Austin, TX, United States of America

Walid T Keyrouz


Average Co-Inventor Count = 3.6

ph-index = 3

Forward Citations = 113(Granted Patents)


Company Filing History:


Years Active: 1995-1997

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3 patents (USPTO):Explore Patents

Title: Walid T Keyrouz: Innovator in Geometric Constraint Solutions

Introduction

Walid T Keyrouz is a notable inventor based in Austin, TX, who has made significant contributions to the field of computer-aided design through his innovative patents. With a total of 3 patents, Keyrouz has developed methods that enhance the efficiency and stability of geometric constraint systems.

Latest Patents

Keyrouz's latest patents include a "Dependency graph solution for constraint systems" and a "Method for solving geometric constraint systems." The first patent presents a method for identifying possible solutions to over-constrained systems by constructing a dependency graph. This method is particularly useful in various constraint satisfaction problems, including geometric modeling and kinematic analysis. The second patent outlines a systematic approach to finding configurations of geometric entities, utilizing specialized routines to satisfy constraints and reduce degrees of freedom. This method also aids in identifying overconstrained, fully constrained, and underconstrained systems, providing faster solutions and numerical stability.

Career Highlights

Walid T Keyrouz is currently employed at Schlumberger Technology Corporation, where he applies his expertise in geometric constraints to advance the company's technological capabilities. His work has been instrumental in developing solutions that address complex design challenges in engineering and robotics.

Collaborations

Keyrouz has collaborated with notable colleagues, including Glenn A Kramer and Jahir A Pabon, contributing to a dynamic work environment that fosters innovation and creativity.

Conclusion

Walid T Keyrouz stands out as a prominent inventor in the realm of computer-aided design, with his patents paving the way for advancements in geometric constraint solutions. His contributions continue to influence the field and inspire future innovations.

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