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Chinese Journal of Materials Research  2018, Vol. 32 Issue (8): 591-598    DOI: 10.11901/1005.3093.2017.342
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Deformation Mechanism and Energy Dissipation of Solid Buoyant Material with Different Ratio of Height to Diameter under Uniaxial Compression Loading
Zhiyuan MEI1, Xiaosong ZHOU2(), Fan WU1
1 College of Naval Architecture and Ocean Engineering, Naval University of Engineering, Wuhan 430033, China
2 National Academy of Defense Science and Technology Innovation,Academy of Military Sciences PLA China, Beijing 100071, China
Cite this article: 

Zhiyuan MEI, Xiaosong ZHOU, Fan WU. Deformation Mechanism and Energy Dissipation of Solid Buoyant Material with Different Ratio of Height to Diameter under Uniaxial Compression Loading. Chinese Journal of Materials Research, 2018, 32(8): 591-598.

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Abstract  

In order to understand the deformation mechanism and energy dissipation of solid buoyant material with different ratio of height to diameter under uniaxial compression loading, the desired experimental tests and numerical simulation were conducted. Firstly, the uniaxial compression test of solid buoyant material specimens with five different ratios of H to D is conducted by means of MTS-45 universal testing machine, while the mechanical response characteristics and failure modes are analyzed. Secondly,the simulation model of the solid buoyant material is proposed based on the results of uniaxial compression test and the macroscopic mechanical property of the solid buoyant material is described with ABAQUS finite element software. Results show that the bearing load stress circles of the solid buoyant material expand at the beginning of plateau stage and the dominant deformation mode is plastic compression during the plateau stage. As densification stage starts, the deformation mode transfers from symmetric biconcave disks to asymmetric slip deformation with the increasing ratio of H to D. The solid buoyant material is apt to shear failure, while the amount of absorbed energy of the failure process increases with the decreasing ratio of H to D, which presents plastic shear failure characteristics. On the contrary, with the increasing ratio of H to D, the material is apt to compression fracture failure.

Key words:  composite      solid buoyant material      height to diameter ratio      deformation mechanism      energy dissipation     
Received:  27 May 2017     
ZTFLH:  TB332  
Fund: Supported by National Natural Science Foundation of China (No. 51479205)

URL: 

https://www.cjmr.org/EN/10.11901/1005.3093.2017.342     OR     https://www.cjmr.org/EN/Y2018/V32/I8/591

Fig.1  Compression response curves of solid buoyant material in different height to diameter ratios (a) Load- displacement curves (b) Stress-strain curves (c) Local enlarged drawing
Fig.2  Compressive stiffness and initial yield strength curves of solid buoyant material in different height to diameter ratios
Fig.3  Failure modes of solid buoyant material in different height to diameter ratios
Fig.4  Numerical analysis model of solid buoyant material
Yield stress / MPa Plastic strain
18.181
19.437
0.000
0.083
19.427 0.175
20.206 0.276
21.941 0.389
25.190 0.515
31.170 0.661
42.918 0.830
Table 1  Elastic-plastic data of solid buoyant material
Fig.5  Comparison of experiment and simulation results for solid buoyant material specimens
Fig.6  Deformation comparison of experiment test and numerical simulation results for solid buoyant material (a) H/D=0.56 (b) H/D=1.00 (c) H/D=1.31 (d) H/D=1.63 (e) H/D=2.05
Energy type Value/J Percentage/%
Total energy 255 100
Fricitional disspational energy 5 2.0
Viscous disspational energy 2 0.8
Kinetic energy 0.005 0.00002
Internal energy 243 95.3
Damage disspational energy 0 0
Plastic disspational energy 197 77.3
Creep disspational energy 0 0
Elastic strain energy 43 16.9
Artificial strain energy 3 1.2
Table 2  Energy absorption distribution of numerical model
Fig.7  Energy absorption component of numerical model (a) Comparision of experiment and simulation (b) Global energy balance of simulation (c) Internal energy balance of simulation
Fig.8  Energy absorption curves of solid buoyant material in different height to diameter ratios (a) Energy-displacement curves (b) Specific energy-strain curves
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