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In the next section, some necessary definitions and mathematical preliminaries of fractional calculus are presented.
In this section the basic ideas from the time scale calculus are presented.
In Section 2, some preliminaries on the fractional calculus are presented.
This paper is structured as follows: In Section 2 some basic preliminaries of the fractional calculus are presented.
In this section, some basic definitions and properties in the theory of the fractional calculus are presented; moreover, we introduce the main aspects concerning nonstandard discretization methods.
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Analytical discrete sensitivity calculus is presented and the formulation of convex conservative approximations, utilised to solve the structural shape and sizing optimisation problems, are discussed in great detail.
In [15], the definitions of q-fractional calculus was presented and the stability of non-autonomous systems within the frame of the q-Caputo fractional derivative was studied.
In the papers, [7 9] a very efficient approach using fractional order calculus was presented and in [10, 11] ultracapacitor frequency domain modeling was introduced.
In [1], the integral calculus is presented for regulated mappings, i.e., the mappings from a real interval I to a Banach space E, having left limits in I ∖ { inf I } and right limits in I ∖ { sup I }.
To verify the compatibility of interaction of enterprises on the supply chain, the verification method and design of a supply chain interaction model based on Pi-calculus is presented.
The predominant reason given was that calculus was present 333 patients (79%).
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