This work pertains to modern, interdisciplinary research trends in nanomaterials. The author presents a novel method with major potential for various applications such as ferromagnetic brakes and valves; nanosized shock absorbers, and in the medical field, heart valves and medical nanorobots. A mathematical model is constructed with numerical solutions proposed for the system of equations describing the model. The underlying assumption is that a ferromagnetic suspension can be regarded as a continuous medium. Such an assumption was originally suggested in Peskin¿s Immersed Boundary (IB) method. The IB method is coupled with Chorin¿s Projection method to construct a finite differences scheme for solving a boundary value case. The application and the calculations are done to a first order approximation, hence fluid flow is treated as a Stokes flow. The integration of the rheological behavior is implicit, through the force density field. This method can easily extend to an entire class of Newtonian and non-Newtonian ferromagnetic real fluids, whose shear viscosity depend upon the magnetic field, and upon the modulus of the strain rate tensor.
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Constantin C. Nichita, Ph.D., studied Mathematics at University of Buffalo. He has a M.S. in Mechanical Engineering from University of Buffalo. Professional experience Postdoctoral Research in Geophysical Mass Flows at University of Buffalo and Postdoctoral Research in Artificial Intelligence at Petroleum-Gas University of Ploiesti.
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Kartoniert / Broschiert. Condizione: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Autor/Autorin: Nichita ConstantinConstantin C. Nichita, Ph.D., studied Mathematics at Universitynof Buffalo. He has a M.S. in Mechanical Engineering fromnUniversity of Buffalo. Professional experience PostdoctoralnResearch in Geophysical Mass Flow. Codice articolo 4964116
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