Manchester, MI, United States of America

Brian E Fischer


Average Co-Inventor Count = 1.0

ph-index = 1

Forward Citations = 3(Granted Patents)


Company Filing History:


Years Active: 2002

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1 patent (USPTO):Explore Patents

Title: Innovations of Brian E Fischer in Radar Signature Reduction

Introduction

Brian E Fischer is an accomplished inventor based in Manchester, MI (US). He has made significant contributions to the field of radar technology, particularly in methods that enhance stealth capabilities. His innovative approach focuses on minimizing radar signatures through advanced mathematical principles.

Latest Patents

Fischer holds a patent for a method titled "Method of reducing backscatter through object shaping using the calculus of variations." This invention applies variational calculus principles directly to the radiation integral, aiming to minimize the radar signature of two- or three-dimensional geometries. The method utilizes a differential equation generated by Euler's calculus of variations (CoV) equation. By employing a minimizing sequence, the analysis allows for a comprehensive search of all possible coefficient values, ultimately achieving global minima. Compared to existing techniques, Fischer's approach quickly and accurately locates local extrema while requiring fewer impedance matrix calculations. This optimization is applicable over a wide range of frequencies and angles, making it particularly useful in the design of stealth platforms.

Career Highlights

Brian E Fischer is associated with Veridian Erim International, Inc., where he applies his expertise in radar technology. His work has been instrumental in advancing stealth technology, contributing to various defense applications.

Collaborations

Due to space constraints, the details of collaborations will not be included.

Conclusion

Brian E Fischer's innovative methods in radar signature reduction demonstrate his significant impact on stealth technology. His contributions continue to influence advancements in the field, showcasing the importance of mathematical principles in engineering solutions.

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