Geometric construction and reconfiguration analysis of multi-mode two-loop spatial mechanisms and their multi-loop extensions

• Three novel types of MTSMs are formed using the proposed construction method. • Reconfiguration analysis of the generated MTSMs is implemented using dual quaternions. • Various novel MMSMs are constructed by extending the MTSMs. • Double-layer MMSMs are proposed for multi-mode morphing wings. • The feasibility of the double-layer design is validated through mobility analysis. Multi-mode multi-loop spatial mechanisms (MMSMs) are an important class of reconfigurable mechanisms, yet their diversity remains highly limited. This paper focuses on the geometric construction and reconfiguration analysis of multi-mode two-loop spatial mechanisms (MTSMs) and their extensions to MMSMs. Using the construction method, three types of MTSMs with two motion modes are synthesized by combining two classical Bricard mechanisms while constraining their undesired motion modes. Reconfiguration analysis of the proposed MTSMs is conducted using dual quaternions and the natural exponential function substitution to prove their motion characteristics. Subsequently, the construction method is extended to synthesize novel MMSMs with two motion modes. Various MMSMs are formed and further adopted to construct double-layer MMSMs for multi-mode morphing wings. Finally, the mobility properties of the double-layer MMSMs in both the contraction-expansion and parallelogram modes are substantiated through dual quaternions. This work provides a novel idea for constructing MMSMs from MTSMs without altering their motion characteristics.

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Publication Details

Journal
Mechanism and Machine Theory
Published
2025-05-30
DOI
https://doi.org/10.1016/j.mechmachtheory.2025.106083
Citations
2
Primary Topic
Robotic Mechanisms and Dynamics
Type
article
Field-Weighted Citation Impact
2.43

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article

Geometric construction and reconfiguration analysis of multi-mode two-loop spatial mechanisms and their multi-loop extensions

Xianwen Kong, Hao Ma, Jingjun Yu, Guohua Gao et al.
2 citations
Mechanism and Machine Theory
Robotic Mechanisms and Dynamics
2.43
article

Geometric construction and reconfiguration analysis of multi-mode two-loop spatial mechanisms and their multi-loop extensions

Xianwen Kong, Hao Ma, Jingjun Yu, Guohua Gao, Jingfang Liu, Kai Liu
article en
2 citations

Abstract

• Three novel types of MTSMs are formed using the proposed construction method. • Reconfiguration analysis of the generated MTSMs is implemented using dual quaternions. • Various novel MMSMs are constructed by extending the MTSMs. • Double-layer MMSMs are proposed for multi-mode morphing wings. • The feasibility of the double-layer design is validated through mobility analysis. Multi-mode multi-loop spatial mechanisms (MMSMs) are an important class of reconfigurable mechanisms, yet their diversity remains highly limited. This paper focuses on the geometric construction and reconfiguration analysis of multi-mode two-loop spatial mechanisms (MTSMs) and their extensions to MMSMs. Using the construction method, three types of MTSMs with two motion modes are synthesized by combining two classical Bricard mechanisms while constraining their undesired motion modes. Reconfiguration analysis of the proposed MTSMs is conducted using dual quaternions and the natural exponential function substitution to prove their motion characteristics. Subsequently, the construction method is extended to synthesize novel MMSMs with two motion modes. Various MMSMs are formed and further adopted to construct double-layer MMSMs for multi-mode morphing wings. Finally, the mobility properties of the double-layer MMSMs in both the contraction-expansion and parallelogram modes are substantiated through dual quaternions. This work provides a novel idea for constructing MMSMs from MTSMs without altering their motion characteristics.

Mechanism and Machine TheoryVol. 213
Heriot-Watt University (GB), Beijing University of Technology (CN), Beihang University (CN)
National Natural Science Foundation of China
Sustainable cities and communities
Openalex Percentile: Top 11%
Robotic Mechanisms and Dynamics
2.43
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