variation norm - significado y definición. Qué es variation norm
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Qué (quién) es variation norm - definición

MEASURE OF THE LOCAL OSCILLATION BEHAVIOR OF A FUNCTION
Measure variation; Total variation measure; Total variation of a function; Total variation norm; Total variation (measure theory)

variation         
WIKIMEDIA DISAMBIGUATION PAGE
Variations; Varied; Varying; Variation (disambiguation); Viccitude; Variations (album); Variation (combinatorics); Variations (Combinatorics); Variation (Combinatorics)
¦ noun
1. a change or slight difference in condition, amount, or level.
(also magnetic variation) the angular difference between true north and magnetic north at a particular place.
2. a different or distinct form or version.
Music a new but still recognizable version of a theme.
Ballet a solo dance as part of a performance.
Derivatives
variational adjective
varied         
WIKIMEDIA DISAMBIGUATION PAGE
Variations; Varied; Varying; Variation (disambiguation); Viccitude; Variations (album); Variation (combinatorics); Variations (Combinatorics); Variation (Combinatorics)
¦ adjective incorporating a number of different types or elements; showing variation or variety.
Derivatives
variedly adverb
Matrix norm         
NORM ON A VECTOR SPACE OF MATRICES
Frobenius norm; Matrix p-norm; Matrix norms; Spectral norm; Frobenius matrix norm; Induced norm; Trace norm; Sub-multiplicative norm; Submultiplicative norm; Nuclear norm; Subordinate norm
In mathematics, a matrix norm is a vector norm in a vector space whose elements (vectors) are matrices (of given dimensions).

Wikipedia

Total variation

In mathematics, the total variation identifies several slightly different concepts, related to the (local or global) structure of the codomain of a function or a measure. For a real-valued continuous function f, defined on an interval [a, b] ⊂ R, its total variation on the interval of definition is a measure of the one-dimensional arclength of the curve with parametric equation xf(x), for x ∈ [a, b]. Functions whose total variation is finite are called functions of bounded variation.