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Geometrical requirements

The reactions of pyrrolidinocyelohexenes with acid have also been Considered from a stereochemical point of view. Deuteration of the 2-methylcyclohexanone enamine gave di-2-deuterio-6-methylcyclohexanone under conditions where ds-4-/-butyI-6-methyIpyrrolidinocycIohexene was not deuterated (2J4). This experiment supported the postulate of Williamson (2JS), which called for the axial attack of an electrophile and axial orientation of the 6 substituent on an aminocyclohexene in the transition state of such enamine reactions. These geometric requirements explain the more difficult alkylation of a cyclohexanone enamine on carbon 2, when it is substituted at the 6 position, as compared with the unsubstituted case. [Pg.345]

The utilization of existing or the provision of new railheads will also be a determining factor for some operators, and frequently the rail sidings do not have good road access. In these cases extensive improvement measures may be necessary to provide adequate space and geometrical requirements. [Pg.19]

When stress corrosion involves very localised dissolution, with the geometrical requirements of a crack to be fulfilled, the rate of anodic dissolution may be expressed as a rate of crack propagation... [Pg.1149]

Figure 11.19 The geometric requirement for E2 reaction in a substituted cyclohexane. The leaving group and the hydrogen must both be axial for anti peri-planar elimination to occur. Figure 11.19 The geometric requirement for E2 reaction in a substituted cyclohexane. The leaving group and the hydrogen must both be axial for anti peri-planar elimination to occur.
A final piece of evidence involves the stereochemistry of elimination. (Jnlike the E2 reaction, where anti periplanar geometry is required, there is no geometric requirement on the El reaction because the halide and the hydrogen are lost in separate steps. We might therefore expect to obtain the more stable (Zaitsev s rule) product from El reaction, which is just what w e find. To return to a familiar example, menthyl chloride loses HC1 under El conditions in a polar solvent to give a mixture of alkenes in w hich the Zaitsev product, 3-menthene, predominates (Figure 11.22). [Pg.392]

The strict geometrical requirements for elimination can be put to further use, as illustrated by elegant procedures for the geometrical isomerization of alkenes. Trimethylsilyl potassium (10) and phenyldimethylsilyl lithium (11) both effect smooth conversion of oxiranes into alkenes, nucleophilic ring opening being followed by bond rotation and spontaneous syn fi-elimination ... [Pg.45]

Since chemical reactions involve the making and breaking of chemical bonds with their associated energy effects and geometric requirements, it is not unreasonable to assume that these factors play an important role in determining the probability that a bimolecular collision will lead to chemical reaction. In addition to these factors there are restrictions on bimolecular combination or association reactions and quantum mechanical requirements that can influence this probability. [Pg.106]

In contrast to the reactions of the cycloamyloses with esters of carboxylic acids and organophosphorus compounds, the rate of an organic reaction may, in some cases, be modified simply by inclusion of the reactant within the cycloamylose cavity. Noncovalent catalysis may be attributed to either (1) a microsolvent effect derived from the relatively apolar properties of the microscopic cycloamylose cavity or (2) a conformational effect derived from the geometrical requirements of the inclusion process. Kinetically, noncovalent catalysis may be characterized in the same way as covalent catalysis that is, /c2 once again represents the rate of all productive processes that occur within the inclusion complex, and Kd represents the equilibrium constant for dissociation of the complex. [Pg.242]

As recently as 1965, Thoma and Stewart predicted that alterations in reaction rates [in the presence of the cycloamyloses] should be anticipated whose magnitude and sign will fluctuate with the reaction type, and added that at the present juncture, it is impossible to sort out confidently. . . which factors may contribute importantly to raising or lowering the activation energy of the reaction. In the short interval between 1965 and the present, a wide variety of cycloamylose-induced rate accelerations and decelerations have, indeed, been revealed. More importantly, rate alterations imposed by the cycloamyloses can now be explained with substantially more confidence. The reactions of derivatives of carboxylic acids and organo-phosphorus compounds with the cycloamyloses, for example, proceed to form covalent intermediates. Other types of reactions appear to be influenced by the dielectric properties of the microscopic cycloamylose cavity. Still other reactions may be affected by the geometrical requirements of the inclusion process. [Pg.258]

The preceding argument works also for the T i hypersurface, but exactly in the opposite sense. Now loose geometries are more favorable and this is where the biradicaloid minima should be sought (for instance, 2, not 4). These minima in Ti will typically allow considerable freedom of motion such as bond rotation, since there now is no rigid geometrical requirement such as a need for a cyclic array of orbitals was in the singlet case. Also, return to So is spin-forbidden and may be relatively slow,... [Pg.47]

The geometric requirements imposed by the ligand substituents can not only be utilized to force a molecule to adopt a specific binding mode. Moreover, within the capsule, the guest is isolated from the surrounding, which significantly affects its chemical... [Pg.417]

Strict geometric requirements have allowed the achievement of asymmetric syntheses (7). Reductive elimination is favored by ligands which stabilize the low oxidation state of the metal (8). [Pg.196]

Although structures involving methyl groups bonded simultaneously to two carbon atoms by means of an overlap between the hydrogen orbitals and the />-orbitals of the carbon atoms may be readily enough assimilated, the state of structural theory is such that most of the cyclic intermediate or transition state structures are dubbed non-classical. In many cases they are best depicted by molecular orbitals, usually by diagramming the component atomic orbitals in the best position for overlap. Since maximum overlap of the component atomic orbitals imposes certain geometric requirements, pre-... [Pg.120]

The stable carbanions may belong in a special category since their stability is in most cases due to resonance, and the resonance has geometrical requirements that might or might not be the same as those of the bond hybridization of an ordinary carbanion. The central hydrogen of triptycene has none of the acidity of the central hydrogen of triphenylmethane.364... [Pg.196]


See other pages where Geometrical requirements is mentioned: [Pg.663]    [Pg.53]    [Pg.678]    [Pg.130]    [Pg.158]    [Pg.159]    [Pg.61]    [Pg.298]    [Pg.360]    [Pg.637]    [Pg.7]    [Pg.134]    [Pg.143]    [Pg.247]    [Pg.493]    [Pg.217]    [Pg.228]    [Pg.469]    [Pg.43]    [Pg.258]    [Pg.234]    [Pg.89]    [Pg.123]    [Pg.143]    [Pg.185]    [Pg.245]    [Pg.542]    [Pg.132]    [Pg.472]    [Pg.60]    [Pg.403]    [Pg.13]    [Pg.116]    [Pg.120]   
See also in sourсe #XX -- [ Pg.469 ]




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Energetic Requirements for Geometric Deformation

Geometric requirements

Geometric requirements

Geometric requirements in covalent crystals

Geometrical requirements in the close-packed structures

Ionic crystals geometric requirements

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