Natchitoches, LA, United States of America

Robert H Dalling


Average Co-Inventor Count = 2.0

ph-index = 1

Forward Citations = 2(Granted Patents)


Company Filing History:


Years Active: 2014-2015

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2 patents (USPTO):Explore Patents

Title: Innovations of Robert H Dalling

Introduction

Robert H Dalling is a notable inventor based in Natchitoches, Louisiana. He has made significant contributions to the field of chaotic systems, particularly in the calculation and prediction of Lyapunov exponents. With a total of 2 patents, Dalling's work has implications for various scientific and engineering applications.

Latest Patents

Dalling's latest patents include innovative systems and methods for calculating the Lyapunov exponent of a chaotic system. One of his patents describes a method that involves obtaining a value indicative of a condition of a chaotic system and assigning it to first and second precision levels. The second precision level has a higher level of precision than the first. The method iterates the chaotic system over time and compares the values at both precision levels to calculate the Lyapunov exponent.

Another patent focuses on predicting the outcome of chaotic systems using Lyapunov exponents. This prediction system includes functional elements that vary the initial conditions of a chaotic system and calculate multiple possible trajectories. It also calculates a Lyapunov exponent for each trajectory and selects the one with the smallest exponent as the most likely to occur.

Career Highlights

Robert H Dalling is currently employed by the US Government as represented by the Secretary of the Army. His work in this capacity allows him to apply his innovative ideas to real-world challenges faced by the military and other governmental entities.

Collaborations

Dalling has collaborated with Gorden W Videen, contributing to the advancement of knowledge in chaotic systems and their applications.

Conclusion

Robert H Dalling's contributions to the field of chaotic systems through his patents demonstrate his innovative spirit and dedication to advancing scientific understanding. His work continues to influence the way chaotic systems are analyzed and predicted.

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