MS-C1421 - Fourier analysis, 25.02.2019-10.04.2019

Topic outline

• Assignments
  The weekly exercises can be found on this page.
  

  There are two sets of exercises each week. The first set of the week includes a homework assignment which will be peer-reviewed in the first exercise session of the following week. The second set of the week has a matlab-exercise which is to be returned as a pdf-file in the corresponding return box on this page. Both the peer-reviewed exercises and the matlab exercises are graded on the scale 0-3. Each week there are also two Stack-exercises each worth one point.
  

  Most of the time at the exercise sessions for solving the exercises with hints and help from a teaching assistant. From the second session on, participating the session and solving exercises grants one exercise point per session.
  

  
  

  Exercise Points

  Participation points can be found here and the home exercise points here.
  

  
  

  Exercise Groups

  Group	Assistant	Times
  H1	Jan Härkönen	Tue 14-16, Y307 Thu 14-16, Y307
  H2	Vesa Vuojamo	Tue 14-16, Y346 Fri 10-12, Y229a
  H3	Kassius Kohvakka	Wed 14-16, Y307a Fri 14-16, Y307a

  
  
  

  
  

  • Exercise Material
    

  • Stack exercises
    

    The number of allowed attempts is unlimited. All the deadlines are at midnight.
    

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    Stack 1 (DL 3.3.2019) Quiz
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    Stack 2 (DL 10.3.2019) Quiz
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    Stack 3 (DL 17.3.2018) Quiz
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    Stack 4 (DL 24.3.2018) Quiz
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    Stack 5 (DL 31.3.2019) Quiz
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    Stack 6 (DL 7.4.2019) Quiz
  • Matlab-exercises

    Matlab-exercises are to be returned here as a single pdf-file per assignment. The assignments are in the second exercise paper of each week. All the deadlines are at midnight.
    

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    Home Exercise 2 (DL 8.3.2019) Assignment
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    Home Exercise 4 (DL 15.3.2019) Assignment
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    Home Exercise 6 (DL 22.3.2019) Assignment
  • Hint for Matlab exercise 6: To see that the functions are equal one should consider them in the same units, say, on time interval [-5, 5] and the corresponding frequency interval [-5, 5]. The transform should be the same as the original signal up to a rounding error of magnitude roughly 10^-16. Please check this by plotting the absolute value of the difference of the signal and the transform.
    

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    Home Exercise 8 (DL 29.3.2019) Assignment
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    Home Exercise 10 (DL 5.4.2019) Assignment