Mathematical Stereochemistry

Chirality and stereogenicity are closely related concepts and their differentiation and description is still a challenge in chemoinformatics. In his 2015 book, Fujita developed a new stereoisogram approach that provided theoretical framework for mathematical aspects of modern stereochemistry. This new edition includes a new chapter on Computer-Oriented Representations developed by the author based on Groups, Algorithms, Programming (GAP) system.
New chapter on Computer-Oriented Representations, which have been developed by the author on the basis of the GAP (Groups, Algorithms, Programming) system.
New information on group-theoretical practices.