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Cross section of a convex arc-shaped nose and notations.

Cross section of a convex arc-shaped nose and notations.

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As a carrier of different sensors, moles can penetrate into the regolith automatically and keep investigating the subsurface environment continuously. In this section, features of several moles with different applications are introduced to explain why we choose a hammer-driven mole to study. Mole driven by a hammer In this section, the penetrating...

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... the axi- symmetric mole as a rigid body, remaining undeformed during dynamic penetration. A convex arc shape of the front nose and notations are shown in Figure 2. The shape is arc of a circle with radius S that is tan- gent to the casing of the mole. ...

Citations

... The analysis of the dynamic penetration properties of the penetrator has a significant value to help design the penetrator structure. In this article, based on the results from a previous study on two arc-shaped front noses of penetrator, [15][16][17] the axial resistance of the penetrator with concave arc-shaped nose is smaller than the convex one. Therefore, it is necessary to study the dynamic process of the concave arc-shaped nose of the penetrator. ...
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Dynamic penetration test by a penetrator is an important detection method for lunar exploration. The analysis of the dynamic penetration properties of the penetrator significantly helps to design the penetrator structure. In this article, the dynamic penetration mechanical model was established according to soil mechanics. Then, the discrete-element simulation model, which was established using the application program interfaces of the EDEM software, was used to simulate the penetration process. The penetration experiment demonstrated the accuracy of the dynamic penetration model and the discrete-element simulation model. This study of dynamic penetration model of a penetrator may provide technical support to the deep space exploration.
Article
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Article
This paper investigates the projective synchronization of fractional-order memristor-based neural networks (FMNNs) with switching jumps mismatch and time-varying delays. According to the theory of discontinuous differential system (Filippov) and differential inclusions, a fractional order inequality was introduced. Based on notoriously Barbalat’s lemma and Razumikhin-type stability theorem, some projective synchronization criteria of FMNNs are derived. These results extend the previous publications. To illustrate the effectiveness of the proposed results, two numerical examples are presented.