Location History:
- Shrewsbury, MA (US) (2000 - 2003)
- San Jose, CA (US) (2003 - 2007)
- Framingham, MA (US) (2003 - 2009)
- Shaker Heights, OH (US) (2015 - 2016)
Company Filing History:
Years Active: 2000-2016
Title: The Innovative Contributions of Roger J Lin
Introduction
Roger J Lin is a notable inventor based in Framingham, MA (US). He has made significant contributions to the field of technology, holding a total of 10 patents. His work primarily focuses on enhancing the interaction between devices and three-dimensional representations.
Latest Patents
One of Roger J Lin's latest patents is titled "Orientating an oblique plane in a 3D representation." This patent presents systems and methods designed to facilitate the orientation of a plane concerning a three-dimensional representation. The device utilizes at least one of an accelerometer, gyroscope, or a combination thereof, enabling the determination of the current position and/or orientation of the device. Outputs from the accelerometer and gyroscope are captured, allowing the orientation of a plane displayed in relation to the three-dimensional representation to be adjusted according to the device's position. Additionally, imaging information related to the three-dimensional representation and the plane can be captured, facilitating the analysis of the respective slice of the three-dimensional representation associated with the plane.
Career Highlights
Throughout his career, Roger J Lin has worked with various companies, including Saint-Gobain Ceramics & Plastics, Inc. His innovative approach and technical expertise have contributed to advancements in his field.
Collaborations
Roger has collaborated with notable individuals such as Craig A Willkens and Oh-Hun Kwon. These collaborations have further enriched his work and expanded the impact of his inventions.
Conclusion
Roger J Lin's contributions to technology through his patents and collaborations highlight his role as an influential inventor. His work continues to shape the way we interact with three-dimensional representations in various applications.