2019
DOI: 10.1017/s0263574719001310
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A Novel Collision-Free Path Planning Modeling and Simulation Methodology for Robotical Arms Using Resistive Grids

Abstract: SUMMARYPath planning represents planning collision-free strategies to move from starting point to ending point. These strategies can be carried out for known and unknown environments. Recently, a novel and reduced CPU-time modeling and simulation methodology for path planning in known environment based on resistive grids (RGs) has been introduced. In this work, a novel modified version of Resistive Grid Path Planning Methodology (RGPPM) methodology is presented with the purpose of exploring collision-free path… Show more

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Cited by 4 publications
(8 citation statements)
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“…The resistive grid’s geometry determines the position of each node in the ; it has a direct influence on the resolution of the motion, which determines the nature and smoothness of the manipulator’s movements. In this work, the implementations are performed using a square geometry because its implementation in multidimensional spaces is straightforward [ 16 ]. The square mesh provides diagonal paths along with horizontal and vertical paths, as depicted in Figure 3 a.…”
Section: Resistive Grid-based Planning Methodsmentioning
confidence: 99%
See 4 more Smart Citations
“…The resistive grid’s geometry determines the position of each node in the ; it has a direct influence on the resolution of the motion, which determines the nature and smoothness of the manipulator’s movements. In this work, the implementations are performed using a square geometry because its implementation in multidimensional spaces is straightforward [ 16 ]. The square mesh provides diagonal paths along with horizontal and vertical paths, as depicted in Figure 3 a.…”
Section: Resistive Grid-based Planning Methodsmentioning
confidence: 99%
“…Second, the stamp of the independent voltage sources (IVS is): where represents the nodal voltages, i is the terminal node of the IVS in the RG, E is the voltage supplied by the IVS, and is the unknown current that crosses the IVS. Notably, the IVS adding an extra column corresponds to , and an extra row corresponds to the branch equations (BEs) of the IVS [ 16 , 23 ]. In addition, a characteristic to note in the RGBPM method is that a defined grid in 2D of generates a linear system of MNA equations of .…”
Section: Resistive Grid-based Planning Methodsmentioning
confidence: 99%
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