MA 221 (MA221)

These notes cover what eigenvalues and partial differential equations are and how do solve them using different techniques and for each of the 3 eigenvalue cases. These notes cover material from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes cover the concepts of boundary value problems and eigenfunctions, including the 3 cases one can come across. Several worked out examples problems are included. The material comes from the differential equations class taught by Peter Brady at Stevens Institute of Technology.

These notes cover boundary value problems and provide several worked out sample problems showing how to properly apply the concept. These notes are from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes contain several example problems with worked out solution regarding how to solve LaPlace transformation with translation in T. This material is from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes cover how to perform a LaPlace transformation with a translation in T as well as an alternative method to solve the problem. Several worked out examples are provided to walked you through each step. This material is from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes contain two examples problems demonstrating how to solve differential equations using the LaPlace transformation method. This material is from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes explain how to do the LaPlace transformation of a derivatives, the derivative of transform, and the translation in S. Formulas, definitions, and worked out examples are provided. This material is from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes explain the concept of partial differential equations and the steps one must take to solve these types of problems. Examples are provided to demonstrate how each step must be competed and worked out solutions are provided. This material is from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes contain several sample problems relating to spring functions as discussed in the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

These notes cover undetermined coefficients and go through several practice problems to see how to put the concept in use as taught by Peter Brady at Stevens Institute of Technology for the Differential Equations course.