Thermal modeling of CW laser materials processing using finite element method

被引:0
|
作者
Ravigururajan, TS
Fang, W
机构
关键词
D O I
暂无
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
In this work, a mathematical model of the laser material processing based upon the heat conduction equation is developed and solved by the finite element method. In this study, the process model is assumed to be in the quasi-steady state and laser beam power distribution to follow Gaussian distribution to get the best simulation of the temperature distribution, The convection effects are included in the two dimensional model. The keyhole concept is used to obtain abetter insight into the process, Finite element method is employed to solve the non-dimensionalized governing conduction equation, The effects of the incident laser power, the laser beam diameter, the shielding gas velocity, the beam speed and different type of material are investigated based upon the above model, The laser beam power, laser beam diameter, the moving speed and the type of material are: found to have more significant effects in the process. The shielding gas (i.e. the convection) velocity has little influence on the temperature distribution associated with the process. The results from the two-dimensional finite element model are compared with the temperature profiles obtained using a 3-dimensional finite-difference model.
引用
下载
收藏
页码:B126 / B135
页数:2
相关论文
共 50 条
  • [21] Sensitivity analysis of the processing parameters for laser surface hardening treatment by using the finite element method
    Lee, SH
    Yang, YS
    JOURNAL OF MATERIALS PROCESSING & MANUFACTURING SCIENCE, 2001, 10 (01): : 7 - 24
  • [22] Modeling the evolution of microtextured regions during α/β processing using the crystal plasticity finite element method
    Ma, Ran
    Pilchak, Adam L.
    Semiatin, S. Lee
    Truster, Timothy J.
    INTERNATIONAL JOURNAL OF PLASTICITY, 2018, 107 : 189 - 206
  • [23] Detection of Subsurface Defects in Metal Materials Using Infrared Thermography; Image Processing and Finite Element Modeling
    Ranjit, Shrestha
    Kim, Won Tae
    JOURNAL OF THE KOREAN SOCIETY FOR NONDESTRUCTIVE TESTING, 2014, 34 (02) : 128 - 134
  • [24] GEOTHERMAL MODELING USING THE FINITE-ELEMENT METHOD
    VANROOY, D
    GEOEXPLORATION, 1983, 21 (04): : 294 - 294
  • [25] Stent modeling using immersed finite element method
    Gay, Mickael
    Zhang, Lucy
    Liu, Wing Kam
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2006, 195 (33-36) : 4358 - 4370
  • [26] Modeling of Musculoskeletal Systems Using Finite Element Method
    Stojanovic, B.
    Kojic, M.
    JOURNAL OF THE SERBIAN SOCIETY FOR COMPUTATIONAL MECHANICS, 2007, 1 (01) : 110 - 119
  • [27] Wear Simulation Modeling by Using the Finite Element Method
    Pelagić, Zoran
    Nágeľ, Martin
    Žmindák, Milan
    Riecky, Daniel
    Manufacturing Technology, 2015, 15 (02): : 21 - 21
  • [28] Numerical modeling of cardiomyocytes using Finite Element Method
    Oliveira, Joana
    Rodrigues, Jose A.
    2019 6TH IEEE PORTUGUESE MEETING IN BIOENGINEERING (ENBENG), 2019,
  • [29] Modeling of superplastic forming using the finite element method
    Sadeghi, RS
    Pursell, Z
    TOWARDS INNOVATION IN SUPERPLASTICITY II, 1999, 304-3 : 617 - 620
  • [30] Advanced transducer modeling using the finite element method
    Lerch, R
    Kaltenbacher, M
    Landes, H
    Hoffelner, J
    Rausch, M
    Schinnerl, M
    INTERNATIONAL JOURNAL OF APPLIED ELECTROMAGNETICS AND MECHANICS, 2003, 17 (1-3) : 59 - 73