Category: Computer Science

Quantum Mechanical Angular Momentum Ladder Operators by James Pate Williams, Jr. Copyright Thursday, May 23, 2024, All Applicable Rights Reserved

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Bad “Rate My Professor” Review for Adjunct Instructor James Pate Williams, Jr. While Teaching on Two West Georgia Technical College Campuses

I received a much less than stellar review in my short teaching career at the West Georgia Technical College campuses in Carrolton, Georgia, and LaGrange, Georgia. I seem to recall that I was commuting 41.8 miles one way to Carrolton two or three days a week. I also was giving my roommate a ride to her medical clinic (as a patient) five or six times a week to Newnan, Georgia, a one-way distance of 30.9 miles. I was expected to teach Information Technology rather than software engineering and/or computer science. I believe I received a negative teaching review from a Carrolton student in my “Maintenace and Repair of Personal Computers” in the 2012 Winter Semester. I did later earn a TestOut.com certification in the area of PC Pro. We used the simulators offered online from TestOut.com. I earned the PC Pro certificate credential ID C8FR in August 2013. In my defense, I was a competent instructor of Windows 2007 Office and “Maintenace and Repair of Personal Computers” before I resigned due to negative ethics on my part. Also, I did much better instructing when I was teaching only on the LaGrange, Georgia campus.

https://w3.testout.com/

“Odious Olfaction” by James Pate Williams, Jr. (c) Friday, May 10, 2024

“Odious Olfaction” is a MP3 that used Universal Audio Effect Minimoog Emulator recorded by SONAR Platinum. The guitar effects utilized were TH3 Noise Reduction, Chorus, Overdrive, Digital Delay, Spring Reverb, Fender Twin Reverb Emulator. The MIDI audio effect was the Cakewalk Arpeggiator. The Minimoog patch was 2 Classic Oscillators.

Text and Exercise from “Boundary Value Problems Second Edition” by David L. Powers in Progress (c) Wednesday, April 17, 2024, James Pate Williams, Jr.

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Solution of the One-Dimensional Heat Equation for a Rod Using Finite Differences by James Pate Williams, Jr. Created on Wednesday April 3, 2024

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Undamped Mass-Spring Eigenvalue – Eigenvector Problem by James Pate Williams, Jr. (c) Monday April 1, 2024

We extend the results of the following website:

https://math.libretexts.org/Bookshelves/Differential_Equations/Differential_Equations_for_Engineers_(Lebl)/3%3A_Systems_of_ODEs/3.6%3A_Second_order_systems_and_applications

The five masses in the problem have a maximum value of 8. The six springs have a maximum value of 4 for their Hooke’s coefficients. The first 5 by 5 matrix is the inverse mass matrix, the second matrix is the Hooke’s coefficient 5 by 5 matrix, the third 5 by 5 matrix is the product of the inverse mass matrix times the Hooke’s coefficient matrix. The final row vector is the eigenvalue vector.