1051-320: Linear Mathematics for Imaging
 Last modified 01/25/2011 by Roger Easton

Winter 20112

  1. Course
    1. Four (4) credit hours
    2. Four (4) lecture hours per week
    3. Prerequisites: 1016-305, Calculus IV
    4. Corequisites:  None
  2. Instructor: Roger Easton
    1. Office: Carlson 2112
    2. Phone: 475-5969
    3. Email: easton@cis.rit.edu
    4. Weekly Schedule 20112 
    5. Office Hours M,T,Th 4-5, F 2-3
  3. Course Catalog Description
          This course develops the concepts of complex numbers, linear algebra, and Fourier transforms for describing imaging systems. Class 4, Credit 4 (W)
  1. 1051-320 Course Materials
            Course Information and Bibliography
            Course Syllabus

            Paul Romanczyk's Mathematica  tool for adding sinusoidal waves  --- link to Mathematica Player download    
            Online tool to invert matrix (up to 9 × 9)  

            Diagonalization of circulant matrices (2×2, 3×3, 4×4)

    Text:  
         Fourier Methods in Imaging, Roger L. Easton, Jr., John Wiley and Sons, 2010, available from the RIT Bookstore and the usual suspects.  
              (I  have some old bound copies of course notes to give away for free, but note that there are significant differences between the old and new versions)
 

    Supplemental Materials:

        Notes on Row and Null subspaces and eigenvectors and eigenvalues of 2×2 circulant matrices (Ed. 1, 24 January 2011)
            Series expansions you should know (pdf)
             Homework
                     HW#1 (due Th 12/08/2011)                    Solution Set #1
                    HW#2 (due Th 12/15/2011)                    Solution Set #2 (revised 01/12/2012)
                    HW#3 (due Tu 01/17/2012)                    Solution Set #3 (revised 01/18/2012)
                    HW#4 (due Tu 01/31/2012)           
                    HW#5 (due Tu 02/07/2012)                    
                         
             Examinations

                    Midterm Exam, 01/24/2012 (Tu)            Solutions
                      

            FINAL EXAM: 
                                   
                         


    If you don't have a PDF reader, one can be downloaded for free from the Adobe Website.