factorization


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fac·tor·ize

 (făk′tə-rīz′)
tr.v. fac·tor·ized, fac·tor·iz·ing, fac·tor·iz·es Mathematics
To factor.

fac′tor·i·za′tion (-tər-ĭ-zā′shən) n.
ThesaurusAntonymsRelated WordsSynonymsLegend:
Noun1.factorization - (mathematics) the resolution of an entity into factors such that when multiplied together they give the original entity
resolving, resolution - analysis into clear-cut components
math, mathematics, maths - a science (or group of related sciences) dealing with the logic of quantity and shape and arrangement
Translations
fattorizzazione
References in periodicals archive ?
Among the talks are meaning of "algebra" and "analysis" between two encyclopedias from the Enlightenment to the Great War, classical and new aspects of the domination and factorization of multilinear operators, and semigroups as a tool to develop harmonic analysis for general Laplacians.
Besides the independent interest of such results, the technical tool used to prove them, named factorization history, is also the key to establish that the Pin-Reutenauer is valid for S.
New tensor factorization technology converts graph-structured data to a uniform expression
In 1999, Lee and Seung (1999) presented Non-negative Matrix Factorization (NMF) algorithm in the journal Nature.
Few methods that follows template based approach are spectral subtraction [5], Wiener and Kalman filtering, [6], minimum mean square error (MMSE) estimators [7], estimators based on super-Gaussian prior distributions for speech DFT coefficients [8] and Non- Negative Matrix Factorization (NMF) [9] and its enhanced form called ENMF[10] .
Nonnegative matrix factorization (NMF) [1] is not only a well-known matrix decomposition approach but also an utility and efficient feature extraction technique.
Matrix factorization technique is a widely-used recommendation method in model-based CF.
Journalist Dragan Pavlovikj Latas in his last article expressed anxiety about the factorization of the Albanians in Macedonia.
Results of the study revealed that students of age twelve to sixteen years can do classification, intersection, ratio and proportion, and geometry to some extent while the academic achievement of the students falling in Piaget's formal operational stage (12-16 years) cannot do factorization and transitivity.
Theorems for factorization and zeros of functions in the space are treated next, followed by integral operators and equivalent norms, non-conformally invariant space induced by the integral operator, and Schatten classes of the integral operator.
We recall the classical approach to factorization counts, which goes back to work of Frobenius [3].