Improved Nonlinear Equation Method for Numerical Prediction of Jominy End-Quench Curves

被引：0
|
作者：
SONG Yue-peng~ 1
2. Mechanical and Electronic Engineering College
3. School of Materials Science and Engineering
机构：
来源：
Journal of Iron and Steel Research(International) | 2007年 / 01期
基金：
中国国家自然科学基金;
关键词：
Jominy end-quench curve; nonlinear equation method; alloying interaction parameter; computer simulation;
D O I：
10.13228/j.boyuan.issn1006-706x.2007.01.009
中图分类号：
TG156.3 [淬火、表面淬火];
学科分类号：
080201 ; 080503 ;
摘要：
Without considering the effects of alloying interaction on the Jominy end-quench curves, the prediction results obtained by YU Bai-hai′s nonlinear equation method for multi-alloying steels were different from those experimental ones reported in literature. Some alloying elements have marked influence on Jominy end-quench curves of steels. An improved mathematical model for simulating the Jominy end-quench curves is proposed by introducing a parameter named alloying interactions equivalent (L_e). With the improved model, the Jominy end-quench curves of steels so obtained agree very well with the experimental ones.
引用
收藏
页码：37 / 41
页数：5
相关论文
共 50 条
  • [31] Improved memory method for the solution of a nonlinear equation
    Shacham, Mordechai, 1600, (44):
  • [32] An Improved Numerical Method for the Simulation of Nonlinear Systems
    Constantinescu, Radu-Lucian
    Popa, Bogdan
    Roman, Monica
    Teanu, Dan Seli.
    2019 20TH INTERNATIONAL CARPATHIAN CONTROL CONFERENCE (ICCC), 2019, : 793 - 798
  • [33] Numerical Simulation of Antennas with Improved Integral Equation Method
    马骥
    方广有
    卢伟
    CommunicationsinTheoreticalPhysics, 2015, 64 (08) : 203 - 207
  • [34] Numerical Simulation of Antennas with Improved Integral Equation Method
    Ma Ji
    Fang Guang-You
    Lu Wei
    COMMUNICATIONS IN THEORETICAL PHYSICS, 2015, 64 (02) : 203 - 207
  • [35] On the Numerical Solution of Improved Boussinesq Equation by the Method of Lines
    Famelis, Ioannis Th.
    NUMERICAL ANALYSIS AND APPLIED MATHEMATICS, VOLS 1 AND 2, 2009, 1168 : 127 - 130
  • [36] NUMERICAL METHOD FOR EIGENVALUE PROBLEM FOR SCHRODINGER NONLINEAR EQUATION
    Mardanov, M. C.
    Bayramova, N. V.
    PROCEEDINGS OF THE 6TH INTERNATIONAL CONFERENCE ON CONTROL AND OPTIMIZATION WITH INDUSTRIAL APPLICATIONS, VOL II, 2018, : 220 - 222
  • [37] Numerical method for the nonlinear Fokker-Planck equation
    Zhang, DS
    Wei, GW
    Kouri, DJ
    Hoffman, DK
    PHYSICAL REVIEW E, 1997, 56 (01): : 1197 - 1206
  • [38] Improved diffusion-equation finite difference schema in numerical solution of the nonlinear Poisson equation
    Jozwikowska, A.
    Jozwikowski, K.
    2016 INTERNATIONAL CONFERENCE ON NUMERICAL SIMULATION OF OPTOELECTRONIC DEVICES (NUSOD), 2016, : 165 - 166
  • [39] A numerical dressing method for the nonlinear superposition of solutions of the KdV equation
    Trogdon, Thomas
    Deconinck, Bernard
    NONLINEARITY, 2014, 27 (01) : 67 - 86
  • [40] THE CONVERGENCE OF NUMERICAL-METHOD FOR NONLINEAR SCHRODINGER-EQUATION
    GUO, BY
    JOURNAL OF COMPUTATIONAL MATHEMATICS, 1986, 4 (02): : 121 - 130
12345