Spring, TX, United States of America

Daniel H Cassiani


Average Co-Inventor Count = 3.0

ph-index = 1

Forward Citations = 9(Granted Patents)


Company Filing History:


Years Active: 2002

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1 patent (USPTO):Explore Patents

Title: The Innovative Contributions of Daniel H. Cassiani

Introduction

Daniel H. Cassiani is a notable inventor based in Spring, Texas. He has made significant contributions to the field of geometric analysis through his innovative patent. His work is particularly relevant in the context of multi-scale geometric attributes, which have applications in various scientific and engineering disciplines.

Latest Patents

Daniel H. Cassiani holds a patent titled "Method for characterization of multi-scale geometric attributes." This patent describes a process for calculating a multi-trace geometric attribute of a regularly gridded surface at multiple scales. The method involves selecting a window size, defining a set of grid points that create grid cells of the selected window size, and calculating the geometric attribute using the traces at these grid points. The process is repeated for different window sizes to determine which calculations best represent the geometric attribute. This innovative approach enhances the understanding of geometric properties in complex systems.

Career Highlights

Daniel is currently employed at ExxonMobil Upstream Research Company, where he applies his expertise in geometric analysis to advance the company's research initiatives. His work contributes to the development of innovative solutions in the energy sector, particularly in optimizing resource extraction and management.

Collaborations

Throughout his career, Daniel has collaborated with esteemed colleagues such as Gianni Matteucci and Larry E. Ives. These collaborations have fostered a productive environment for innovation and have led to advancements in their respective fields.

Conclusion

Daniel H. Cassiani's contributions to the field of geometric analysis through his patent and work at ExxonMobil highlight the importance of innovation in scientific research. His efforts continue to pave the way for advancements in understanding complex geometric attributes.

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