Company Filing History:
Years Active: 2022-2024
Title: Innovations by Inventor Jimmy Chi-Yun Chan
Introduction
Jimmy Chi-Yun Chan is a notable inventor based in San Mateo, CA. He has made significant contributions to the field of medical technology, particularly in the development of advanced ablation systems. With a total of 2 patents, his work focuses on improving minimally invasive surgical techniques.
Latest Patents
One of his latest patents is titled "Ablation systems with parameter-based modulation and related devices and methods." This invention involves a magnetic-navigation joint type puncture needle designed to enhance the precision of needle insertion during surgical procedures. The needle features a head section made of stainless steel with high magnetic conductivity, allowing for deflection and accurate navigation during punctures. This innovation aims to expand the application scope of minimally invasive surgery while reducing iatrogenic injuries.
Another significant patent by Chan is the "Tumor ablation device and related systems and methods." This device includes an RF energy delivery probe equipped with thermocouples to measure temperature during the ablation process. The design allows for articulation of the probe, enabling precise positioning to effectively ablate tumors. The symmetric ablation regions created by this device enhance its effectiveness in treating various medical conditions.
Career Highlights
Jimmy Chi-Yun Chan is currently associated with Dfine, Inc., where he continues to innovate in the medical technology sector. His work has been instrumental in advancing techniques that benefit patients undergoing minimally invasive procedures.
Collaborations
Chan collaborates with talented individuals such as Joshua Defosset and Nate Shirley, contributing to a dynamic team focused on medical advancements.
Conclusion
Jimmy Chi-Yun Chan's contributions to medical technology through his innovative patents demonstrate his commitment to improving surgical techniques and patient outcomes. His work continues to influence the field positively.