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Functional molecular squares

Fig. 7 Structures of ligands used to functionalize molecular square 5. Fig. 7 Structures of ligands used to functionalize molecular square 5.
In order to extract some more information from the csa contribution to relaxation times, the next step is to switch to a molecular frame (x,y,z) where the shielding tensor is diagonal (x, y, z is called the Principal Axis System i.e., PAS). Owing to the properties reported in (44), the relevant calculations include the transformation of gzz into g x, yy, and g z involving, for the calculation of spectral densities, the correlation function of squares of trigonometric functions such as cos20(t)cos20(O) (see the previous section and more importantly Eq. (29) for the definition of the normalized spectral density J((d)). They yield for an isotropic reorientation (the molecule is supposed to behave as a sphere)... [Pg.27]

The work of Thomas et al. was preceded by the formation of a range of related molecular squares and triangles such as Fujita s molecular square (10.10), which is able to function as a solution host for aromatic guests such as naphthalene with a binding constant, Ku of 1800 M 1. Rigid spacers (edges)... [Pg.657]

Simulations—isoergic and isothermal, by molecular dynamics and Monte Carlo—as well as analytic theory have been used to study this process. The diagnostics that have been used include study of mean nearest interparticle distances, kinetic energy distributions, pair distribution functions, angular distribution functions, mean square displacements and diffusion coefficients, velocity autocorrelation functions and their Fourier transforms, caloric curves, and snapshots. From the simulations it seems that some clusters, such as Ar, 3 and Ar, 9, exhibit the double-valued equation of state and bimodal kinetic energy distributions characteristic of the phase change just described, but others do not. Another kind of behavior seems to occur with Arss, which exhibits a heterogeneous equilibrium, with part of the cluster liquid and part solid. [Pg.135]

A molecular orbital is a one-electron wave function whose square describes the distribution of electron density around the nuclei. [Pg.219]

As an example let us consider the system of four equivalent univalent atoms at the corners of a square, discussed in the previous section by the valence-bond method. The secular equation for a one-electron wave function (molecular orbital), expressed as a, linear combination of the four atomic orbitals ua, ub, uc, and ud, is... [Pg.381]

Rhenium ions, and especially tricarbonylrhenium(l)chloro fragments, have been used to organize and link pyridine-functionalized porphyrins as molecular squares, rectangles, planar dimers, and more complex structures. [Pg.145]

Fig. 5 PDf values for ZrP-assembled (right axis) and interfacially polymerized (left axis) films of porphyrinic molecular squares 13Zn (T) and 14Zn ( ), respectively, as a function of the inverse radius of the permeant. (PDf = permeability = (solution-to-film partition coefficient) x (film-based diffusion coefficient). Adapted from [24]... Fig. 5 PDf values for ZrP-assembled (right axis) and interfacially polymerized (left axis) films of porphyrinic molecular squares 13Zn (T) and 14Zn ( ), respectively, as a function of the inverse radius of the permeant. (PDf = permeability = (solution-to-film partition coefficient) x (film-based diffusion coefficient). Adapted from [24]...
Fig. 6 Probe molecule flux as a function of film thickness for an interfacially polymerized film derived from molecular square 14Zn and succinyl chloride. The line is drawn to show a first order inverse fit to the data. (Inset shows linearity of the reciprocal plot.) Adapted from [28]... Fig. 6 Probe molecule flux as a function of film thickness for an interfacially polymerized film derived from molecular square 14Zn and succinyl chloride. The line is drawn to show a first order inverse fit to the data. (Inset shows linearity of the reciprocal plot.) Adapted from [28]...
Figure 1.9. A schematic representation of the formation of bonding (o) and antibonding (a ) molecular orbitals of hydrogen (Hj) by the combination of two equivalent Is hydrogen atomic orbitals. The signs (+) and (-) do not refer to charges but rather to the sign of the wave function /, whose square (t f ) gives the probabiUty of finding the electron(s) in the volume shown. Figure 1.9. A schematic representation of the formation of bonding (o) and antibonding (a ) molecular orbitals of hydrogen (Hj) by the combination of two equivalent Is hydrogen atomic orbitals. The signs (+) and (-) do not refer to charges but rather to the sign of the wave function /, whose square (t f ) gives the probabiUty of finding the electron(s) in the volume shown.
In an early effort to introduce heteroatoms into [Injparacyclophane frameworks, the close relative 12.6 of the molecular square 12.1b with all methylene bridges replaced by dimethylsilyl functional groups was synthesized by Konig et using stepwise regioselective ortholithiation... [Pg.281]

An electronic molecular transition is labeled by the main attributes of the initial and the final electronic state. For diatomic molecules, which play a major role in AAS, the labeling usually includes the following information, given in order of appearance (i) the energetic order of the electronic state, (ii) the total spin of the electrons, (iii) the total angular momentum of the electrons with respect to the molecular axis, and (iv) symmetry properties of the electronic wave function, whose squared value describes the probability of finding the electrons at any location within the molecule. A typical electronic state may therefore be labeled by ... [Pg.25]

A major disadvantage of a matrix representation for a molecular graph is that the number of entries increases with the square of the number of atoms in the molecule. What is needed is a representation of a molecular graph where the number of entries increases only as a linear function of the number of atoms in the molecule. Such a representation can be obtained by listing, in tabular form only the atoms and the bonds of a molecular structure. In this case, the indices of the row and column of a matrix entry can be used for identifying an entry. In essence, one has to distinguish each atom and each bond in a molecule. This is achieved by a list of the atoms and a list of the bonds giving the coimections between the atoms. Such a representation is called a connection table (CT). [Pg.40]


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See also in sourсe #XX -- [ Pg.912 ]




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