Sentence examples for in discrete settings from inspiring English sources

The study of fractional calculus in discrete settings has been initiated in [8 10].

Later on, this special q.s.o. was called as Volterra q.s.o., which is, in fact the Lotka-Volterra predator prey equation in discrete settings.

Another session highlighted several new tools, measures, and methods that have been developed to help reliably assess environment obesity connections, such as assessments of park characteristics, urban design walkability, and aspects of the "nutrition environments" (the quality and availability of foods, and types of food outlets in discrete settings such as schools and neighborhoods).

This matrix will, thus, represent a multi-level full factorial design in the selected discrete settings of the variables of the reaction space.

We study general dynamical and topological behaviors of minimal sets in skew-product circle flows in both continuous and discrete settings, with particular attentions paying to almost periodically forced circle flows.

For the one-dimensional fractional Hardy Littlewood maximal operator, we prove by means of counterexamples that the corresponding continuity statements do not hold, both in the continuous and discrete settings, and for the centered and uncentered versions.

The extension of basic notions of fractional calculus to other discrete settings was performed in [24, 25], where fractional sums and differences have been introduced and studied in the framework of ((q,h -calculus,h -calculuse reduced to ordinary difference calculus and q-difference calculus via the choice (q=h=1) and (h=0), respectively.

A sequential design setting is considered where it is shown how to efficiently estimate the total entropy utility function in discrete data settings.

This approach involves both characteristics of discrete and classical differential geometry, and it is accurately applicable to globally discrete settings.

This property is beneficial because, in discrete high-dimensional settings like the one we face here, there is no assurance that a maximum likelihood or MAP estimate will characterize the posterior space well (Carvalho and Lawrence, 2008).

This work investigates the construction, characterizations, and applications of tight framelets on such a manifold M. Characterizations of the tightness of a sequence of framelet systems for L2(M) in both the continuous and semi-discrete settings are provided.