Titlebook: Applied Analysis, Optimization and Soft Computing; ICNAAO-2021, Varanas Tanmoy Som,Debdas Ghosh,Dayaram Sahu Conference proceedings 2023 Th

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Dendritic-Cells

Stephen C. Peck,Thomas J. Teisbergs to study the fractal dimension of complex-valued functions. This paper also highlights the difference between dimensional results of the complex-valued and real-valued fractal functions. We study the fractal dimension of the graph of complex-valued function ., compare its fractal dimension with th

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https://doi.org/10.1007/978-1-4615-4953-6erpolation functions (FIFs) have been found to be an effective technique for generating interpolants and approximants which can approximate functions generated by nature that exhibit self-similarity when magnified. Using an iterated function system (IFS), Barnsley discovered the FIFs, which is the m

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Sainath A. Waghmare,Bhalchandra P. Puranik of the dimension of the graph of bivariate vector-valued functions and prove some basic results. We prove that upper bound of the Hausdorff dimension of Hölder continuous function is .. Because of its wide applications in many important areas, fractal dimension has become one of the most interestin

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Energy and Environmental Scenario of Indiatal support, where the standard calculus cannot be applied. In this paper, the concepts of fractal functions and fractal calculus have been interconnected by exploring the fractal integral of A-fractal function with predefined initial conditions. In addition, a fractional operator is presented, whic

ellagic-acid

Philip Kofi Adom,Paul Adjei KwakwaThe proposed model mainly focuses on the epidemic disease spread due to SARS-CoV-2, and the recurrent outbreaks are due to the emergence of a new strain. The possibility of reinfection of the recovered individuals is considered in the model. The multi-strain model is validated with the help of strai

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