SURROGATE MODELS FOR 3D FINITE ELEMENT CREEP ANALYSIS ACCELERATION

被引:0
|
作者
Abdallah, Jason [1 ]
Depeweg, Stefan [2 ]
Kuznetsova, Maria [1 ]
Nouri, Behnam [1 ]
机构
[1] Siemens Energy Global GmbH & Co KG, Siemens Energy, Berlin, Germany
[2] Siemens AG, Munich, Germany
关键词
Creep; FEA; 3D; Neural Networks; ML; TMF; HCF; STEEL;
D O I
暂无
中图分类号
V [航空、航天];
学科分类号
08 ; 0825 ;
摘要
A gas turbine and especially its blades is at the heart of any gas and oil fired power station and thus it is critical to maximize the length of their design life as a key component for successful utilization. Blades weaknesses could affect the whole process of the energy generation, contractual penalty shall be paid in this case and company reputation can be affected. Therefore, it is important to find out the weakness of blades as quickly as possible. One of the central causes of blades' weaknesses is creep, that is the permanent deformation of material under the influence of mechanical stresses and temperature. Experience gained from real field issues show that high fidelity creep routines and FEA models must be used since the early stages of component design and by field incident investigations. Using high fidelity models in the FEA creep analysis required for turbine blade design and Lifing (Creep Capability, TMF and HCF), requires a run time of 1 - 8 days for one analysis with one setting of boundary conditions. To exploit the design space based on boundary condition uncertainties, lot of design iteration are needed. To accelerate the computation time of non-linear calculations (TMF, Creep & HCF), we investigate in this paper the integration of machine learning algorithms in lifing (stress, creep strain & displacement) prediction of an internally cooled turbine blade of a large gas turbine.
引用
收藏
页数:9
相关论文
共 50 条
  • [31] 3D finite element analysis of evaporative laser cutting
    Kim, MJ
    [J]. APPLIED MATHEMATICAL MODELLING, 2005, 29 (10) : 938 - 954
  • [32] Abfraction: 3D analysis by means of the finite element method
    Geramy, A
    Sharafoddin, F
    [J]. QUINTESSENCE INTERNATIONAL, 2003, 34 (07): : 526 - 533
  • [34] Linear and nonlinear finite element analysis of a degenerated 3D beam element
    Kang, Lan
    Zhang, Qi-Lin
    [J]. Tumu Jianzhu yu Huanjing Gongcheng/Journal of Civil, Architectural and Environmental Engineering, 2009, 31 (02): : 13 - 17
  • [35] Comparison of 3D Finite Element Slope Stability With 3D Limit Equilibrium Analysis
    Lu, H. H.
    Xu, L. M.
    Fredlund, M. D.
    Fredlund, D. G.
    [J]. CHALLENGES AND INNOVATIONS IN GEOTECHNICS: PROCEEDINGS OF THE 18TH INTERNATIONAL CONFERENCE ON SOIL MECHANICS AND GEOTECHNICAL ENGINEERING, VOL 1, 2013, : 759 - 761
  • [36] 2D and 3D Finite Element models for the edge trimming of CFRP
    Duboust, N.
    Pinna, C.
    Ghadbeigi, H.
    Ayvar-Soberanis, S.
    Phadnis, V. A.
    Collis, A.
    Kerrigan, K.
    [J]. 16TH CIRP CONFERENCE ON MODELLING OF MACHINING OPERATIONS (16TH CIRP CMMO), 2017, 58 : 233 - 238
  • [37] Finite element analysis of 3D braided composites based on three unit-cells models
    Zhang, Chao
    Xu, Xiwu
    [J]. COMPOSITE STRUCTURES, 2013, 98 : 130 - 142
  • [38] Allowing for arbitrary material models in a 3D finite-element method for magnetic field analysis
    Webb, JP
    Forghani, B
    [J]. NON-LINEAR ELECTROMAGNETIC SYSTEMS - ISEM '99, 2000, : 405 - 408
  • [39] 3D boundary element analysis of creep continuum damage mechanics problems
    Gun, H
    [J]. ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2005, 29 (08) : 749 - 755
  • [40] Hybrid Linear and Quadratic Finite Element Models for 3D Helmholtz Problems
    Q. H. Zhang
    K. Y. Sze
    [J]. Acta Mechanica Solida Sinica, 2013, 26 : 603 - 618