April 2008 Blog Posts (3)

Discrete-Time Convolution Examples (Inverse z-Transform)

You can view the convolution as the inverse z-Transform of Y(z)=H(z)U(z) where Y(z), H(z), and U(z) are the Laplace Transform of the output sequence response, impulse system response, and input sequence, respectively. DVDs are in progress and are based on market demand on selected topics.

Part 1 - Introduction This is an introduction to the convolution sum before giving you an example in Part 2.

Part 2 - Discrete-Time Convolution… Continue

Added by John Santiago on April 20, 2008 at 4:00pm — No Comments

Continuous-Time Convolution Examples

Here are updated videos on the Continuous-Time Convolution Problem.

Part 1- Introduction (to be posted soon)

Part 2 - Continuous-Time Convolution Example

You can view the convolution as a time-domain representation (inverse Laplace Transform) of the the following relationship in the frequency domain description Y(s)=H(s)X(s) where Y(s), H(s), and X(s) as the Laplace Transform of the output signal, impulse… Continue

Added by John Santiago on April 20, 2008 at 3:30pm — No Comments

Space Orbital Mechanics

This blog will discuss orbital mechanics. Please visit this blog article as I will be posting more updated videos on this topic.

Keppler's Three Laws