter 7). Unfortunately, length restriction did not permit us to present a complete review of their chemistry in this book. [Pg.3]

Unfortunately, length restrictions did not permit us to consider in detail the tremendous amount of information available on heteroleptic complexes, which are briefly reviewed in Chapter 7. The reviews do not consider a broad group of autocomplexes — derivatives of nitro-, aminophenols, ketoenols, and also chloro-, bromo-, and iodophenols that are stable to hydrolysis and are only formal analogs of alkoxides and phenoxides. [Pg.160]

The length restriction (Definition 8.26b) implies that a fixed-length encoding exists for each claw-intractable family of permutation pairs. However, to base a construction on it, one must effectively know one. ... [Pg.280]

Main public key test mkjest (on input ( 1 , V, prek, mk) with prek = (q, p, g, g ) and mk = (mki, mk2)) Instead of testing that mki elements of Hgp, it is usually sufficient to test that they are in Zp The length restrictions are still fulfilled, and the only other property that could be violated by enlarging the set of acceptable main public keys is that test works in polynomial time for all public keys.that can possibly occur, and any usual multiplication algorithm works on the entire Zp. [Pg.301]

The core structures of template proteins are defined as consecutive segments of the structure that are conserved across multiple alignments of structural [195, 197]. Loop length restrictions are defined to account for the maximum length in observed for the structural neighbors and to avoid nonphysical models. [Pg.284]

Holdsworth, G., Osborne, D. A., Pham, T. T., Fells, J. I., Hutchinson, G., Milligan, G., Parrill, A. L. A single amino acid determines preference between phospholipids and reveals length restriction for activation of the S1P4 receptor. BMC Biochem 5 (2004) 12. [Pg.290]

Fixed bows must be tested for color fastness to water. Bows must be securely attached with the bar tack at the center. However, there are maximum length restrictions to consider for the loop and tail lengths of bows when used on children s clothing. [Pg.147]

Number of Pathways from Extended Conformation to Ground State with Given Length Restriction... [Pg.374]

It should be noted that pathway traversal can be substantially optimized when a length restriction is given. First, the level of connection between the final state and all other minima is determined. Then, for every transition considered during the pathway search, it is determined whether or not the final state could possibly be reached in the proper number of steps. If it is not possible according to the precalculated level of connection, the transition is avoided. [Pg.402]

A full cost-benefit analysis requires a substantial effort for a single surveillance device. Each part of the parameters in equation (3) is discussed separately in the SURVEILLE project, but due to the length restriction of the ESREL paper submissions, the discussion on mathematical modelling for each parameter is briefly summarized here. [Pg.411]

In tnrbnlent flow, if there are no time or length restrictions, the simple pipeline nses the minimum energy and is often the best choice for blending applications. If there are energy limitations, the energy for mixing must be supplied by either the main stream or the side stream. [Pg.397]

Let us first consider the calculations on the H2 system. In Table 12.2, the MP2 natural orbitals are used in the first iteration in Table 12.3, we use the canonical Hartree-Fock orbitals. Because of the different choices of orbitals, the optimizations proceed rather differently. For the optimization based on the MP2 natural orbitals, the optimization begins in the local region each step corresporxls to a Newton step with no step-length restrictions. Quadratic convergence is therefore observed in all outer iterations - see the reduction in the gradient and step norms in Table 12.2. The ratio parameter r (12.3.21), which probes the quadratic dominance of the energy function, is close to 1 in all iterations. [Pg.107]


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See also in sourсe #XX -- [ Pg.193 ]




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Restriction fragment length

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