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resummation

Resummation vs Href - What's the difference?

resummation | href |

Taxonomy vs Resummation - What's the difference?

taxonomy | resummation |


As nouns the difference between taxonomy and resummation

is that taxonomy is the science or the technique used to make a classification 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.

Resummation vs Resummed - What's the difference?

resummation | resummed |


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 an adjective resummed is

(mathematics) obtained using resummation.

Rescale vs Resummation - What's the difference?

rescale | resummation |


As a verb rescale

is to alter the scale of a drawing or project; to change the physical proportions.

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.

Term vs Resummation - What's the difference?

term | resummation |


As nouns the difference between term and resummation

is that term is term 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.

Convergent vs Resummation - What's the difference?

convergent | resummation |


As nouns the difference between convergent and resummation

is that convergent is the rational number obtained when a continued fraction has been terminated after a finite number of terms 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 convergent

is that converges or focuses.

Transformation vs Resummation - What's the difference?

transformation | resummation |


As nouns the difference between transformation and resummation

is that transformation is 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.

Integral vs Resummation - What's the difference?

integral | resummation |


As an initialism integral

is (space|esa) (a satellite of the european space agency).

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.

Function vs Resummation - What's the difference?

function | resummation |


As nouns the difference between function and resummation

is that function is what something does or is used for 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.

As a verb function

is to have a function.

Series vs Resummation - What's the difference?

series | 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.

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