Beijing, China

Zhongxiao Cao


Average Co-Inventor Count = 10.0

ph-index = 1


Company Filing History:


Years Active: 2025

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1 patent (USPTO):

Title: **Zhongxiao CAO: Innovating Sparse Matrix Computations**

Introduction

Zhongxiao CAO, an accomplished inventor based in Beijing, China, has made significant contributions to the field of computational mathematics. With a focus on enhancing the efficiency of sparse matrix vector multiplication, CAO has secured a patent that showcases his innovative approach to predicting operation time in this complex process.

Latest Patents

Zhongxiao CAO holds a notable patent titled "Method and System for Predicting Operation Time of Sparse Matrix Vector Multiplication." This invention introduces a sophisticated method involving the construction of a convolutional neural network composed of an input layer, a feature processing layer, a data splicing layer, and an output layer for delivering prediction results. CAO's method utilizes multiple groups of sparse matrices with known multiplication operation times to train the neural network, enabling accurate predictions for new sparse matrices yet to be classified.

Career Highlights

Throughout his career, Zhongxiao CAO has been associated with prestigious research institutions, including the China Institute of Atomic Energy and the Chinese Academy of Sciences. His experience in these organizations has allowed him to collaborate with experts and advance his research in computational techniques.

Collaborations

Zhongxiao CAO has worked alongside talented colleagues such as Jue WANG and Yangde FENG. These collaborations have pushed the boundaries of research in matrix computations and have played a vital role in the successful development of his groundbreaking patent.

Conclusion

Through his inventive spirit and dedication to research, Zhongxiao CAO has made commendable strides in the area of sparse matrix vector multiplication. His patented innovation not only contributes to mathematical computation efficiency but also sets the groundwork for future advancements in machine learning applications related to matrix operations.

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