COURSES TAUGHT AT LAMAR UNIVERSITY

 

 

 

 

 

 

 

• MATH 5317  Probability Theory and Stochastic Processes (Fall 2018, Fall 2017, Fall 2015)

      Theory of probability, random variables, well-known distributions, conditional probability, Bayes' formula, Markov Chain, 

     counting process, Poisson Processes, Chapman-Kolmogorov equations, gambler's ruin, branching process.

 

• MATH 5380  Statistical Inference (Spring 2018, Spring 2016)

        Theories of point estimation, interval estimation and hypothesis testing, regression analysis, analysis of variance.

 

 

• MATH 5391  Masters Thesis (Spring 2017)

       

 

• MATH 4380  Theory of Statistical Inference (Spring 2018, Spring 2016)

      A formal introduction to statistical inference, sampling theory, general principles of statistical inference, goodness of fit tests, regression 

     and correlation, analysis of variance. 

 

• MATH 4317  Introduction to Probability Theory and Stochastic Processes (Fall 2018, Fall 2017, Fall 2015)

    Probability, well-known distributions, conditional probability, Bayes' formula, Markov chain, counting process, Poisson process,

     Chapman-Kolmogorov equations, gambler's ruin, branching process.

 

• MATH 3370  Introduction to the Theory of Statistical Inference (Fall 2018, Summer 2018, Spring 2018, Fall 2017, Summer 2017, Spring 2017, Fall 2016, Spring 2016, Fall 2015)

      A calculus-based introduction to statistics, probability, special probability distributions, nature of statistical methods, sampling theory,

     estimation, testing hypotheses. 

 

 

• MATH 1342  Elementary Statistics (Summer 2018, May Mini 2018 (online), Winter Mini 2017 (online), Summer 2017, Spring 2017, Winter Mini 2016 (online), Fall 2016, Summer 2016, Spring 2016, Fall 2015)

     Non-calculus based introduction to statistics, statistical measures of data, statistical description of data, elementary probability, random

     variables, binomial and normal distributions, estimation, testing hypotheses.

 

 

• MATH 1325  Calculus for Business Applications (Summer 2016)

      An introduction to calculus. The derivative, applications of the derivative, techniques of differentiation, exponential and natural 

     logarithmic functions, an introduction to integral calculus. 

 

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