Study prepare questions for Friday's review session
What to study for the exam? Start by looking at the review summaries for the first and second exams. If you understand, all listed commands and concepts, you will be in very good shape. I will not ask any questions on Fortran statements or Unix commands not listed here or in the previous summaries. I might ask general questions on the related concepts of pipelining, code testing, timing, and debugging.
I have constructed the exam based, entirely on the summary lists below, and related material in the class notes and examples on the Web. I have not included questions based on any material in the text not covered in the class notes.
The following is material covered since the last exam:
INTERFACE structure and use to create vector valued functions and generic functions.
INTENT, intent(in), intent(out), intent(inout)
MATMUL intrinsic function
SIZE intrinsic function and its use to set array dimensions
DIM optional argument to array functions. Be able to use SIZE, SUM, MINVAL, or MAXVAL with DIM
SYSTEM_CLOCK function for elapsed wall clock time, and cautions in use
STATEMENT functions, inline substitution, knowledge of local variables
CONTAINS statement and internal subprograms , knowledge of local variables
COMMON blocks, INCLUDE and BLOCK DATA, what replaces them?
MODULE program units can also contain INTERFACES, SUBROUTINES, and FUNCTIONS
POINTER and TARGET attributes, => operator, relation of POINTER to EQUIVALENCE
-O option on f77
Matrix Notation: Storage of coefficients for a system of linear equations
Least Squares Fits: Know how to obtain the least squares linear equations, used to get coefficients of a "best fit" polynomial. What is the error function? How do you find its minimum?
NETLIB: LINPACK, LAPACK
Numerical integration with Trapezoidal and Simpson's methods. Which is generally more accurate?
Numerical derivatives, first and second derivatives based on quadratic fit to 3 points.
Numerical solution of ODE, Definition and application of Crank-Nicholson, Forward (Explicit) and Backward (Implicit) Euler methods. Names of fourth order accurate methods: Runge-Kutta, Adams-Bashford, Adams-Moulton. Error and stability behavior of all listed methods.
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