resummation

As nouns the difference between series and resummation

is that series is a number of things that follow on one after the other or are connected one after the other while resummation is a procedure to obtain a finite result from a divergent sum (series) of functions, involving the integral transformation of another (convergent) function in which the individual terms defining the original function are rescaled.

As an adjective series

is connected one after the other in a circuit.

As nouns the difference between sum and resummation

is that sum is a quantity obtained by addition or aggregation while resummation is a procedure to obtain a finite result from a divergent sum (series) of functions, involving the integral transformation of another (convergent) function in which the individual terms defining the original function are rescaled.

As a verb sum

is to add together.

As an adjective divergent

is growing further apart; diverging.

As a noun resummation is

a procedure to obtain a finite result from a divergent sum (series) of functions, involving the integral transformation of another (convergent) function in which the individual terms defining the original function are rescaled.

As an adjective finite

is having an end or limit; constrained by bounds.

As a noun resummation is

(mathematics|physics) a procedure to obtain a finite result from a divergent sum (series) of functions, involving the integral transformation of another (convergent) function in which the individual terms defining the original function are rescaled.

As nouns the difference between procedure and resummation

is that procedure is procedure while resummation is (mathematics|physics) a procedure to obtain a finite result from a divergent sum (series) of functions, involving the integral transformation of another (convergent) function in which the individual terms defining the original function are rescaled.