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This section includes 3 Mcqs, each offering curated multiple-choice questions to sharpen your Computational Fluid Dynamics Questions and Answers knowledge and support exam preparation. Choose a topic below to get started.
1. |
The Sweby’s diagram is drawn in __________ plane. |
A. | (Ψ,r) |
B. | (Ψ,\(\tilde{\phi_c}\)) |
C. | (Ψ,\(\tilde{\phi_f}\)) |
D. | (Ψ,\(\tilde{\phi_d}\)) |
Answer» B. (Ψ,\(\tilde{\phi_c}\)) | |
2. |
Consider the discretized form of an equation given by \(\frac{\partial(\rho u\phi)}{\partial x}=-a(\phi_c-\phi_u)+b(\phi_d-\phi_c).\) For this numerical scheme to be TVD, what is the condition? |
A. | (Note: Φu, Φc and Φd are the flow variables at the far upwind, upwind and downwind schemes). |
B. | a≥0;b≥0;0≤a+b≤1 |
C. | a≥0;b≤0;0≤a+b≤1 |
D. | a≥0;b≥0;0≤a-b≤1 |
E. | a≥0;≤0;0≤a-b≤1 |
Answer» B. a≥0;b≥0;0≤a+b≤1 | |
3. |
What is the total variation of a flow variable (Φ) at a particular time step t? |
A. | TVt=∏iΦi+1-Φi |
B. | TVt=∫n Φndn |
C. | TVt=∑iΦ(i+1)Φi |
D. | TVt=∑iΦ(i+1)Φi |
Answer» E. | |