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Discrete Delta Fractional Calculus and Laplace Transforms,Laplace transform to solve initial value problems for difference equations and to solve summation equations. We then develop the discrete delta fractional calculus. Finally, we apply the Laplace transform method to solve fractional initial value problems and fractional summation equations.绑架 发表于 2025-3-22 06:35:13
vers all aspects of discrete functional calculus.Contains go.This text provides the first comprehensive treatment of the discrete fractional calculus. Experienced researchers will find the text useful as a reference for discrete fractional calculus and topics of current interest. Students who are in痛苦一下 发表于 2025-3-22 11:57:54
Pouring Wine through New Funnelsrm is obtained. Finally, a variation of constants formula for an initial value problem for a .-th, 0 < . < 1, order nabla fractional difference equation is given along with some applications. Much of the work in this chapter comes from the results in Hein et al. , Holm , Brackins ,Germinate 发表于 2025-3-22 14:31:32
Nabla Fractional Calculus,rm is obtained. Finally, a variation of constants formula for an initial value problem for a .-th, 0 < . < 1, order nabla fractional difference equation is given along with some applications. Much of the work in this chapter comes from the results in Hein et al. , Holm , Brackins ,Germinate 发表于 2025-3-22 20:59:43
Textbook 2015topics of the discrete calculus while being introduced to exciting recent developments, bringing them to the frontiers of the subject. .Most chapters may be covered or omitted, depending upon the background of the student. For example, the text may be used as a primary reference in an introductory遗留之物 发表于 2025-3-22 22:26:28
inging them to the frontiers of the subject. .Most chapters may be covered or omitted, depending upon the background of the student. For example, the text may be used as a primary reference in an introductory 978-3-319-79809-7978-3-319-25562-0负担 发表于 2025-3-23 03:01:29
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Nabla Fractional Calculus,ting of domains when one goes from the domain of the function to the domain of its delta fractional difference. This problem is not as great with the fractional nabla difference as noted by Atici and Eloe. In this chapter we study the discrete fractional nabla calculus. We then define the correspond