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[[Category:2010_Spring_ECE_662_mboutin]]
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= Course Outline, [[ECE662]] Spring 2010 [[User:mboutin|Prof. Mimi]]  =
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= Course Outline, [[ECE662]] Spring 2010 [[User:Mboutin|Prof. Mimi]]  =
Note: This is an approximate outline that is subject to change throughout the semester.
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Note: This is an approximate outline that is subject to change throughout the semester.
  
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<br>
  
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{| width="55%" border="1" cellpadding="1" cellspacing="1"
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|-
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! scope="col" | Lecture
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! scope="col" | Topic
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|-
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| 1
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| 1. Introduction
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|-
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| 1
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| 2. What is pattern Recognition
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|-
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| 2-3
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| 3. Finite vs Infinite feature spaces
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|-
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| 4-5
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| 4. Bayes Rule
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|-
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| 6-10
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|
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5. Discriminate functions
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- Definition;
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- Application to normally distributed features;
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- Error analysis.
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|-
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| 11-12
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|
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6. Parametric Density Estimation
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-Maximum likelihood estimation
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-Bayesian parameter estimation
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|-
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|
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|
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7. Non-parametric Density Estimation
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-Parzen Windows
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-K-nearest neighbors
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-The nearest neighbor classification rule.
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|-
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|
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| 8. Linear Discriminants
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|-
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|
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| 9. SVM
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|-
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| 10. ANN
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|-
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| 11. Decision Trees
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| 12. Clustering
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|}
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  [[2010 Spring ECE 662 mboutin|Back to 2010 Spring ECE 662 mboutin]]
 
  [[2010 Spring ECE 662 mboutin|Back to 2010 Spring ECE 662 mboutin]]
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[[Category:2010_Spring_ECE_662_mboutin]]

Revision as of 07:54, 9 March 2010


Course Outline, ECE662 Spring 2010 Prof. Mimi

Note: This is an approximate outline that is subject to change throughout the semester.


Lecture Topic
1 1. Introduction
1 2. What is pattern Recognition
2-3 3. Finite vs Infinite feature spaces
4-5 4. Bayes Rule
6-10

5. Discriminate functions

- Definition;

- Application to normally distributed features;

- Error analysis.

11-12

6. Parametric Density Estimation

-Maximum likelihood estimation

-Bayesian parameter estimation

7. Non-parametric Density Estimation

-Parzen Windows

-K-nearest neighbors

-The nearest neighbor classification rule.

8. Linear Discriminants
9. SVM
10. ANN
11. Decision Trees
12. Clustering



Back to 2010 Spring ECE 662 mboutin

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Abstract algebra continues the conceptual developments of linear algebra, on an even grander scale.

Dr. Paul Garrett