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Stereoisomerism torsional angles

The operation that interconverts stereoisomeric planes can be viewed as a ir rotation of the plane that breaks the bond(s) between the plane and the extraplanar atom(s) and then restores it (or them) in a sterically different way. The axes of this rotation pass through the center of the unsaturated system. As they are infinite in number (46) they cover the plane and in a sense define it. Although several of these axes coincide with bonds, the operation differs profoundly from that characteristic of a line of torsion. Rotation of the plane causes a change in bonding, whereas torsion about a line alters the torsional angles between the ligands that are attached to the terminal atoms of the bond that defines the line. [Pg.212]

Conformation vs. Conformer - The term conformation involves a description of a stereomodel by helicity and magnitude of torsion angles without regard of energy content. In contrast, conformcrs are stereoisomeric molecular species at energy minima (see Section 1.1.3.6.). [Pg.73]

Fig. 9.20. Stereoscopic views of three structures along the stereoisomerization path of Ph3PO. Top C3-symmetric conformation with torsion angles 40°, 40°, 40° middle mirror-symmetric transition state with torsion angles 90°, 10°, -10° bottom C3-symmetric conformation with torsion angles -40°, -40°, -40°... Fig. 9.20. Stereoscopic views of three structures along the stereoisomerization path of Ph3PO. Top C3-symmetric conformation with torsion angles 40°, 40°, 40° middle mirror-symmetric transition state with torsion angles 90°, 10°, -10° bottom C3-symmetric conformation with torsion angles -40°, -40°, -40°...

See other pages where Stereoisomerism torsional angles is mentioned: [Pg.193]    [Pg.391]    [Pg.271]    [Pg.279]    [Pg.57]    [Pg.60]    [Pg.396]    [Pg.398]    [Pg.398]    [Pg.1088]    [Pg.710]   
See also in sourсe #XX -- [ Pg.134 ]




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Stereoisomerism

Stereoisomerization

Stereoisomerizations

Torsion angl

Torsion angle

Torsional angles

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