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Coordinative attachment

Another chemically more interesting spin labeled B12 derivative involves coordinate attachment of the nitroxyl function to the cobalt atom of a cobinamide. Fig. 22 shows a reaction in which an alkyl cobin-amide is mixed with 4-hydroxy-2,2,6,6-tetramethylpiperidine-N-oxyl. The nitroxide displaces water from the 6th coordination position very slowly and therefore this reaction is usually allowed to proceed for a few days with a large excess of nitroxide. From the properties of the coordinated nitroxide derivative discussed below, it is certain that the cobalt is coordinated by the N—O functional group. An analogous compound to that shown in Fig. 22 can be made with a similar nitroxide in which the 4-hydroxyl-group is missing. In this case the N—O-function is the only basic site on the molecule and therefore must be the position of attachment to the cobalt 119). [Pg.76]

Here r, 9, 4> are dimensionless co-moving coordinates attached to fundamental observers and R(t) a scale factor with a dimension of length depending only on cosmic time t. k is the curvature constant, which with suitable choice of units takes one of the three values +1 (closed world model with positive curvature), 0 (flat, open model) or —1 (open model with negative curvature). Some consequences of Eq. (4.7) are the relation between redshift and scale factor Eq. (4.2) and the variation of temperature... [Pg.122]

In addition to phosphine ligands, a variety of other monodentate and chelating ligands have been introduced to functionalized polymers [1-5]. For example, cyclo-pentadiene was immobilized to Merrifield resins to obtain titanocene complexes (Fig. 42.13) [102]. The immobilization of anionic cyclopentadiene ligands represents a transition between chemisorption and the presently discussed coordinative attachment of ligands. The depicted immobilization method can also be adopted for other metallocenes. The titanocene derivatives are mostly known for their high hydrogenation and isomerization activity (see also Section 42.3.6.1) [103]. [Pg.1446]

Consider the propagation of a one-dimensional normal shock wave in a gas medium heavily laden with particles. Select Cartesian coordinates attached to the shock front so that the shock front becomes stationary. The changes of velocities, temperatures, and pressures of gas and particle phases across the normal shock wave are schematically illustrated in Fig. 6.12, where the subscripts 1, 2, and oo represent the conditions in front of, immediately behind, and far away behind the shock wave front, respectively. As shown in Fig. 6.12, a nonequilibrium condition between particles and the gas exists immediately behind the shock front. Apparently, because of the finite rate of momentum transfer and heat transfer between the gas and the particles, a relaxation distance is required for the particles to gain a new equilibrium with the gas. [Pg.265]

The monomer coordinates at a vacant coordination site on the cobalt atom. It assumes the trans form since the second coordination attachment on the other side of the cobalt is blocked by an amine molecule. The organic group in the bridge is favorably located for attack either on the C2 or C4 positions of the complexed monomer molecule to give 1 2 or trans 1 4 addition. A sigma bond is formed between the Co and Ci atom of the monomer, and after bond rotation into the bridge, the coordination site is then once more available for monomer insertion. [Pg.62]

Sb(OEt)3 is highly effective for the metal-templated cyclization of tetramino esters to give macrocyclic spermine alkaloids such as buchnerine, verbacine, verbaskine, and verbascenine (Eq. 3) [9]. The accelerated rates and high regioselectivities suggest a mechanism in which the acyclic tetramino esters are covalently or coordinately attached to the antimony before the final cyclization step. In addition, Sb(OEt)3 is useful as an intermolecular amidation catalyst for reactions between esters or carboxylic acids and amines (Eq. 4) [9]. [Pg.524]

Hulburt and Katz (HI7) developed a framework for the analysis of particulate systems with the population balance equation for a multivariate particle number density. This number density is defined over phase space which is characterized by a vector of the least number of independent coordinates attached to a particle distribution that allow complete description of the properties of the distribution. Phase space is composed of three external particle coordinates x and m internal particle coordinates Xj. The former (Xei, x 2, A es) refer to the spatial distribution of particles. The latter coordinate properties Ocu,Xa,. . , Xt ) give a quantitative description of the state of an individual particle, such as its mass, concentration, temperature, age, etc. In the case of a homogeneous dispersion such as in a well-mixed vessel the external coordinates are unnecessary whereas for a nonideal stirred vessel or tubular configuration they may be needed. Thus (x t)d represents the number of particles per unit volume of dispersion at time t in the incremental range x, x -I- d, where x represents both coordinate sets. The number density continuity equation in particle phase space is shown to be (HI 8, R6)... [Pg.239]

Andrieux, C.P, Haas, O., and Saveant, J.-M. 1986. Catalysis of electrochemical reactions at redox polymer coated electrodes. Mediation of the Fe(III)/Fe(ll) oxido-reduction by a polyvinylpyridine polymer containing coordinatively attached bisbipyridine chlororuthenium redox centers. Journal of the American Chemical Society 108, 8175-8182. [Pg.276]

