辅导CSCI 3162程序、讲解Matlab编程、Matlab编程语言调试 讲解留学生Processing|讲解Python程序
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Faculty of Computer Science
CSCI 3162: Digital Media — Assignment 2
Winter Term 2021
due Friday, February 12, 23:59 AST
1. Matlab / Lossless Compression: The main purpose of this exercise is for you to gain some experience
programming in Matlab. On Brightspace you will find code implementing Huffman trees for
lossless compression. Be sure to read the README.
1. Adapt the code to also generate Shannon-Fano trees.
2. Test your Shannon-Fano code on the simple example included with the code. Draw the ShannonFano
tree generated by your code.
3. Compute both a Huffman tree and a Shannon-Fano tree for the larger example included with the
code. Compute and compare the compression rates achieved by the two algorithms.
For this assignment, do not use any code you find on the web. In all of your code, avoid loops as
much as possible. Please submit your code as well as other information as requested. Marks will be
based on the quality of your code and correctness of your findings as well as on the presentation of
your results.
2. Complex Numbers: For discrete-time signals x(n) as given below, compute
X(k) =
N
X−1
n=0
x(n) e−j2πkn/N
for k = 0, . . . , N − 1. Simplify the resulting expressions as much as possible.
1. x(n) = δ(n)
2. x(n) = δ(n − n0)
3. x(n) = a
n
4. x(n) = (
1 if 0 ≤ n ≤ N/2 − 1
0 otherwise
5. x(n) = e j2πk0n/N
6. x(n) = cos(2πk0n/N)
Note: Identify geometric series wherever possible. The Dirac delta function is defined as
δ(n) = (
1 if n = 0
0 otherwise.
Assume a ∈ R and n0, k0 ∈ {0, 1, . . . , N − 1}.
Please submit a scan of your detailed calculations with intermediate steps.
1
Submission instructions: Please submit your solutions on Brightspace. Submit a single archive file
(e.g., .zip or .tar) with one folder per problem. Remember that:
• All work you submit must be your own.
• Any questions you may have should be brought up during class time or posted on the Brightspace
discussion board.
• You must not share your calculations or code with anyone.
• You must not make use of any code you find on the web.
2
Faculty of Computer Science
CSCI 3162: Digital Media — Assignment 2
Winter Term 2021
due Friday, February 12, 23:59 AST
1. Matlab / Lossless Compression: The main purpose of this exercise is for you to gain some experience
programming in Matlab. On Brightspace you will find code implementing Huffman trees for
lossless compression. Be sure to read the README.
1. Adapt the code to also generate Shannon-Fano trees.
2. Test your Shannon-Fano code on the simple example included with the code. Draw the ShannonFano
tree generated by your code.
3. Compute both a Huffman tree and a Shannon-Fano tree for the larger example included with the
code. Compute and compare the compression rates achieved by the two algorithms.
For this assignment, do not use any code you find on the web. In all of your code, avoid loops as
much as possible. Please submit your code as well as other information as requested. Marks will be
based on the quality of your code and correctness of your findings as well as on the presentation of
your results.
2. Complex Numbers: For discrete-time signals x(n) as given below, compute
X(k) =
N
X−1
n=0
x(n) e−j2πkn/N
for k = 0, . . . , N − 1. Simplify the resulting expressions as much as possible.
1. x(n) = δ(n)
2. x(n) = δ(n − n0)
3. x(n) = a
n
4. x(n) = (
1 if 0 ≤ n ≤ N/2 − 1
0 otherwise
5. x(n) = e j2πk0n/N
6. x(n) = cos(2πk0n/N)
Note: Identify geometric series wherever possible. The Dirac delta function is defined as
δ(n) = (
1 if n = 0
0 otherwise.
Assume a ∈ R and n0, k0 ∈ {0, 1, . . . , N − 1}.
Please submit a scan of your detailed calculations with intermediate steps.
1
Submission instructions: Please submit your solutions on Brightspace. Submit a single archive file
(e.g., .zip or .tar) with one folder per problem. Remember that:
• All work you submit must be your own.
• Any questions you may have should be brought up during class time or posted on the Brightspace
discussion board.
• You must not share your calculations or code with anyone.
• You must not make use of any code you find on the web.
2