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Equilibria/equilibrium conformer

The object of this part of the project is to determine the energy ("enthalpy) levels in each the three con formers and so to determine the composition of the equilibrium conformational mixture. That having been done for the cis isomer, the procedure is repeated for the trans isomer. [Pg.166]

Generally, the models used for simulation of living polymers can be divided roughly into two classes, focused on static or dynamic properties of the LP or GM. The static models are mainly designed to study equilibrium conformational properties of the polymer chains, critical behavior at the polymerization transition, and molecular weight distribution... [Pg.511]

Bond orders, charges on the atoms in 1 l//-pyrido[2,l-Z)]quinazolin-l 1-one and its protonated form were calculated by quantum chemical calculations by the semiempirical AMI method. According to the results, the equilibrium conformation of the ring in 1 l//-pyrido[2,l-Z)]quinazolin-l 1-one is planar, while l//-pyrimido[l,2-u]quinolin-1-one adopts a conformation close to a half-chair due to the unfavorable interactions between the oxygen atom of the carbonyl group and the ring C-10 atom in the pen-position (97MI22). [Pg.259]

Jaffe (1953)52 showed that while many rate or equilibrium data conform well to the Hammett equation (as indicated by the correlation coefficient), many such data are outside the scope of the equation in its original form and mode of application. Deviations are commonly shown by para-substituents with considerable + Rot — R effect53. Hammett himself found that p-NOz (+ R) showed deviations in the correlation of reactions of anilines or phenols. The deviations were systematic in that a a value of ca. 1.27 seemed to apply, compared with 0.78 based on the ionization of p-nitrobenzoic acid. Other examples were soon discovered and it became conventional to treat them similarly in terms of a duality of substituent constants . [Pg.495]

The dominant practice in Quantum chemistry is optimization. If the geometry optimization, for instance through analytic gradients, leads to symmetry-broken conformations, we publish and do not examine the departure from symmetry, the way it goes. This is a pity since symmetry breaking is a catastrophe (in the sense of Thom s theory) and the critical region deserves attention. There are trivial problems (the planar three-fold symmetry conformation of NH3 is a saddle point between the two pyramidal equilibrium conformations). Other processes appear as bifurcations for instance in the electron transfer... [Pg.114]

We note from Fig. 2 that the hypothetical equilibrium conformation is pyramidal, with 0e = 46(8)°, even though the geometry of the complex is effectively planar in the zero-point state (i.e. the vibrational wavefunction has C2v symmetry) because the PE barrier at the planar (0 = 0) form is low. At the time of the publication of [112] this was a critical result because it demon-... [Pg.37]

The examples cited above are of molecules which are not strictly speaking noorigid, although they have more than one well-defined equilibrium configuration. The 1,2-dichloroetbane molecule discussed above is a classic example. With the aid of computer programs that have been developed to treat this problem, it has become possible to calculate wifi) confidence the equilibrium conformations of such molecules, as well as the energy differences and the tunneling barriers between them. It is appropriate here to summarize briefly the so-called molecular mechanics method that is currently employed to obtain these results. [Pg.126]

Conformational Equilibria. The solvent effect on the conformational equilibria represents a typical problem studied using the DFT/SCRF methods. The presence of the environment may affect the free energy of a given conformer, its equilibrium conformation or even destabilize a particular conformation. The DFT/SCRF calculations have been applied to study such effects using various KS methods as well as different techniques for calculating [Pg.112]

The temperature measurements in range from —40 to 23 °C revealed the presence of conformational equilibrium between conformers of the opposite helicity (M- and P-helix). The barrier of 13 kcal/mol of the chemical exchange was estimated. It was shown that peripheral stereocenters control the absolute sense of helicity in the foldamers studied.103... [Pg.169]

Equilibrium Conformational Composition of 1,3,5-Dioxaphosphorinanes and Their Derivatives (%)... [Pg.70]

Probabilities of equilibrium conformations of polymer chains are describ-able by the Gaussian statistics. [Pg.183]

