PAN Feng, SUN Bing-nan, CHEN Yong. THREE-DIMENSIONAL NUMERICAL SIMULATION OF SPATIAL-CORRELATED STOCHASTIC WIND FIELD BASED ON DOUBLE POD MODEL[J]. Engineering Mechanics, 2008, 25(3): 200-205.
Citation: PAN Feng, SUN Bing-nan, CHEN Yong. THREE-DIMENSIONAL NUMERICAL SIMULATION OF SPATIAL-CORRELATED STOCHASTIC WIND FIELD BASED ON DOUBLE POD MODEL[J]. Engineering Mechanics, 2008, 25(3): 200-205.

THREE-DIMENSIONAL NUMERICAL SIMULATION OF SPATIAL-CORRELATED STOCHASTIC WIND FIELD BASED ON DOUBLE POD MODEL

More Information
  • Received Date: December 31, 1899
  • Revised Date: December 31, 1899
  • The mathematical models of stochastic processes for a spatial-correlated wind velocity field has been proposed. The proper orthogonal decomposition (POD) technique offers an efficient and accurate tool to simulate the fluctuating components of the wind field. Using Schur decomposition method, the power spectral density matrix can be expressed by a series of eigenvalues and eigenvectors. It is recognized that only a small number of eigenmodes corresponding to eigenvalues with larger magnitudes are dominant. In the practical, it can ignore some of the higher eigenmodes associated with smaller eigenvalues. Based on the double POD model and Monte Carlo framework, a very efficient simulation scheme for the three correlated turbulence components is proposed. The simulation procedure is applied to a high transmission tower and the results show out that the procedure presented in the paper can be an accurate and effective method to simulate the stochastic wind field which has time and space correlativity. The method can also be used in some other structures such as large-span spatial structures, high-rise buildings, long-span bridges, and so on.
  • Related Articles

    [1]LI Gen, HUANG Lin-chong. A 4-NODE PLANE PARAMETERIZED ELEMENT BASED ON QUADRILATERAL AREA COORDINATE[J]. Engineering Mechanics, 2014, 31(7): 15-22. DOI: 10.6052/j.issn.1000-4750.2013.01.0056
    [2]NIU Lin-kai, YANG Jie-ming, GAO Jun-yun. DETERMINATION OF LOAD DISTRIBUTION IN YAW BEARING OF WIND TURBINE USING COORDINATE TRANSFORMATION METHOD[J]. Engineering Mechanics, 2012, 29(10): 282-287,300. DOI: 10.6052/j.issn.1000-4750.2011.01.0015
    [3]DENG Ji-hua, SHAO Xu-dong. GEOMETRICALLY NONLINEAR ANALYSIS USING A QUADRILATERAL 8-NODE CO-ROTATIONAL PLANE ELEMENT[J]. Engineering Mechanics, 2011, 28(7): 6-012.
    [4]WANG Li, LONG Zhi-fei, LONG Yu-qiu. EIGHT-NODE QUADRILATERAL MEMBRANE ELEMENT FORMULATED BY MIXED USE OF THE THREE TYPES OF THE QUADRILATERAL AREA COORDINATE METHOD[J]. Engineering Mechanics, 2010, 27(2): 1-006.
    [5]CHEN Xiao-ming, CEN Song, LONG Yu-qiu, FU Xiang-rong. A TWO-COMPONENT AREA COORDINATE METHOD FOR QUADRILATERAL ELEMENTS[J]. Engineering Mechanics, 2007, 24(增Ⅰ): 32-035.
    [6]LONG Zhi-fei, CHEN Xiao-ming, LONG Yu-qiu. SECOND-ORDER QUADRILATERAL PLANE ELEMENT USING AREA COORDINATES[J]. Engineering Mechanics, 2001, 18(4): 95-101.
    [7]YANG Xiao-dong, SHEN Chang-yu, CHEN Jing-bo, LIU Chun-tai. GENERATION OF GRADED QUADRILATERAL MESHES FOR ARBITRARY PLANAR DOMAINS[J]. Engineering Mechanics, 2001, 18(2): 135-139,.
    [8]Long Yuqiu, Li Juxuan, Long Zhifei, Cen Song. AREA-COORDINATE THEORY FOR QUADRILATERAL ELEMENTS[J]. Engineering Mechanics, 1997, 14(3): 1-11.
    [9]Sun Jianheng, Long Zhifei. GEOMETRICALLY NONLINEAR GENERALIZED CONFORMING QUADRILATERAL PLATE ELEMENT[J]. Engineering Mechanics, 1997, 14(2): 43-51.
    [10]Chen Jun, Li Lanfen, Long Shuyao. SOLVING THE BENDING PROBLEM OF ARBITRARY QUADRILATERAL PLATES BY GENERALIZED KANTOROVICH METHOD[J]. Engineering Mechanics, 1991, 8(1): 59-72.

Catalog

    Article Metrics

    Article views PDF downloads Cited by()
    Related

    /

    DownLoad:  Full-Size Img  PowerPoint
    Return
    Return