Lab 7 - Memory Management
Due: 9:55 AM, Thursday, April 21, 2005
This week's lab consists of practice questions to look at on your own (not to be turned in) and questions to be submitted. Your answers should be submitted in a PDF file lab7.pdf.
Prepare written answers to the following questions and include them in your submitted PDF file.
Again, don't get bogged down in too much detail, but describe in a few paragraphs how IA-32 processors support the memory management concepts we have been discussing. (6 points)
Consider the following program segment, written in a C-like language:
Using a machine with registers denoted by Ri and a fixed instruction
size of 1 word per instruction, the machine language version of this
program is loaded in virtual address space (with page size 4K, i.e., 1024 words) as follows:
Upon execution of this program segment, the following reference string
is generated:
omega = 272722(28272272927222)n272722(272733733(373338393373737333)n-i+13637322)n
In /home/faculty/terescoj/shared/cs432/labs/lab7 you will find a C++
program that simulates the run-time behavior of this program segment
when a working set memory management policy is used. The program
prints values:
Note that as each entry in the reference string (page) is processed,
one of four things will happen to the working set. (i) the page is
added to the set, and none is removed, (ii) the page is added to the
set and one old page is removed, (iii) the page is already in the
set and another page is removed, or (iv) the page is already in the
set and no other page is removed.
const int n=10;
int i, j, A[n], B[n], C[n], temp;
for (i=1; i<=n; i++) {
A[i]=i;
B[i]=n-i+1;
}
for (i=1; i<=n; i++) {
temp=0;
for (j=i; j<=n; j++) {
temp=temp+A[n+i-j]*B[j];
}
C[i]=temp;
}
0x2FBC (R1) <- ONE Index i
0x2FC0 (R2) <- n Loop bound
0x2FC4 compare R1,R2 Test i>n
0x2FC8 branch_greater * + 0x20
0x2FCC A(R1) <- (R1) Compute A[i]
0x2FD0 (R0) <- n Compute B[i]
0x2FD4 (R0) <- (R0) - (R1)
0x2FD8 (R0) <- (R0) + ONE
0x2FDC B(R1) <- (R0)
0x2FE0 (R1) <- (R1) + ONE Increment i
0x2FE4 branch * - 0x20
0x2FE8 (R1) <- ONE Index i
0x2FEC (R2) <- n Loop bound
0x2FF0 compare R1,R2 Test i>n
0x2FF4 branch_greater * + 0x50
0x2FF8 (R0) <- ZERO temp <- 0
0x2FFC temp <- (R0)
0x3000 (R3) <- (R1) Index j
0x3004 (R4) <- n Loop bound
0x3008 compare R3,R4 Test j>n
0x300C branch_greater * + 0x20
0x3010 (R0) <- n Compute A[n+i-j]
0x3014 (R0) <- (R0) + (R1)
0x3018 (R0) <- (R0) - (R3)
0x301C (R5) <- A(R0)
0x3020 (R6) <- B(R3) Compute B[j]
0x3024 (R5) <- (R5) * (R6)
0x3028 (R5) <- (R5) + temp
0x302C temp <- (R5)
0x3030 (R3) <- (R3) + ONE Increment j
0x3034 branch * - 0x20
0x3038 C(R1) <- (R5) Compute C[i]
0x303C (R1) <- (R1) + ONE Increment i
0x3040 branch * - 0x50
...
0x6000 Storage for C
0x7000 Storage for ONE
0x7004 Storage for n
0x7008 Storage for temp
0x700C Storage for ZERO
0x8000 Storage for A
0x9000 Storage for B
Delta = window size
P(Delta) = total number of page faults
W(Delta) = average working set size
F(Delta) = (P(Delta))/(|omega|) = average page fault rate