Yasuaki Kuroe
Papers
13
Total Citations
276
H-Index
7
About
Yasuaki Kuroe is a leading researcher in robotics, neural networks, and geometric algebra, with a career marked by innovative approaches to complex control and learning problems. His most influential work, "Applications of Clifford’s Geometric Algebra" (2013), has garnered 169 citations, showcasing his foundational contributions to mathematical frameworks for robotics and computer vision. Kuroe has made major strides in robot manipulator control, notably developing neural network methods for solving inverse kinematics—enabling robots to learn both position and velocity mappings from task space to joint space. His work on decoupling control using variable-structure disturbance observers (2002) advanced precision in robotic manipulation. In multi-robot systems, Kuroe pioneered swarm reinforcement learning methods (2013, 2015), where multiple agents collaborate to solve formation problems, improving learning certainty and adaptability. He also introduced model-inclusive learning for neural networks, applied to shape-from-shading and motion field estimation, bridging computer vision and robotics. With a portfolio of papers addressing inverse kinematics, smoothness-preserving mappings, and continuous state-action spaces, Kuroe’s research has consistently pushed boundaries in intelligent robotics and autonomous systems, earning him recognition as a key figure in applied neural network and control theory.
Research Focus
Key Achievements
Top Papers
- 1Applications of Clifford’s Geometric Algebra169 citations · 2013
- 2A new neural network learning of inverse kinematics of robot manipulator23 citations · 2002
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- 4Swarm Reinforcement Learning Method for a Multi-robot Formation Problem15 citations · 2013
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