Days Postings
Blog Series
Copyright Notice
© Mark Biegert and Math Encounters, 2022. Publication of this material without express and written permission from this blog’s author and/or owner is strictly prohibited. Excerpts and links may be used, provided that full and clear credit is given to Mark Biegert and Math Encounters with appropriate and specific direction to the original content.
Disclaimer
All content provided on the mathscinotes.com blog is for informational purposes only. The owner of this blog makes no representations as to the accuracy or completeness of any information on this site or found by following any link on this site. The owner of mathscinotes.com will not be liable for any errors or omissions in this information nor for the availability of this information. The owner will not be liable for any losses, injuries, or damages from the display or use of this information.
Monthly Archives: October 2010
A Product Cost Reduction Example
Introduction Maintaining good product margins is crucial to maintaining a healthy business. In the electronics business, customers have come to expect prices to drop every year. This means that I need to incorporate frequent cost reductions just to maintain margins. … Continue reading
Posted in Financial, Management
Tagged cost reduction, economics, financial, product
Comments Off on A Product Cost Reduction Example
Magic Number Analysis – Converting Spectral Width to Sigma
Introduction Engineering seems to have a lot of "magic numbers" – numbers used in equations with no explanations of where they come from. I REALLY do not like magic numbers because years from now some other engineer will be staring … Continue reading
Solar Eclipse Math
A couple of weeks ago, I was watching the Wonders of the Solar System with Brian Cox on the Science channel.In this episode, he was talking about the Moon and solar eclipses. He made a comment that the region of totality (i.e. complete darkness) during a solar eclipse is only a few hundred kilometers across. To illustrate this point, I found a great picture (Figure 1) taken from the Mir space station of the moon's shadow on the Earth. Continue reading
Dispersion Power Penalty Modeling (Part 3)
Deriving Equation 2 Equation 2 is derived from Equation 7 by noting the following items. A true normal pulse has infinite length, so we cannot have a high speed data system that sends true normal pulses. A common choice is … Continue reading
Dispersion Power Penalty Modeling (Part 2)
Modeling Pulse Distortion Choice of Pulse Basis Function As with most modeling problems, it is very important to choose a function that accurately represents your physical signal. The most commonly used pulse models in optics are based on the normal … Continue reading
Dispersion Power Penalty Modeling (Part 1)
An Apology This blog post is rather long (3 parts). I have had so many questions on this topic lately that I thought I should put some of the notes into a more formal format. The discussion is very specific … Continue reading