2022
DOI: 10.1007/s00170-021-08508-y
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Research on the digital twin for thermal characteristics of motorized spindle

Abstract: With the increase of spindle speed, heat generation becomes the crucial problem of high-speed motorized spindle. In order to obtain the actual thermal behavior of a motorized spindle, a digital twin system for thermal characteristics is developed in this paper. The mechanism of digital twin for thermal characteristics is to simulate the thermal behavior of a machine tool through mapping and correcting the thermal boundary conditions using the data acquisition system and correction models. The proposed digital … Show more

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Cited by 20 publications
(11 citation statements)
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“…Ma et al presented a self-learning-empowered thermal error prediction approach for machine tools based on DT [15]. Xiao et al developed a DT system to analyze the thermal characteristics of the MT spindle [16]. Liu et al designed an error prediction model for the MT spindle using DT [17].…”
Section: Dt-based Thermal Error Modelingmentioning
confidence: 99%
“…Ma et al presented a self-learning-empowered thermal error prediction approach for machine tools based on DT [15]. Xiao et al developed a DT system to analyze the thermal characteristics of the MT spindle [16]. Liu et al designed an error prediction model for the MT spindle using DT [17].…”
Section: Dt-based Thermal Error Modelingmentioning
confidence: 99%
“…where n f is the number of boundary face of Ω i , x GP j is the centre (Gaussian point) of jth boundary face, whose area and outward unit normal are denoted as S j and ñj , respectively. From Equation (15), it is easy to prove that B Ω i is a constant matrix in Ω i , which means J and q are constant vectors in one SD according to Equation ( 14). This is an important concept.…”
Section: Scni For Stiffness Matrix On Sdmentioning
confidence: 99%
“…In the novel algorithm, we first establish the SD and then calculate the B Ω i matrix for each SD according to Equation (15) and loop by the SD to calculate the stiffness matrix and load vector through Equations ( 18) and ( 23) without involving complex integral operations and parent element mapping.…”
Section: Algorithm Flowmentioning
confidence: 99%
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