Continuous Support for Roadways
Abstract
:1. Introduction
2. Materials and Methods
2.1. Creation of Models for Numerical Tests
- Young modulus E = 2.1 ∙ 1011 [Pa],
- density ρ = 7850 [kg∙m−3],
- Poisson’s ratio ν = 0.3,
- yield point Re = 4.0 ∙ 108 [Pa].
- the static load was modelled as a continuous load acting on a given section of the roof arch of the tested support frames.
- the dynamic load was modelled in the form of a rigid body (hammer) thrown freely onto the arch of the support from a height of 0.15 m.
2.2. Modelling of Static Load
2.3. Modelling of Dynamic Load
3. Results
- Excessive stresses in the arched components of both models of the frames of support were compensated by the yield in joints, defining the proper operation of the yielding frames. The mutual displacement of the arched components of the support frames (Figure 14), on one hand, reduces the stress, but, on the other hand, reduces height of the support frames.
- Plastic deformation appeared in both models of the support frames, in roof arches, subjected to external loads, both static and dynamic. However, in the model of of the circular support, during the simulation of static load, the plastic deformation also appeared at the connection of the roof and sidewall arches (Figure 15).
- Plastic deformation in the model of the continuous support frames is slightly higher compared to the model of the circular support. However, in the model of the continuous support frames, smaller convergence of the frames was reported.
4. Discussion and Conclusions
5. Patents
Author Contributions
Funding
Institutional Review Board Statement
Informed Consent Statement
Data Availability Statement
Conflicts of Interest
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FEM Modelling | Cylinders Extension Speed [m/s] | Reduction in the Frames Height [mm] | Maximum Plastic Deformation εpl |
---|---|---|---|
continuous frames circular frames | 0.02 | 112 114 | 0.73 0.67 |
FEM Modelling | Hammer Mass [kg] | Reduction in the Frames Height [mm] | Maximum Plastic Deformation εpl |
---|---|---|---|
continuous frames circular frames | 20,000 | 7.2 8.0 | 0.23 0.22 |
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Mazurek, K.; Szyguła, M.; Figiel, A.; Filipowicz, K. Continuous Support for Roadways. Energies 2021, 14, 5801. https://doi.org/10.3390/en14185801
Mazurek K, Szyguła M, Figiel A, Filipowicz K. Continuous Support for Roadways. Energies. 2021; 14(18):5801. https://doi.org/10.3390/en14185801
Chicago/Turabian StyleMazurek, Krzysztof, Marek Szyguła, Andrzej Figiel, and Krzysztof Filipowicz. 2021. "Continuous Support for Roadways" Energies 14, no. 18: 5801. https://doi.org/10.3390/en14185801
APA StyleMazurek, K., Szyguła, M., Figiel, A., & Filipowicz, K. (2021). Continuous Support for Roadways. Energies, 14(18), 5801. https://doi.org/10.3390/en14185801