When a strong static electric field is applied across a medium, its dielectric and optical properties become anisotropic. When a low frequency analyzing electric field is used to probe the anisotropy, it is called the nonlinear dielectric effect (NLDE) or dielectric saturation (17). It is the low frequency analogue of the Kerr effect. The interactions which cause the NLDE are similar to those of EFLS. For a single flexible polar molecule, the external field will influence the molecule in two ways firstly, it will interact with the total dipole moment and orient it, secondly, it will perturb the equilibrium conformation of the molecule to favor the conformations with the larger dipole moment. Thus, the orientation by the field will cause a decrease while the polarization of the molecule will cause an... [Pg.239]

In Table 7 the six-membered monocyclic dienes are represented by the conjugated 1,3-cyclohexadiene and its isomer 1,4-cyclohexadiene. 1,3-Cyclohexadiene has a nonplanar equilibrium conformation that is primarily influenced by three factors -electron interaction (optimal for a planar conformation) angle strain and torsion strain (both optimal for a planar conformation). The reduced overlap between the two --orbital systems is, for the observed C=C—C=C angle of 18°, estimated at ca 10% and should therefore not influence the conjugation stabilization drastically, compared to a conformation with coplanar C=C bonds. [Pg.37]

Figure 5.24 Model of hierarchical self-assembly of chiral rodlike monomers.109 (a) Local arrangements (c-f) and corresponding global equilibrium conformations (c -f) for hierarchical selfassembling structures formed in solutions of chiral molecules (a), which have complementary donor and acceptor groups, shown by arrows, via which they interact and align to form tapes (c). Black and the white surfaces of rod (a) are reflected in sides of helical tape (c), which is chosen to curl toward black side (c ). (b) Phase diagram of solution of twisted ribbons that form fibrils. Scaled variables relative helix pitch of isolated ribbons h hh /a. relative side-by-side attraction energy between fibrils eaur/e. Reprinted with permission from Ref. 109. Copyright 2001 by the National Academy of Sciences, U.S.A. Figure 5.24 Model of hierarchical self-assembly of chiral rodlike monomers.109 (a) Local arrangements (c-f) and corresponding global equilibrium conformations (c -f) for hierarchical selfassembling structures formed in solutions of chiral molecules (a), which have complementary donor and acceptor groups, shown by arrows, via which they interact and align to form tapes (c). Black and the white surfaces of rod (a) are reflected in sides of helical tape (c), which is chosen to curl toward black side (c ). (b) Phase diagram of solution of twisted ribbons that form fibrils. Scaled variables relative helix pitch of isolated ribbons h hh /a. relative side-by-side attraction energy between fibrils eaur/e. Reprinted with permission from Ref. 109. Copyright 2001 by the National Academy of Sciences, U.S.A.
Maximum w(x) at given m, N and equilibrium state of the polymeric chain. Semi-axes x of equilibrium conformational ellipsoid we will found from the condition dlnw(x) dxt=0 at xf = Xt ... [Pg.22]

Since F0 doesn t depend on the conformational state of a chain we assume that the free energy of a polymeric chain conformation is equal to F F(x) accordingly to (27). Expression for the free energy of equilibrium conformation of polymeric chain we will obtain by substitution of the values x, =Y) in (27) in accordance with the (18) ... [Pg.24]

Each submolecule will experience a frictional drag with the solvent represented by the frictional coefficient /0. This drag is related to the frictional coefficient of the monomer unit (0- If there are x monomer units per link then the frictional coefficient of a link is x(0- If we aPply a step strain to the polymer chain it will deform and its entropy will fall. In order to attain its equilibrium conformation and maximum entropy the chain will rearrange itself by diffusion. The instantaneous elastic response can be thought of as being due to an entropic spring . The drag on each submolecule can be treated in terms of the motion of the N+ 1 ends of the submolecules. We can think of these as beads linked... [Pg.187]


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See also in sourсe #XX -- [ Pg.36 ]




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Conformational equilibrium

Conformic equilibrium

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