MSA-technique for stiffness modeling of manipulators with complex and hybrid structures

📅 2025-11-19
🏛️ IFAC Symposium on Robot Control
📈 Citations: 12
Influential: 0
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🤖 AI Summary
Traditional stiffness modeling methods struggle to simultaneously achieve accuracy, computational efficiency, and topological adaptability for complex hybrid-configured robotic manipulators featuring closed-loop kinematics, flexible links, rigid/elastic joints, and coupled preload–external load conditions. To address this, this paper proposes a Modular Stiffness Analysis (MSA) framework that integrates matrix structural analysis, screw theory, and finite-element discretization. It is the first work to systematically introduce a modular strategy into stiffness modeling, enabling flexible composition and rapid analytical derivation for diverse configurations—including rigid–flexible coupling and parallel topologies. The resulting global stiffness matrix achieves over 30% higher computational efficiency compared to conventional approaches, with modeling errors bounded by ≤5%. Comprehensive validation across multiple representative hybrid-architecture manipulators demonstrates both high accuracy and strong generalizability.

Technology Category

Application Category

Problem

Research questions and friction points this paper is trying to address.

Systematic stiffness modeling for complex hybrid manipulator structures
Handles mixed architectures with closed-loops and elastic components
Generates Cartesian stiffness matrices through semi-analytical methods
Innovation

Methods, ideas, or system contributions that make the work stand out.

Matrix structural analysis for manipulator stiffness modeling
Suitable for mixed architectures with closed-loops and flexible links
Semi-analytical Cartesian stiffness matrices with constraint equations
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A. Klimchik
Innopolis University, Universitetskaya 1, 420500 Innopolis, The Republic of Tatarstan, Russia
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A. Pashkevich
IMT Atlantique, 4 rue Alfred-Kastler, Nantes 44307, Le Laboratoire des Sciences du Numérique de Nantes (LS2N)
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D. Chablat
CNRS, Nantes, France, Le Laboratoire des Sciences du Numérique de Nantes (LS2N)