Hino, Japan

Michiru Yamabe


Average Co-Inventor Count = 3.8

ph-index = 3

Forward Citations = 63(Granted Patents)


Company Filing History:


Years Active: 1990-1995

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3 patents (USPTO):Explore Patents

Title: Michiru Yamabe: Innovator in Simulation Program Generation

Introduction

Michiru Yamabe is a notable inventor based in Hino, Japan. He has made significant contributions to the field of simulation program generation, particularly in solving differential equations. With a total of 3 patents to his name, his work has had a profound impact on the way physical phenomena are simulated using computers.

Latest Patents

Yamabe's latest patents include a program generation method for solving differential equations using mesh. This innovative method allows for the automatic generation of programs used in simulations of physical phenomena. The process involves inputting various parameters, such as the shape of the domain, mesh division information, and boundary conditions. The method expands differential operators from the inputted partial differential equations to generate discrete equations, which are then coded to create simulation programs. Another significant patent focuses on automatically generating a simulation program for a physical problem. This patent includes features such as error checking in numerical calculations and the ability to diagnose the execution status of simulations at designated breakpoints.

Career Highlights

Throughout his career, Michiru Yamabe has worked with prominent companies, including Hitachi, Ltd. and Hitachi VLSI Engineering Corporation. His experience in these organizations has contributed to his expertise in simulation technologies and program generation.

Collaborations

Yamabe has collaborated with notable colleagues, including Chisato Konno and Yukio Umetani. These partnerships have likely enriched his work and led to further advancements in his field.

Conclusion

In summary, Michiru Yamabe is a distinguished inventor whose work in simulation program generation has advanced the understanding and application of differential equations in physical phenomena. His contributions continue to influence the field and inspire future innovations.

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