Yokohama, Japan

Hiroshi Kondou

USPTO Granted Patents = 12 

 

Average Co-Inventor Count = 2.2

ph-index = 2

Forward Citations = 14(Granted Patents)


Location History:

  • Kawasaki, JP (2014)
  • Yokohama, JP (2015 - 2022)

Company Filing History:


Years Active: 2014-2022

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12 patents (USPTO):Explore Patents

Title: **The Innovative Contributions of Hiroshi Kondou**

Introduction:

Hiroshi Kondou, an esteemed inventor based in Yokohama, Japan, has made significant strides in the field of optimization problem arithmetic. With a remarkable portfolio of 12 patents, he has demonstrated his commitment to advancing technology and improving computational methods, particularly in the realm of combinatorial optimization.

Latest Patents:

Among his recent innovations are the "Optimization Problem Arithmetic Method" and the "Optimization Problem Arithmetic Apparatus." These inventions comprise a computer-implemented approach to tackle complex optimization problems. In his method, the process involves determining the optimal partition mode for various arithmetic circuits based on management information and utilization information. By selecting a suitable arithmetic circuit to execute operations on combinatorial optimization problems, Kondou's inventions vastly enhance computational efficiency.

Career Highlights:

Kondou’s career has been significantly intertwined with Fujitsu Corporation, where he has further honed his expertise in developing state-of-the-art technology solutions. His role has enabled him to contribute to vital projects that push the boundaries of conventional computational methods.

Collaborations:

Throughout his career, Kondou has collaborated with notable colleagues, including Takafumi Anraku and Noriaki Shimada. These partnerships have fostered an environment of creativity and innovation, leading to the successful development of his patented technologies.

Conclusion:

Hiroshi Kondou stands as a prominent figure in the world of inventors, using his skills and knowledge to tackle significant mathematical and computational challenges. His work not only reflects his brilliance but also helps pave the way for future advancements in optimization and arithmetic operations.

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