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Journal Articles
Journal:
Journal of Mechanical Design
Article Type: Research Papers
J. Mech. Des. October 2022, 144(10): 103303.
Paper No: MD-22-1025
Published Online: July 1, 2022
Journal Articles
Journal:
Journal of Mechanical Design
Article Type: Research Papers
J. Mech. Des. October 2022, 144(10): 101704.
Paper No: MD-22-1030
Published Online: July 1, 2022
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 1 The crease patterns of two typical symmetrical origami WB bases: ( a ) WB-6R and ( b ) WB-8R. Dashed lines represent valley creases (V-creases) and dotted lines represent mountain creases (M-creases). More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 2 The kinematic model of the WB-6R base: ( a ) bifurcated motion-I and ( b ) bifurcated motion-II More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 3 Kinematic relationship of the origami WB-6R base More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 4 The kinematic model of the WB-8R base: ( a ) bifurcated motion-I and ( b ) bifurcated motion-II More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 5 Kinematic relationship of the origami WB-8R base More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 6 The stability phase diagram of WB-6R base. A P 1 and A P 2 ( B P 1 and B P 2 ) are points of two bifurcated motion curves, which map to the two stable states of configuration A (configuration B ). (Color version online.) More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 7 The stability phase diagram of the WB-8R base. C P 1 and C P 2 ( D P 1 and D P 2 ) are points of two bifurcated motion curves, which map to the two stable states of configuration C (configuration D ). (Color version online.) More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 8 The FEA model and constraints of the WB base More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 9 The constraints, loads, and reset links of the prestrain More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 10 The motion and the potential energy of the WB-8R base during the prestrain process More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 11 The analytical and FEA results of the potential energy of the WB base for design points A , B , C , and D More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 12 The stable states of the WB-6R base (the legend represents the displacement about the Z -direction). A p 1 and A p 2 are the stable states of case A; B p 1 and B p 2 are the stable states of case B. More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 13 The stable states of the WB-8R base (the legend represents the displacement about the Z -direction). C p 1 and C p 2 are the stable states of case C; D p 1 and D p 2 are the stable states of case D. More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 14 Processed prototypes More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 15 The experimental setup for stable state measurement More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 16 Experimental results of the prototype of WB-6R based: ( a ) and ( d ) photographs of the industrial camera, ( b ) and ( e ) depth maps of the depth-sensing camera, and ( c ) and ( f ) reconstructed images by 3D-point cloud More
Image
in A Phase Diagram-Based Stability Design Method for a Symmetrical Origami Waterbomb Base
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 17 Experimental results of the prototype of WB-8R based: ( a ) and ( d ) photographs of the industrial camera, ( b ) and ( e ) the depth maps of the depth-sensing camera, and ( c ) and ( f ) reconstructed images by 3D-point cloud More
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in Estimation of Small Failure Probability Based on Adaptive Subset Simulation and Deep Neural Network
> Journal of Mechanical Design
Published Online: July 1, 2022
Fig. 1 Calculation procedure of small failure probability estimation based on the proposed methodology More