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Results for DC.creator="U." AND DC.creator="Müller" in section 3.2.4 of volume A |
Enantiomorphism and chirality
International Tables for Crystallography (2016). Vol. A, Section 3.2.4.5, pp. 775-776 [ doi:10.1107/97809553602060000930 ]
Enantiomorphism and chirality 3.2.4.5. Enantiomorphism and chirality Definition: An object is chiral if it cannot be superposed by pure rotation and translation on its image formed by inversion through a point. The symmetry group of a chiral object contains no symmetry operations of the second kind, i.e. no inversion, rotoinversion, reflection ...
Polymeric molecules
International Tables for Crystallography (2016). Vol. A, Section 3.2.4.4, pp. 774-775 [ doi:10.1107/97809553602060000930 ]
Polymeric molecules 3.2.4.4. Polymeric molecules Polymeric molecules actually consist of a finite number of atoms, but it is more practical to treat them as parts of infinitely extended molecules in the same way as crystals are treated as parts of ideal infinite crystals. If an infinitely long ideal molecule has translational ...
Tables of the point groups
International Tables for Crystallography (2016). Vol. A, Section 3.2.4.3, pp. 773-774 [ doi:10.1107/97809553602060000930 ]
Tables of the point groups 3.2.4.3. Tables of the point groups In Table 3.2.3.2 all crystallographic point groups are listed, i.e. all point groups with axes of orders 1, 2, 3, 4 and 6. As described in Section 3.2.1.2.3 , the tables also contain the crystal forms which refer to the faces ...
Definitions
International Tables for Crystallography (2016). Vol. A, Section 3.2.4.2, pp. 772-773 [ doi:10.1107/97809553602060000930 ]
Definitions 3.2.4.2. Definitions The set of all isometries that map a molecule onto itself is its molecular symmetry. Its symmetry operations form a group which is the point group of the molecule. The group is finite if the molecule consists of a finite number of atoms and is mapped onto itself ...
Introduction
International Tables for Crystallography (2016). Vol. A, Section 3.2.4.1, p. 772 [ doi:10.1107/97809553602060000930 ]
... to some other anisotropic property, e.g. conductivity. References Müller, U. (1978). Kristallisieren zentrosymmetrische Moleküle immer in zentrosymmetrischen Raumgruppen ...
Molecular symmetry
International Tables for Crystallography (2016). Vol. A, Section 3.2.4, pp. 772-776 [ doi:10.1107/97809553602060000930 ]
... of Stereochemistry, http://www.chem.qmul.ac.uk/iupac/stereo/.)GoogleScholar Müller, U. (1978). Kristallisieren zentrosymmetrische Moleküle immer in zentrosymmetrischen Raumgruppen ...
International Tables for Crystallography (2016). Vol. A, Section 3.2.4.5, pp. 775-776 [ doi:10.1107/97809553602060000930 ]
Enantiomorphism and chirality 3.2.4.5. Enantiomorphism and chirality Definition: An object is chiral if it cannot be superposed by pure rotation and translation on its image formed by inversion through a point. The symmetry group of a chiral object contains no symmetry operations of the second kind, i.e. no inversion, rotoinversion, reflection ...
Polymeric molecules
International Tables for Crystallography (2016). Vol. A, Section 3.2.4.4, pp. 774-775 [ doi:10.1107/97809553602060000930 ]
Polymeric molecules 3.2.4.4. Polymeric molecules Polymeric molecules actually consist of a finite number of atoms, but it is more practical to treat them as parts of infinitely extended molecules in the same way as crystals are treated as parts of ideal infinite crystals. If an infinitely long ideal molecule has translational ...
Tables of the point groups
International Tables for Crystallography (2016). Vol. A, Section 3.2.4.3, pp. 773-774 [ doi:10.1107/97809553602060000930 ]
Tables of the point groups 3.2.4.3. Tables of the point groups In Table 3.2.3.2 all crystallographic point groups are listed, i.e. all point groups with axes of orders 1, 2, 3, 4 and 6. As described in Section 3.2.1.2.3 , the tables also contain the crystal forms which refer to the faces ...
Definitions
International Tables for Crystallography (2016). Vol. A, Section 3.2.4.2, pp. 772-773 [ doi:10.1107/97809553602060000930 ]
Definitions 3.2.4.2. Definitions The set of all isometries that map a molecule onto itself is its molecular symmetry. Its symmetry operations form a group which is the point group of the molecule. The group is finite if the molecule consists of a finite number of atoms and is mapped onto itself ...
Introduction
International Tables for Crystallography (2016). Vol. A, Section 3.2.4.1, p. 772 [ doi:10.1107/97809553602060000930 ]
... to some other anisotropic property, e.g. conductivity. References Müller, U. (1978). Kristallisieren zentrosymmetrische Moleküle immer in zentrosymmetrischen Raumgruppen ...
Molecular symmetry
International Tables for Crystallography (2016). Vol. A, Section 3.2.4, pp. 772-776 [ doi:10.1107/97809553602060000930 ]
... of Stereochemistry, http://www.chem.qmul.ac.uk/iupac/stereo/.)GoogleScholar Müller, U. (1978). Kristallisieren zentrosymmetrische Moleküle immer in zentrosymmetrischen Raumgruppen ...
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