2011 - Fellow of the American Society of Mechanical Engineers
His primary areas of study are Kinematics, Topology, Mechanism, Simulation and Geometry. His work carried out in the field of Kinematics brings together such families of science as Workspace, Robot, Robotics, Control theory and Singularity. His studies deal with areas such as Screw theory, Algorithm, Overconstrained mechanism and Linkage as well as Topology.
His Mechanism research is within the category of Artificial intelligence. His Simulation research is multidisciplinary, incorporating perspectives in Joint, Rehabilitation, Ankle and Kinematic chain. His study in the fields of Rotation under the domain of Geometry overlaps with other disciplines such as Metamorphic rock.
Kinematics, Mechanism, Control theory, Topology and Robot are his primary areas of study. The Kinematics study combines topics in areas such as Workspace, Geometry, Simulation and Linkage. His Geometry research incorporates elements of Mathematical analysis and Revolute joint.
His Mechanism study integrates concerns from other disciplines, such as Robotics, Structural engineering, Position, Base and Constraint. His Control theory research integrates issues from Inverse kinematics and Stiffness. His Topology research is multidisciplinary, incorporating elements of Algorithm and Control reconfiguration.
The scientist’s investigation covers issues in Robot, Mechanism, Kinematics, Control theory and Motion. His Robot research is multidisciplinary, relying on both Shape-memory alloy, Variable stiffness, Simulation and Continuum. The study incorporates disciplines such as Intersection, Topology and Constraint in addition to Mechanism.
The various areas that Jian S. Dai examines in his Kinematics study include Jacobian matrix and determinant, Geometry, Control reconfiguration and Mathematical analysis. Many of his research projects under Control theory are closely connected to Offset with Offset, tying the diverse disciplines of science together. His research integrates issues of Bifurcation, Degrees of freedom, Classical mechanics, Linkage and Configuration space in his study of Motion.
His primary areas of study are Kinematics, Motion, Robot, Mechanism and Control theory. He studies Screw theory which is a part of Kinematics. His Motion study combines topics in areas such as Revolute joint, Linkage and Bifurcation.
His studies in Mechanism integrate themes in fields like Control reconfiguration, Wheelchair, Simulation, Constraint and Topology. Jian S. Dai has researched Topology in several fields, including Sorting, Bionics and Folding. His work on Actuator as part of general Control theory research is frequently linked to Trunk, bridging the gap between disciplines.
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Product Cost Estimation: Technique Classification and Methodology Review
Adnan Niazi;Jian S. Dai;Stavroula Balabani;Lakmal Seneviratne.
Journal of Manufacturing Science and Engineering-transactions of The Asme (2006)
Mobility in Metamorphic Mechanisms of Foldable/Erectable Kinds
Jian Dai;J. Rees Jones.
Journal of Mechanical Design (1998)
Mobility of Overconstrained Parallel Mechanisms
Jian S. Dai;Zhen Huang;Harvey Lipkin.
Journal of Mechanical Design (2006)
Interlayer‐Crosslinked Micelle with Partially Hydrated Core Showing Reduction and pH Dual Sensitivity for Pinpointed Intracellular Drug Release
Jian Dai;Shudong Lin;Du Cheng;Seyin Zou.
Angewandte Chemie (2011)
Matrix Representation of Topological Changes in Metamorphic Mechanisms
Jian S. Dai;John Rees Jones.
Journal of Mechanical Design (2005)
Interrelationship between screw systems and corresponding reciprocal systems and applications
Jian S. Dai;John Rees Jones.
Mechanism and Machine Theory (2001)
Kinematic design considerations for minimally invasive surgical robots: an overview.
Chin-Hsing Kuo;Jian S. Dai;Prokar Dasgupta.
International Journal of Medical Robotics and Computer Assisted Surgery (2012)
Mobility Change in Two Types of Metamorphic Parallel Mechanisms
Dongming Gan;Jian S. Dai;Qizheng Liao.
Journal of Mechanisms and Robotics (2009)
Sprained Ankle Physiotherapy Based Mechanism Synthesis and Stiffness Analysis of a Robotic Rehabilitation Device
Jian S. Dai;Tieshi Zhao;Christopher Nester.
Autonomous Robots (2004)
Euler–Rodrigues formula variations, quaternion conjugation and intrinsic connections
Jian S. Dai;Jian S. Dai.
Mechanism and Machine Theory (2015)
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