 is a positive function, so is
 is a positive function, so is  , i.e., the positive property is preserved on differentiating the numerator and denominator. This paper generalizes this transformation process by the use of certain classes, of linear operators, both for general positive functions and for 2-element-type network functions, for which characterization theorems are first established.
 , i.e., the positive property is preserved on differentiating the numerator and denominator. This paper generalizes this transformation process by the use of certain classes, of linear operators, both for general positive functions and for 2-element-type network functions, for which characterization theorems are first established.