Introduction to Computational Science
Angela B. Shiflet and George W. Shiflet 
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Introduction to Computational Science:
Modeling and Simulation for the Sciences

Angela B. Shiflet and George W. Shiflet
Wofford College
© 2006 by Princeton University Press
ISBN: 0-691-12565-1

 

We appreciate suggestions made by those noted in parentheses.

p. 18, Module 2.2, first sentence on page

         This sentence should read, "This computed range is drastically different from its real age, which is about 4.5 billion years."
         Reference: Dalrymple, G. Brent. 1991. The Age of the Earth, Stanford: Stanford University Press 

(Dr. Jonathan Knott, University of Wollongong)

p. 94, Module 3.3, Project 4
         M(t) = 20 is an equilibrium solution and so cannot be the initial value for M.  Thus, assume the initial value for M, M0, is value slightly larger than 20, such as 20.00007. The second carrying capacity is M­­1 + M2  = 70 so that M2 is 50 for M­­1 = 20.

Notice that we get a "bilogistic" or "doubly logistic" model for P(t).

(Dr. Jeff Denny, Mercer University)

p. 108, Module 3.5, Projects 6 and 7
         The mass of the patient should be included in the model.

(Dr. Jeff Denny, Mercer University)

p. 167, Module 5.2, Project 2     
         Change the differential equation to dP/dt = 0.5(1 - P/1000)P with P0 = 20.  Alternatively, change the solution to P(t) = image.

p. 318, Module 9.4    
         On the second line of the text and on the last line in the shaded box, the formula for b should be as follows:
         b = image
Thus, the answer to Quick Review Question 6 should change as indicated below.

(Ryan McFall, Hope College)

p. 387, Module 9.4, Answer to Quick Review Question 6    
b.      b = image = 6.01
c.      b sin(a) + µ = 6.01 sin(5.32) + 70 = 65.1
d.      b cos(a) + µ = 6.01 cos(5.32) + 70 = 73.4

(Ryan McFall, Hope College)