differentiable

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dif·fer·en·tia·ble

 (dĭf′ə-rĕn′shə-bəl, -shē-ə-)
adj.
1. Capable of being differentiated: differentiable species.
2. Mathematics Possessing a derivative.

dif′fer·en′tia·bil′i·ty n.

differentiable

(ˌdɪfəˈrɛnʃɪəbəl)
adj
1. capable of being differentiated
2. (Mathematics) maths possessing a derivative
ˌdifferˌentiaˈbility n
ThesaurusAntonymsRelated WordsSynonymsLegend:
Adj.1.differentiable - possessing a differential coefficient or derivative
2.differentiable - capable of being perceived as different; "differentiable species"
distinguishable - capable of being perceived as different or distinct; "only the shine of their metal was distinguishable in the gloom"; "a project distinguishable into four stages of progress"; "distinguishable differences between the twins"
References in periodicals archive ?
Also, the integration of a vector function is not straightforward and requires the assumption of differentiability of vector functions.
Multiplexing by this approach is, however, limited by this fluorophore differentiability issue, with most instruments being capable of resolving six or fewer simultaneous channels or reactions.
They begin with convex analysis, discussing such aspects as separation theorems for convex sets, differentiability of convex functions and the sub-differential, and a problem of linear programming.
Simona Botti and Ann McGill, Journal of Consumer Research, 2006) Explores the impact of option differentiability on choice satisfaction.
One might think that the property of nowhere differentiability would indeed imply the nowhere differentiability of the Volterra convolution.
However, due to difficulties of differentiability, non-linearity, and non-convexity, these methods failed to provide the global optimum and only reached the local one.
Optimization problems are always associated with many kinds of difficult characteristics involving multimodality, dimensionality, and differentiability [1].
The definition of complex differentiability requires that the derivatives be defined as the limit
Vasquez, Differentiability of solutions of second-order functional differential equations with unbounded delay.
The formula in Badel and Huggett (2015) relies on differentiability assumptions together with the following assumption on the structure of the tax system (Assumption A2' from Badel and Huggett, 2015):