Steel Ball Temperature Uniform Distribution Time Calculation Method in Annealing Process

被引:0
|
作者
Wang, Xiaozeng [1 ,2 ]
Yang, Jiuhong [2 ]
机构
[1] Northwestern Polytech Univ, Sch Aeronaut, Xian 710065, Shanxi, Peoples R China
[2] Jiaying Univ, Sch Elect & Informat Engn, Meizhou 514015, Guangdong, Peoples R China
来源
关键词
Steel Ball; Spherical Bessel Function; Temperature Analysis; Uniform Distribution Time; Annealing Process;
D O I
10.4028/www.scientific.net/AMR.472-475.1639
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The paper presents a fitness formula which is adopted to calculate the steel ball temperature uniform distribution time in the annealing process, analyses the steel ball temperature distribution in the process of heating. After the heat conduction equation of the steel ball is deduced, the spherical bessel function is adopted to solve it. The temperature distribution series solution is obtained. Using this formula, the steel ball temperature uniform distribution time of the different radius is calculated in the process of annealing. The result shows that the steel ball temperature uniform distribution time is the quadratic function of the steel ball radius. The time and radius data is adopted to deduce a second-order fitness polynomial. The steel ball temperature distribution is obtained in the different position. The steel ball temperature uniform distribution time is calculated by the fitness formula and the temperature distribution series one. The error between them is only 0.03%. The fitness formula can be used to calculate the steel ball temperature uniform distribution time. The change of the steel ball surface temperature is more severe than the internal. It often results in the crack of the steel ball in the annealing process.
引用
收藏
页码:1639 / +
页数:2
相关论文
共 50 条
  • [1] CALCULATION OF THE TEMPERATURE DISTRIBUTION DURING THE ZONE ANNEALING PROCESS OF ODS MATERIALS
    MOTSCH, J
    RUHLE, M
    SCHNEIDER, R
    METALL, 1995, 49 (02): : 123 - 128
  • [2] Numerical calculation on steel coil during annealing process
    Chen, Chao
    Ouyang, Degang
    Song, Zhonghua
    Chen, Sheng
    ADVANCES IN METALLURGICAL AND MINING ENGINEERING, 2012, 402 : 472 - 475
  • [3] Simulation of temperature distribution in the oriented silicon steel coil in the heating stage of annealing process
    Xia, Tian
    Xiang, Zhidong
    He, Zhu
    Hu, Shoutian
    Luo, Zhonghan
    APPLIED THERMAL ENGINEERING, 2019, 147 : 707 - 717
  • [4] Analysis of catenary action in steel beams using a simplified hand calculation method, Part 1: theory and validation for uniform temperature distribution
    Yin, YZ
    Wang, YC
    JOURNAL OF CONSTRUCTIONAL STEEL RESEARCH, 2005, 61 (02) : 183 - 211
  • [5] Simplex Enhanced Numerical Modeling of the Temperature Distribution in a Hydrogen Cooled Steel Coil Annealing Process
    Haouam, A.
    Bigerelle, M.
    Merzoug, B.
    SELECTED PAPERS FROM IX INTERNATIONAL CONFERENCE ON COMPUTATIONAL HEAT AND MASS TRANSFER (ICCHMT2016), 2016, 157 : 50 - 57
  • [6] METHOD OF ZONES FOR CALCULATION OF TEMPERATURE DISTRIBUTION
    STRONG, PF
    EMSLIE, AG
    MECHANICAL ENGINEERING, 1966, 88 (01) : 76 - &
  • [7] Analysis of catenary action in steel beams using a simplified hand calculation method, Part 2: validation for non-uniform temperature distribution
    Yin, YZ
    Wang, YC
    JOURNAL OF CONSTRUCTIONAL STEEL RESEARCH, 2005, 61 (02) : 213 - 234
  • [8] Calculation Method for Load Distribution of Ball Screw Nut Pairs
    Liu C.
    Zhao C.-Y.
    Han Y.-L.
    Wen B.-C.
    Dongbei Daxue Xuebao/Journal of Northeastern University, 2019, 40 (12): : 1739 - 1743
  • [9] Numerical analysis method for temperature distribution in cylindrical steel during quenching process
    Fukuya, Michiaki
    Terasaki, Toshio
    Hasegawa, Kouki
    Kitamura, Takanori
    HEAT TREATMENT OF MATERIALS, 2006, 118 : 355 - +
  • [10] Effect of annealing temperature and time on microstructure evolution of 0.2C-5Mn steel during intercritical annealing process
    Zhao, C.
    Cao, W. Q.
    Zhang, C.
    Yang, Z. G.
    Dong, H.
    Weng, Y. Q.
    MATERIALS SCIENCE AND TECHNOLOGY, 2014, 30 (07) : 791 - 799