Recurrent Relationships as an Important Class of Mathematical Objects in Chemistry

Abstract

The unique potential and different areas of applications of recurrent synonymous recursive relationships in chemistry and chromatography are considered Recurrent relations can be used in two forms as functions of integer arguments y x 1 ay x b and as functions of equidistant argument values A x x aA x b x const The first form is applicable to all physicochemical properties of homologs in organic chemistry because the number of carbon and other atoms in a molecule can be integer only The second one applies to chemical variables depending on temperature pressure concentrations etc when the chemists should provide equal steps of their variations