Preface to the 2nd edition

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引用次数: 5

Abstract

The new edition of Mathematical Stereochemistry has been revised and rewritten by surveying recent advances during about 6 years after the publication of the first edition (2015). The most significant change is the addition of a new Chapter 13, which is entitled “Combined-Permutation Representations (CPRs) for GAP Calculation”. This chapter is concerned with the development of CPRs as computer-oriented representations of point groups, which enable us to treat reflection operations rationally in the GAP (Groups, Algorithms and Programming) system. This results in enhancing the applicability of Fujita’s proligand method, Fujita’s unit-subduced-cycle-index (USCI) approach, as well as Fujita’s stereoisogram approach. Soonafter thepublicationof thefirst edition, I hasdiscussed chirality (for supporting Le Bel’s way to stereochemistry) and RS-stereogenicity (for supporting van’t Hoff’s way to stereochemistry) from a viewpoint of two kinds of handedness (S. Fujita, “Chirality and RS-Stereogenicity as Two Kinds of Handedness. Their Aufheben by Fujita’s Stereoisogram Approach for Giving New Insights into Classification of Isomers”, Bull. Chem. Soc. Jpn., 89, 987–1017 (2016)). Experimental approaches (e.g., catalytic asymmetric synthesis by Ryoji Noyori (Nobel-Prize 2001)) have mainly relied on chirality, while approaches for nomenclature (e.g., the Cahn-Ingold-Prelog system by Vladimir Prelog (Nobel-Prize 1975) et al.) have mainly relied on stereogenicity proposed by Mislow et al. (not RS-stereogenicity). Fujita’s RS-stereogenicity is differentiated from Mislow’s stereogenicity by rational treatment of reflection operations to discuss the net interaction between chirality and stereogenicity, so that the RS-stereogenicity can be recognized as the second kind of handedness as compared with chirality as the first kind of handedness. Soon after the publication of the first edition, I have also reported an account article entitled “Half-Century Journey from Synthetic Organic Chemistry to Mathematical Stereochemistry through Chemoinformatics” (S. Fujita, Iranian J. Math. Chem., 7, 155–221 (2016)). This article has stated three phases of my career, which have been summarized by respective monographs: – Synthetic organic chemistry for investigating sterically-hinderedmolecules (that is to say, aziridines, heterophanes, and so on) and for developing sterically-enhanced dye-releasers of instant color photography (S. Fujita, “Organic Chemistry of Photography”, Springer-Verlag, Berlin-Heidelberg (2004) xix+587 pages). – Chemoinformatics for retrieval of organic reactions by means of imaginary transition structures (ITSs) as newly-developed representations (S. Fujita, “ComputerOriented Representation of Organic Reactions”, Yoshioka-Shoten, Kyoto (2001) x+371 pages). – Mathematical stereochemistry for Fujita’s USCI approach (S. Fujita, “Symmetry andCombinatorial Enumeration inChemistry”, Springer-Verlag, Berlin-Heidelberg (1991) x+368 pages; S. Fujita, “Diagrammatical Approach to Molecular Symmetry
第 2 版序言
新版《数学立体化学》在第一版(2015 年)出版约 6 年后,根据最新进展进行了修订和重写。最重要的变化是增加了新的第 13 章,题为 "用于 GAP 计算的组合推定表示(CPR)"。本章主要介绍作为面向计算机的点群表示的 CPR 的发展,它使我们能够在 GAP(群、算法和编程)系统中合理地处理反射操作。这使得藤田的原点法、藤田的单位归并循环指数(USCI)方法以及藤田的立体异形图方法更加适用。第一版出版后,我从两种手性的角度讨论了手性(支持勒贝尔的立体化学方法)和 RS 立体性(支持范特霍夫的立体化学方法)(S. Fujita,"Chirality and RS-Stereogenicity as Two Kinds of Handedness.藤田立体图法对它们的认识为同分异构体的分类提供了新的见解",Bull.化学。Soc. Jpn., 89, 987-1017 (2016))。实验方法(如 Ryoji Noyori(2001 年诺贝尔奖得主)的催化不对称合成)主要依赖手性,而命名方法(如 Vladimir Prelog(1975 年诺贝尔奖得主)等人的 Cahn-Ingold-Prelog 系统)主要依赖 Mislow 等人提出的立体发生性(而非 RS-立体发生性)。藤田的 RS-stereogenicity 有别于米斯洛的 Stereogenicity,它合理地处理了反射运算,讨论了手性和立体性之间的净相互作用,从而使 RS-stereogenicity 被视为第二种手性,而手性被视为第一种手性。在第一版出版后不久,我还报告了一篇题为 "通过化学信息学从合成有机化学到数学立体化学的半个世纪之旅"(S. Fujita, Iranian J. Math.Chem., 7, 155-221 (2016))。这篇文章阐述了我职业生涯的三个阶段,并通过各自的专著进行了总结:- 研究立体受阻分子(即氮杂环丁烷、杂环丁烷等)的合成有机化学,以及开发立体增强型即时彩色摄影染料释放剂(S. Fujita,"Organic Chemistry of Photography",Springer-Verlag,Berlin-Heidelberg(2004 年),xix+587 页)。- 通过作为新开发表征的假想过渡结构(ITS)检索有机反应的化学信息学(S. Fujita,"ComputerOriented Representation of Organic Reactions",Yoshioka-Shoten,Kyoto(2001 年)x+371 页)。- 藤田的 USCI 方法的数学立体化学(S. Fujita,"Symmetry andCombinatorial Enumeration inChemistry",Springer-Verlag,Berlin-Heidelberg(1991 年)x+368 页;S. Fujita,"Diagrammatical Approach to Molecular Symmetry",Springer-Verlag,Berlin-Heidelberg(1991 年)x+368 页)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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