The ultimate job of the SAC is to ensure that cells enter anaphase only after all chromosomes have acquired a bipolar (i.e., amphitelic) attachment to the spindle. As described earlier, the checkpoint signal is initiated at kinetochores that either are not attached to the spindle or display a loss of tension. The kineto-chore is composed of many specific proteins that play two crucial roles (1) coordinate attachment to microtubules, and (2) send signals when attachments are incorrect. Kinetochores are assembled by a complicated process at the centromere, a specific region of the chromosome characterized by the presence of nucleotide repeats. Thus, it is the DNA sequence that ultimately determines where the kinetochore will assemble. Centromeric chromatin is also characterized by the presence of a variant histone, CENP-A, which takes the place of histone H3 in the nucleosome core. [Pg.434]

In the case the vibration diatomic molecules atoms can oscillate just in the direction of connection covalent) binding atoms. In the case of molecules consisting of several atoms (N atoms) the description of the assembly oscillations, even in harmonic appa-oximation, is significantly more complicated. In principle, each atom in the structure molecule can execute, independently of the other atoms of the same molecule, the three-way oscillation linear independent (after three axes orthogonal coordinate attached each of atoms). [Pg.150]

Particles are precipitated at the bottom of the container and in some time three areas with precise borders (Fig. 8.7, b) can be distinguished in the volume. The pure liquid layer is located on the top, followed by the suspension layer (note that the top border of the second layer shifts downwards with time), and finally, the last layer consists of solid sediment. After a certain time r all particles will precipitate from the liquid into the sediment, the suspension will be completely separated into the pure liquid, and the solid sediment layer and the process of sedimentation will be brought to completion by the establishment of sedimentation balance (Fig. 8.7, c). The boundaries between layers are characterized by jumps of density and known as contact discontinuities. Let us determine the velocities of motion of discontinuity surfaces. Consider the motion of the top border of the second layer in Fig. 8.7. Denote by u the velocity of the border s motion directed downwards. Following a common practice in hydrodynamics, choose the system of coordinates attached to the moving surface. In this system, the surface of discontinuity is motionless. Denote the values of parameters before the jump (above) by the index 1, and behind the jump (below) - by the index 2 (Fig. 8.8, a). [Pg.231]

Note that the flow is, as usual, considered in the system of coordinates attached to the particle. In case of a flow around a single spherical particle in unbounded... [Pg.294]

Drops of different sizes are settling under gravity with different velocities. As a result, larger drops overtake smaller ones, and their collision becomes possible. Each drop has its own trajectory, whose determination should be our primary goal if we want to calculate the collision frequency of drops. In most cases, the volume concentration of drops is assumed to be low, so it is possible to consider only the relative motion of two drops. The analysis will be carried out in a spherical system of coordinates attached to the center of the larger drop (Fig. 11.2). [Pg.312]

In this section we presented a discussion of mediated catalysis using one particular type of electroactive polymer system, that based on polyvinylpyridine containing coordinatively attached bisbip3nidine chloro ruthenium or osmium redox centers. We could of course discuss many more classes of polymer systems. Chapter 2 is intended to be a tutorial, so a comprehensive and exhaustive summary of the experimental literature is unnecessary. For further details the reader is referred to reviews by Hillman and Saveant et alS for a very comprehensive discussion of a wide variety of systems. [Pg.311]

Setting up transformation matrices like those in Eqs. 6.79 and 6.80 is laborious, and a worthwhile simplification results if one sees [6] that only the Cartesian coordinates attached to nuclei that are undisplaced by a symmetry operation contribute to the character In particular, the contributions to the character are x(a) = +1, z(C ) =1 + 2 cos 2mn/n), x(S ) = — 1 + 2 cos(2m7i/n), and x(i) = — 3 for each nucleus that is undisplaced by the symmetry operations a, C , S , and i, respectively. The character x(E) for the identity operation is always 3AT. These rules are independent of the particular choice of orientation of the Cartesian axes. [Pg.201]

Ig = a /a, sometimes called "intensity of segregation", is an index characterizing the quality of mixing. The smaller Ig is the better the achievement of mixing. In Lagrangian coordinates (attached to the fluid particles), = -a /(da /dt) is a time constant for the rate of segregation decay, i.e., for the rate of mixing. [Pg.205]

CaCl2 and H-MOR, there were no longer any acidic Br0nsted sites present, since no band around 1540 cnr (which is typical of pyridinium ions and would form in the presence of such acid sites) is seen. Instead, a band at 1446 cm appeared in spectrum 2b, indicating pyridine coordinatively attached to Ca + and thus proving the incorporation of these cations into the mordenite structure. [Pg.74]


See other pages where Coordinative attachment is mentioned: [Pg.339]    [Pg.490]    [Pg.239]    [Pg.111]    [Pg.6472]    [Pg.150]    [Pg.306]    [Pg.767]   
See also in sourсe #XX -- [ Pg.1447 ]




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Making Attachments - Coordination

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