parameterize

(redirected from parametrizing)
Related to parametrizing: parameterized

pa·ram·e·ter·ize

(pə-răm′ĭ-tə-rīz′) also pa·ram·e·trize (-ĭ-trīz′)
tr.v. pa·ram·e·ter·ized, pa·ram·e·ter·iz·ing, pa·ram·e·ter·iz·es also pa·ram·e·trized or pa·ram·e·triz·ing or pa·ram·e·triz·es
To describe in terms of parameters.

pa·ram′e·ter·i·za′tion (-tə-rĭ-zā′shən) n.
American Heritage® Dictionary of the English Language, Fifth Edition. Copyright © 2016 by Houghton Mifflin Harcourt Publishing Company. Published by Houghton Mifflin Harcourt Publishing Company. All rights reserved.

parameterize

(pəˈræmɪtəˌraɪz) or

parameterise

vb (tr)
to describe or characterize in terms of a parameter. Also: parametrize or parametrise
Collins English Dictionary – Complete and Unabridged, 12th Edition 2014 © HarperCollins Publishers 1991, 1994, 1998, 2000, 2003, 2006, 2007, 2009, 2011, 2014

pa•ram•e•ter•ize

(pəˈræm ɪ təˌraɪz)

v.t. -ized, -iz•ing.
to describe by the use of parameters.
[1935–40]
pa•ram`e•ter•i•za′tion, n.
Random House Kernerman Webster's College Dictionary, © 2010 K Dictionaries Ltd. Copyright 2005, 1997, 1991 by Random House, Inc. All rights reserved.
Translations
parametrisieren
References in periodicals archive ?
Then, by parametrizing the curve and taking limits, we obtain another representation for the integral.
Disaggregated precipitation data can be used for parametrizing climate models which simulate convective and stratiform (large-scale) precipitation separately [38], as well as for analyzing climate change effects on precipitation patterns.
where we choose, once and for all, an odd integer B parametrizing the formal branch cut.
Among the topics are toward a Mackay formula for the compact restriction of character sheaves, constructing Hecke algebras associated to a Coxeter group, regularity and distinction of supercuspidal representations, and parametrizing nilpotent orbits in p-adic symmetric spaces.
Fix a loop [[gamma].sub.0] [member of] LM and pick any point on it, call it o : = [[gamma].sub.0](0), hence parametrizing the loop.
Although harmonic mappings are natural generalizations of conformal mappings, they were studied originally because of their natural role in parametrizing minimal surfaces.
Or for the locally scaled model we can estimate the local scaling function from the intensity function and then conditionally on this estimate of the inhomogeneity parameters (parametrizing the local scaling function) use the pseudolikelihood methods to estimate the interaction parameters of the model (Prokesova et al., 2006).
Parametrizing this orthogonal matrix as a function of single variable [lambda] gives
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