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Deadline for Submissions: 10 January 2024 |
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Special Issue Editors |
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Guest Editor |
Prof. Dr. D. Baleanu |
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Affiliation |
Department of Mathematics and Computer Science, Faculty of Arts and Sciences, Ankaya University, Ankara, 06790 Etimesgut, Turkey Institute of Space Sciences, Magurele-Bucharest, 077125 Magurele, Romania Department of Medical Research, China Medical University Hospital, China Medical University, Taichung, 40402, Taiwan, Republic of China |
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Interests |
mathematical physics; oscillation theory of differential/difference equations; oscillation theory of impulsive differential/difference equations; hyers-ulam stability; fractional differential equations; mathematical model, fluid dynamics |
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Guest Editor |
Dr. Shyam Sundar Santra |
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Affiliation |
Department of Mathematics, Applied Science Cluster, University of Petroleum and Energy Studies, Dehradun, Uttarakhand - 248007, India |
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Interests |
oscillation theory of differential/difference equations; oscillation theory of impulsive differential/difference equations; hyers-ulam stability; fractional differential equations; mathematical model, fluid dynamics |
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Guest Editor |
Dr. Susmay Nandi |
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Affiliation |
Department of Mathematics, Applied Science Cluster, University of Petroleum and Energy Studies, Dehradun, Uttarakhand - 248007, India |
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Interests |
fluid dynamics; nonlinear partial differential equation; boundary layer theory; nanofluid and hybrid nanofluid flow problem; mathematical modelling
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Special Issue Information |
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Many researchers shifted their attention to fractional-order derivatives. Mathematicians looked at how fractional derivatives have been used in cutting-edge applied science and engineering areas. The subsequent state of a system is dependent on the present and prior states due to the nonlocality of the finite difference operator. The ability of the derivatives of noninteger orders to describe the hereditary and memory characteristics of different phenomena is their primary strength. Therefore, fractional-order derivatives and integrals have many uses in many fields of science and technology, such as the modeling of nonlinear seismic oscillations, traffic, chaos, signal processing, electrodynamics, cancer chemotherapy, optics, and diabetes. Because fractional calculus may well represent a physical system with long-term memory and spatial non-locality, a number of recent research have recommended fractional-derivative models as a possible technique to characterize non-Newtonian fluids. The constitutive equation based on time fractional-derivative was introduced to define various time-dependent non-Newtonian fluids, for example, and it may adequately represent the history dependence in fluid dynamics. Different dynamic processes, such as those seen in muddy clay, blood viscosity, seepage flow in dual-porosity media, and the behavior of xanthan gum and Sesbania gel, have all been analyzed using this equation.
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Published Papers |
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This special issue is now open for submission. |
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