Q.1
14 MarksConsider general linear 2nd order partial differential equation given below How to check, whether given partial differential equation is parabolic, hyperbolic or elliptic?
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Consider general linear 2nd order partial differential equation given below How to check, whether given partial differential equation is parabolic, hyperbolic or elliptic?
Define CFD. List application of CFD in chemical engineering. Write the names of commercial and open-source software packages available for CFD study.
Shock waves appears naturally in computational domain in shock capturing method. Agree or disagree? Justify your answer.
For moving fluid element, develop x-component of momentum balance equation in non-conservation form for viscous flow.
List advantages and disadvantages of higher order accurate finite difference equations.
The one-dimensional heat conduction equation is as given below. Prove that this equation is a parabolic equation.
Consider a viscous flow of air over a flat plat. At a given station in the flow direction, the variation of the flow velocity (u) in the direction perpendicular to the plate (y), at equally spaced discrete grid points, are given as follow: The viscosity coefficient μ = 1.79 x 10⁻⁵ kg/(m s). Using these discrete values, Solve for the shear stress at the wall (τw) using:
| y, m | u, m/s |
|---|---|
| 0 | 0 |
| 0.00254 | 45.88 |
| 0.00508 | 87.41 |
| 0.00762 | 124.98 |
Develop the second order central mixed finite difference expression for equation as given below.
Develop the finite difference expressions for first order derivative with forward, backward and central difference approximations, using Taylor series expansion.
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Official Gujarat Technological University (GTU) examination paper for Introduction to Computational Fluid Dynamics (Summer 2025, B.E. · Chemical Engineering, Sem 7). Features complete 70-mark regular & remedial examination pattern, official marking distribution across all 5 questions, and direct 1-click official PDF download.
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3170512 Introduction to Computational Fluid Dynamics
Official GTU PDF · Summer 2025
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