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Building fractional mathematical models for specific phenomena and developing numerical or analytical solutions for these fractional mathematical models are crucial issues in mathematics, physics, and engineering.
It is shown that the suggested method provides a powerful mathematical instrument for solving nonlinear equations in the science of mathematics, physics and engineering.
Explicit solutions of such problems are very needed for specialists on applied mathematics, physics, and engineering.
It draws on an array of disciplines, including biology, computer science, applied mathematics, physics, and engineering.
He has also shown that Cambridge students who study mathematics, physics and engineering are more likely to have autistic relatives than students studying English literature.
Many problems in applied mathematics, physics, and engineering require the solution of the heat equation in unbounded domains.
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For instance, there is apparently an oversupply in the life sciences at the moment, but other areas--such as mathematics, physics, and engineering--might need more people.
The special numbers and polynomials have been used in various applications in such diverse areas as mathematics, probability and statistics, mathematical physics, and engineering.
Fractional differential equations have recently been applied in various areas of engineering, mathematics, physics and bio-engineering, and other applied sciences.
Fractional differential equations have recently been applied in various areas of engineering, mathematics, physics and bio-engineering, and other applied sciences [1, 2].
Fractional differential and integral equations have recently been applied in various areas of Engineering, Mathematics, Physics and Bio-engineering and so on.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com