iteration technique - meaning and definition. What is iteration technique
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What (who) is iteration technique - definition

MATHEMATICAL OPERATION OF COMPOSING A FUNCTION WITH ITSELF REPEATEDLY
Picard sequence; Function iteration; Function Iteration; Iterated map; Fractional iteration; Iterative functional-differential equation; Iteration orbit; Iterative function
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Iterated function         
In mathematics, an iterated function is a function (that is, a function from some set to itself) which is obtained by composing another function with itself a certain number of times. The process of repeatedly applying the same function is called iteration.
Musical technique         
GROUP OF TECHNIQUES RELATING TO THE COMPOSING, PRODUCTION OR PERFORMANCE OF MUSIC
Technique (music); General Instrumental technique; Performance technique; Instrumental technique; Brass technique; String instrument technique; String technique; Brass instrument technique; Stringed instrument technique; Woodwind technique; Woodwind instrument technique; Percussion technique; Percussion instrument technique; Percussion instrumental technique; Woodwind instrumental technique; Brass instrumental technique; String instrumental technique; Stringed instrumental technique
Musical technique is the ability of instrumental and vocal musicians to exert optimal control of their instruments or vocal cords in order to produce the precise musical effects they desire. Improving one's technique generally entails practicing exercises that improve one's muscular sensitivity and agility.
Lloyd's algorithm         
METHOD FOR CREATING GEOMETRIC CENTROIDAL TESSELLATIONS FROM POINTS
Lloyd's Algorithm; Voronoi iteration; Lloyds algorithm
In electrical engineering and computer science, Lloyd's algorithm, also known as Voronoi iteration or relaxation, is an algorithm named after Stuart P. Lloyd for finding evenly spaced sets of points in subsets of Euclidean spaces and partitions of these subsets into well-shaped and uniformly sized convex cells.

Wikipedia

Iterated function

In mathematics, an iterated function is a function X → X (that is, a function from some set X to itself) which is obtained by composing another function f : X → X with itself a certain number of times. The process of repeatedly applying the same function is called iteration. In this process, starting from some initial object, the result of applying a given function is fed again in the function as input, and this process is repeated. For example on the image on the right:

L = F {\displaystyle {\mathit {F}}\,} ( K ),   M = F F {\displaystyle {\mathit {F}}\,\circ {\mathit {F}}\,} ( K ) = F 2 {\displaystyle {\mathit {F}}\;^{2}\,} ( K ),
with the circle‑shaped symbol of function composition.

Iterated functions are objects of study in computer science, fractals, dynamical systems, mathematics and renormalization group physics.