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Titlebook: Recent Trends in Mathematical Modeling and High Performance Computing; M3HPCST-2020, Ghazia Vinai K. Singh,Yaroslav D. Sergeyev,Andreas Fis

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Deformable Derivative of Fibonacci Polynomialsvarious authors. The main objective of this research paper is to construct the relation between deformable derivative and Fibonacci polynomials. Using this relationship, the basic properties of the Fibonacci polynomial are proposed and discussed. In this article, the generating function of the Fibon
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Controllability of Fractional Stochastic Delayed System with Nonlocal ConditionsThe existence of a solution is shown via the contraction mapping principle by assuming Lipschitz continuity of nonlinear terms. A set of sufficient conditions is also constructed which ensure that the fractional stochastic control system is approximately controllable. The main results are verified t
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Consumer Decisions in the Age of the Internet: Filtering Information When Searching for Valuable Goodvantages. However, humans have a limited capacity for processing the available information. Hence, consumers often use simple rules of thumb (heuristics) to process this information. Such heuristics allow consumers to choose a good offer, while keeping the search costs low. One such heuristic is th
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Strong Pseudoconvexity and Strong Quasiconvexity of Non-differentiable Functionsable strong pseudoconvex/quasiconvex functions of higher order are characterized by the strong pseudomonotonicity/quasimonotonicity of their corresponding set-valued maps. As a by-product, we solve the open problem (converse part of Proposition 6.2) of Karamardian and Schaible (J. Optim. Theory Appl
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Optimality and Duality of Pseudolinear Multiobjective Mathematical Programs with Vanishing Constrainatical programs with vanishing constraints under pseudolinear assumption. We propose Mond–Weir type dual model for the considered problem and establish usual duality results. Furthermore, we present some examples to validate our results.
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