Fluid Mechanics: Fundamentals and Applications
Fluid Mechanics: Fundamentals and Applications
4th Edition
ISBN: 9781259696534
Author: Yunus A. Cengel Dr., John M. Cimbala
Publisher: McGraw-Hill Education
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Chapter 15, Problem 13CP
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For the following concentration expressions, indicate whether they are uniform or nonuniform and in how many dimensions (OD, 1D, 2D, or 3D), and steady or unsteady. Then for the following control volume and origin, and table of constants, use Excel or Matlab to graph profiles that show how concentration changes within the control volume and over time to a limit of 20 for the following: C(x,0,0,0), C(0,y,0,0), c(0,0,z,0) and C(0,0,0,t). On each graph, show which parameters are held constant, the CV boundaries, and the point where all four plots overlap. 20 C(x=0) 10 a 0.0001 b 0.001 20 0.01 y k 0.1 100 All of the following functions are C(space, time) and so not necessarily just x as suggested. a. C,(x)= C,(x = 0)x exp{- ax} d. C, (x) = C, (x = 0)x exp{-ax}x exp{- by² }x exp{-cz²}x exp{- kt}
Is there any built in functions in MATLAB that transform a given Direction Cosine Matrix (DCM) to Principal Rotation Paramters (PRP)? For example, If I have a DCM, the function would give the axis, lambda, and the angle, theta. Also, is there any built in functions that would transform a Direction Cosine Matrix to Euler Parameters (EP) and Modified Rodrigiues Parameters and Classical Rodriguess Parameters? If I had the DCM given in the image, what would the code in MATLAB to transform it to PRP, EP, MRP, CRP look like?
Briefly discuss how each of the following is used by CFD codes to speed up the iteration process: (a) multigridding and (b) artificial time
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