Berkeley, CA, United States of America

Duaine Wright Pryor, Jr


Average Co-Inventor Count = 1.6

ph-index = 2

Forward Citations = 54(Granted Patents)


Company Filing History:


Years Active: 1995-1998

where 'Filed Patents' based on already Granted Patents

2 patents (USPTO):

Title: Duaine Wright Pryor, Jr.: Innovator in Function Approximation and Parametric Curves

Introduction

Duaine Wright Pryor, Jr. is a notable inventor based in Berkeley, California, recognized for his contributions to the fields of function approximation and parametric curve generation. With two patents to his name, Pryor's work demonstrates a strong emphasis on mathematical methodologies that aid in simplifying complex function evaluations and curve predictions.

Latest Patents

Pryor's innovative work includes the following patents:

1. **Function Approximation Using a Centered Cubic Packing with Tetragonal**: This invention facilitates the approximation of values for functions of three variables. It encompasses three distinct processes: function domain packing, polyhedron extraction, and volumetric interpolation. The first process utilizes two interlocked domain subdivisions that divide the domain space into rectangular solids. Following this, a tetrahedral volume is carefully extracted to aid in accurate function range output calculation at chosen points within the input domain. By subdividing the extracted tetrahedron, Pryor's method provides a continuous approximation of function values through volumetric interpolation.

2. **Method for Fast Generation of Parametric Curves Employing a**: This method streamlines the prediction of the number of subdivisions needed for control polygons, ensuring that the resulting straight-line representation of curves does not exceed a predefined error threshold. Applicable to cubic forms and parametric quadratics, such as parabolas, ellipses, and hyperbolas, Pryor's approach allows for a single error calculation rather than repeated determinations at each subdivision step. This efficiency enhances the practicality of curve representation in various geometrical applications.

Career Highlights

Duaine Wright Pryor, Jr. is associated with International Business Machines Corporation (IBM), a leader in technology and innovation. His tenure at IBM has been marked by significant contributions to advancements in function approximation and computational geometry, helping to enhance the capabilities of mathematical modeling tools.

Collaborations

Throughout his career, Pryor has collaborated with notable colleagues, including James M. Kasson and Sigfredo Ismael Nin. These partnerships have fostered an environment of shared expertise and creative problem-solving, further propelling innovation within their projects.

Conclusion

Duaine Wright Pryor, Jr.'s contributions to the fields of mathematical function approximation and parametric curve representation position him as a significant figure in contemporary innovation. His patents not only reflect his ingenuity but also advance methodologies that can be applied across various technological landscapes, echoing the impact of talented inventors in shaping our understanding and application of mathematics.

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