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Preferred Label : isomorphous structures;

Detailed label : isomorphous structures in polymers;

IUPAC definition : In the crystalline state, polymer chains are generally parallel to one another but neighbouring chains of equivalent conformation may differ in chirality and/or orientation. Chains of identical chirality and conformation are isomorphous. Chains of opposite chirality but equivalent conformation are enantiomorphous. For example, two ...TG sup /sup TG sup /sup TG sup /sup ... helices of isotactic poly(propylene) are isomorphous. Isotactic poly(propylene) chains of the ...TG sup /sup TG sup /sup TG sup /sup ... and ...G sup /sup TG sup /sup TG sup /sup T... types are mutually enantiomorphous. With regard to orientation, consider a repeating side group originating at atom A1i, the first atom of the side group being Bαi. For certain chain symmetries (helical, for instance) the bond vectors b( ) (A1i/Bαi) have the same components (positive or negative) b( )·c( )/ c( ) along the i c /i axis for every i. Two equivalent (isomorphous or enantiomorphous) chains in the crystal lattice, having identical components of the bond vectors along i c /i , both positive or both negative, are designated isoclined; two equivalent chains having bond vectors along i c /i of the same magnitude but opposite sign are designated anticlined.;

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In the crystalline state, polymer chains are generally parallel to one another but neighbouring chains of equivalent conformation may differ in chirality and/or orientation. Chains of identical chirality and conformation are isomorphous. Chains of opposite chirality but equivalent conformation are enantiomorphous. For example, two ...TG sup /sup TG sup /sup TG sup /sup ... helices of isotactic poly(propylene) are isomorphous. Isotactic poly(propylene) chains of the ...TG sup /sup TG sup /sup TG sup /sup ... and ...G sup /sup TG sup /sup TG sup /sup T... types are mutually enantiomorphous. With regard to orientation, consider a repeating side group originating at atom A1i, the first atom of the side group being Bαi. For certain chain symmetries (helical, for instance) the bond vectors b( ) (A1i/Bαi) have the same components (positive or negative) b( )·c( )/ c( ) along the i c /i axis for every i. Two equivalent (isomorphous or enantiomorphous) chains in the crystal lattice, having identical components of the bond vectors along i c /i , both positive or both negative, are designated isoclined; two equivalent chains having bond vectors along i c /i of the same magnitude but opposite sign are designated anticlined.

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06/05/2025


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