Anand Vyas, Ph.D.

Instructor

  • Milwaukee WI UNITED STATES
  • Allen Bradley Hall of Science: S261A
  • Mechanical Engineering

Dr. Anand Vyas is interested in thermofluid applications involving modeling and theoretical analysis.

Contact

Education, Licensure and Certification

Ph.D.

Mechanical Engineering

Marquette University

2003

M.S.

Mechanical Engineering

SUNY, University of Buffalo

1999

B.S.

Mechanical Engineering

Government Engineering College

1995

Biography

Dr. Anand Vyas is an instructor in the Mechanical Engineering Department at MSOE. He teaches Fluid Mechanics I, Fluid Mechanics II, Applied Thermodynamics, and advises Senior Design. Prior to joining MSOE in 2015, he taught at Inver Hills Community College, Minnesota State University-Mankato, University of Delaware, and Marquette University. He earned his bachelor's degree from the Government Engineering College, his master's in mechanical engineering from the University of Buffalo, and his doctorate in mechanical engineering from Marquette University.

Areas of Expertise

Mechanical Engineering

Accomplishments

Phi Theta Kappa Golden Apple Award for recognition as an outstanding faculty member. Nominated by PTK student(s)

2015

Outstanding Faculty of the Year Award. Nominated and voted by faculty at IHCC

2015

NASA/Wisconsin Space Grant Consortium Graduate Fellowship, UW-Green Bay

2002

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Affiliations

  • American Society of Mechanical Engineers (ASME) : Member
  • American Institute of Aeronautics and Astronautics (AIAA) : Senior Member
  • American Society for Engineering Education (ASEE) : Member

Social

Research Interests

Aerospace Engineering

Modeling, Theoretical Analysis and Control related to Thermofluids Phenomena in Aerospace Engineering

Mechanical Engineering

Modeling, Theoretical Analysis and Control related to Thermofluids Phenomena in Mechanical Engineering

Selected Publications

Analytical and numerical solutions for torsional flow between coaxial discs with heat transfer

SIAM Journal of Applied Mathematics

Olagunju, D., Vyas, A. B. and Zhang, S

2008

We consider non-isothermal torsional ∞ow between two coaxial parallel plates with heat transfer at the upper rotating plate, constant temperature on the lower stationary plate, and no heat loss at the ∞uid-air interface. Viscous heating is modelled by a Nahme law with exponential dependence on temperature. Due to the highly nonlinear nature of the governing equations an exact solution is not feasible. Therefore we solve the problem using both numerical and perturbations methods. Speciflcally, analytical solutions are obtained using asymptotic expansions based on the aspect ratio and the Nahme-Gri-th number, a measure of viscous heating, as perturbation parameters. The numerical solutions are obtained by a flnite element method. Good agreement is found between the analytical and numerical solutions in appropriate parameter range. In viscometric applications the torque exerted by the ∞uid on the lower plate is an important quantity. For isothermal ∞ow the dimensionless torque can be easily calculated. In this paper we obtain an analytical formula that can be used to calculate non-isothermal correction to the torque.

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Higher Mean-Flow Approximation for a Solid Rocket Motor with Radially Regressing Walls

SIAM Journal of Applied Mathematics

Majdalani, J., Vyas, A.B., Flandro, G.A.

2009

In a recent study leading to an exact solution of the Navier-Stokes equations, a mistake in calculating a simple constant propagates into several equations. The error first appears in Eq. (29) of the subject paper, where the coefficient of the third derivative at order must be a "4" instead of a "3". To confirm this correction, we consider the case for which the porous walls are not regressing

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Asymptotic Temperature Distribution in a Simulated Combustion Chamber

Journal of Heat Transfer

Vyas, A.B., Majdalani, J.

2006

In an axisymmetric model of a solid rocket motor, a cylindrical combustion chamber with porous walls is considered. For a posited range of operating parameters, the energy equation is perturbed and linearized using the dimensionless Péclet number. The possibility of circumventing chemical reactions while retaining the essential physics of the problem is explored. This is accomplished by artificially introducing a distributed heat source above the propellant surface. The resulting energy equation is then solved to zeroth order. The analytical solution and corresponding temperature maps are verified qualitatively using comparisons with numerical simulations of the combustion chamber.

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