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Use of Recurrence Relations for Approximating Properties of Any Homologs of Organic Compounds

机译:递归关系用于近似有机化合物任何同系物的性质

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摘要

Mathematical properties of recurrence relations,making them applicable to approximating various physicochemical constants of organic compounds (A) in homologous series,are discussed.The relation- ship A(n+1)=aA(n)+b is shown to be valid not only for single-chain linear homologs,but also for com- pounds of the same series with branched alkyl substituents and in groups of homologs of other types (multi- chain,cyclic,insertion).Equations relating the coefficients a and b of the recurrence equations for multichain and normal linear groups of homologs are derived.
机译:讨论了递归关系的数学性质,使其适用于近似同源系列中有机化合物(A)的各种理化常数。证明关系A(n + 1)= aA(n)+ b是有效的仅适用于单链线性同系物,也适用于具有支链烷基取代基的同系列化合物以及其他类型(多链,环,插入)同系物组中。与递归系数a和b相关的方程式推导了同源物的多链和正常线性基团的方程。

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