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Computational Methods for Process Simulation
and CHEN 4580 - Numerical Methods for Simulation.
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Chapter 2: Steady-State Lumped Systems
bisec.m - matlab file to determine the root of Equation (2.3.2) using the bisection method.
cp1.m - matlab file that defines Equation (2.3.2) in a format suitable for the bisection and tangent method.
cp2.m - matlab file that defines Equation (2.3.5) in a format suitable for the wegstein method.
cp3.m - matlab file that defines Equation (2.3.11) in a format suitable for the wegstein method and converges using direct substitution.
cstr.m - matlab file that defines Equations (2.3.30) and (2.3.31) to be used by newtrap.m
fig2-28.mat - input file for the program fun.f implementing the example of Section 2.4.3
fun.f - fortran program that implements the equation ordering algorithm and the variable group algorithm
lin2_1.m - matlab file to solve the set of linear equations in Example 2.1
lin2_2.m - matlab file to solve the set of linear equations in Example 2.2
lua.m - matlab file to determine a LU factorization
mix1.mat - input file that implements the mixer-exchanger-mixer problem with the three design variables remaining unspecified
mixer.mat - input file that inplements the mixer-exchanger-mixer problem with specified design variables
newtrap.m - matlab file that solves Equations (2.3.30) and (2.3.31)
prob2-7.mat - functionality matrix file for the program fun.f implemeting Problem 2.7
regfals.m - matlab file that implements the regula-falsi algorithm
tangent.m - matlab file that implements the tangent algorithm
wegstein.m - matlab file that implements the wegstein accelerator
Chapter 3: Unsteady-State Lumped Systems
dfun32.m - defines the dimensionless differential equation of Equation (3.2.7)
dtank32n.m - matlab file to solve the tank problem of Section (3.2)
ex310.m - matlab file to solve the problem of Section (3.10)
fun34.m - defines the dimensionless model of the tank problem of Section (3.4)
fun35.m - defines the enclosed tank vessel problem of Section (3.5)
model310.m - defines the model for the problem of Section (3.10)