Critical Analysis of the “Bench Dragons” Spiral Spinning
DOI:
https://doi.org/10.54097/tj0cvb17Keywords:
Isometric Solenoidal Tangent Insertion Model, Coordinate System Conversion, Numerical root finding, Law of Sines.Abstract
The “Bench Dragon” kinematic state requires an isometric solenoidal tangent model as an effective support. However, in the existing theories, there are only expressions for the displacement-velocity relationship obtained by derivation with the tangent starting point as the object of study. In this paper, while selecting the starting point as the first research object, according to the isometric spiral circling law of all the reference points of the kinematic relationship of the recursion, and finally completed the simulation of the motion process of the “Bench Dragon”. The theory of coordinate system transformation and the application of numerical rooting method mentioned in the paper are also enriching and supplementing the previous theories. At the end of the article, the results of the basic parameters such as displacement and velocity at different moments from the starting point to the end point of the tairon are analyzed and calculated, which can be used as a support for the theoretical part of this paper.
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[1] Liu Chongjun. The Theory and Calculation of Equidistant Spiral [J]. Mathematics in Practice and Theory, 2018, 48 (11): 165-174.
[2] Hu Xing. Example of the combined application of the sine theorem and the cosine theorem [J]. Mathematics and Physics for Middle School Students (Senior Mathematics), 2024, (06): 9-10.
[3] LING Yunlong, WANG Chuan, ZHANG Haichao. Three wires ring magnetic guide based on Archimedean spirals [J]. Acta Physica Sinica, 2020, 69 (10): 107-115.
[4] Zhang Jiehua, Han Minghua. A Unified Method for Selecting Micro-elements in Calculations of the Volume and Lateral Area of a Rotating Body Using the Differential Element Method [J]. Technology Wind, 2024, (29): 126-128+147.
[5] Lin Qionggui. Magnetic field of a finite solenoid—Comments on an approach and corrections to its results [J]. College Physics, 2022, 41 (09): 9-14.
[6] PAN Hengkang, JIANG Hao, QIU Mingfang, et al. Research on Coordinate Transformations Method in Phased Array TT&C System [J]. Modern Information Technology, 2023, 7 (08): 60-63.
[7] Liu Yingwei, Zhang Yang. A Topological Numerical Solution of Arbitrary Helix [J]. Journal of Mudanjiang Normal University (Natural Sciences Edition), 2019, (03): 13-17.
[8] Sun Jieni. Research on the communication strategy of Daitian bench dragon [J]. Tiangong, 2024, (18): 54-56.
[9] Zhang Xingchi, Fei Junhua, Li Huixian, et al. Simulation and analysis of an improved magnetic field uniformity of solenoid [J]. College Physics, 2024, 43 (03): 51-54+66.
[10] HUANG Ting, HAN Su, LEI Peiyao. From astronomy to math: the teaching practice of sine theorem under the perspective of HPM [J]. School Mathematics in Shanghai, 2022, (10): 12-15+40.
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