Company Filing History:
Years Active: 2020-2022
Title: Damien G Roberts: Innovator in Subterranean Structure Measurement
Introduction
Damien G Roberts is a notable inventor based in Yokine, Australia. He has made significant contributions to the field of subterranean structure measurement, holding 2 patents that showcase his innovative approach to technology.
Latest Patents
Roberts' latest patents include a "System and method for measuring geometric change in a subterranean structure." This system comprises an apparatus that can be coupled to a mobile platform, featuring a sensing device and/or a camera. The computing system associated with this apparatus includes an anchor module that defines multiple virtual anchors linked to a subterranean structure. Additionally, it has a movement determination module that assesses the movement of these virtual anchors and a movement classification module that identifies the type of movement occurring within the subterranean structure. The types of movement include convergence, subsidence, fault line movement, cross-sectional movement, longitudinal movement, and hidden movement. Another patent focuses on a similar system for measuring geometric changes, which includes a sensor for data acquisition and a processing circuit to generate a digital three-dimensional model of the subterranean structure.
Career Highlights
Damien G Roberts is currently employed at Mine Vision Systems, Inc., where he applies his expertise in developing advanced measurement systems for subterranean structures. His work is pivotal in enhancing the understanding of structural changes that can impact safety and efficiency in various industries.
Collaborations
Roberts collaborates with notable colleagues, including L Douglas Baker and Scott Mason Thayer, who contribute to the innovative projects at Mine Vision Systems, Inc.
Conclusion
Damien G Roberts stands out as an influential inventor in the realm of subterranean structure measurement. His patents reflect a commitment to advancing technology in this critical field.