Dublin Core The Dublin Core metadata element set is common to all Omeka records, including items, files, and collections. For more information see, http://dublincore.org/documents/dces/. Title A name given to the resource Book Chapter Book Chapter Faculty Publications- Book Chapter Dublin Core The Dublin Core metadata element set is common to all Omeka records, including items, files, and collections. For more information see, http://dublincore.org/documents/dces/. Title A name given to the resource Analysis of the spread of infectious diseases with the effects of consciousness programs by media using three fractional operators Subject The topic of the resource Awareness programs; Fixed point theorem; Fractional derivatives; Infectious diseases; q-Homotopy analysis transform technique Description An account of the resource In this chapter, the mathematical model spread of infectious diseases exemplifying the effects of awareness programs by media is studied with the help of newly proposed fractional operators. The solution for the system of equations exemplifying the model is obtained with the help of the q-homotopy analysis transform technique (q-HATT). The projected method is an elegant amalgamation of the q-homotopy analysis scheme and the Laplace transform. Three fractional operators are employed in this study to show their essence in generalizing the models associated with power-law distribution: kernel singular, nonlocal, and nonsingular. The fixed-point theorem employed to present the existence and uniqueness for the hired arbitrary-order model and converges for the solution is derived with Banach space. The projected scheme springs the series solution rapidly convergent, and it can guarantee the convergence associated with the homotopy parameter. Moreover, for diverse fractional-order, the physical nature has been captured in plots. 2022 Elsevier Inc. All rights reserved. Creator An entity primarily responsible for making the resource Veeresha P. Source A related resource from which the described resource is derived Methods of Mathematical Modelling: Infectious Diseases, pp. 113-135. Publisher An entity responsible for making the resource available Elsevier Date A point or period of time associated with an event in the lifecycle of the resource 2022-01-01 Identifier An unambiguous reference to the resource within a given context <a href="https://doi.org/10.1016/B978-0-323-99888-8.00007-3" target="_blank" rel="noreferrer noopener">https://doi.org/10.1016/B978-0-323-99888-8.00007-3</a> <br /><br /><a href="https://www.scopus.com/inward/record.uri?eid=2-s2.0-85137563088&amp;doi=10.1016%2FB978-0-323-99888-8.00007-3&amp;partnerID=40&amp;md5=7d3842182bb81393d7f4e9028c62c0a1" target="_blank" rel="noreferrer noopener">https://www.scopus.com/inward/record.uri?eid=2-s2.0-85137563088&amp;doi=10.1016%2fB978-0-323-99888-8.00007-3&amp;partnerID=40&amp;md5=7d3842182bb81393d7f4e9028c62c0a1</a> Rights Information about rights held in and over the resource Restricted Access Relation A related resource ISBN: 978-032399888-8; 978-032399947-2 Format The file format, physical medium, or dimensions of the resource Online Language A language of the resource English Type The nature or genre of the resource Book chapter Coverage The spatial or temporal topic of the resource, the spatial applicability of the resource, or the jurisdiction under which the resource is relevant Veeresha P., Centre for Mathematical Needs, Department of Mathematics, CHRIST (Deemed to Be University), Bengaluru, India