期刊文献+

基于一元线性回归由风速传感器测量值推导巷道平均风速 被引量:5

Average Wind Speed of Roadway from Measurements of Wind Speed Sensor Based on One-dimensional Linear Regression
原文传递
导出
摘要 通过试验数据建立了风速传感器的测量值与平均风速之间的一元线性回归方程,并对拟合效果进行了评价。对参数的判断表明该方程是有效的,可以近似地把风速传感器的测量值转换成平均风速值,并在相同的巷道长度、相同的风流速度、不同断面下用Comsol模拟了风速流场分布情况。 One-dimensional linear regression equation between measured value of wind speed sensor and the average wind speed is established by experimental data. Its effect is evaluated. Judging the parameters, the equation is proved to be valid. With the equation, the measurements of wind speed sensor can be approximately converted to the average wind speed. And the distribution of wind speed field is simulated with Comsol in the conditions of the same length of roadway,the same wind speed and different sections.
出处 《世界科技研究与发展》 CSCD 2011年第2期229-231,241,共4页 World Sci-Tech R&D
基金 国家自然科学基金资助项目(60772159)
关键词 矿山安全 一元线性回归 风速 mine safety one-dimensional linear regression wind speed
  • 相关文献

参考文献8

二级参考文献64

  • 1赵红梅,陈开岩,张作华.矿井瓦斯涌出量一元线性回归及区间预测探讨[J].能源技术与管理,2007,32(3):144-145. 被引量:6
  • 2[1]Harten A.High resolution scheme for hyperbolic system of conservation law[J].J Comp Phys,1983,(49): 357~393.
  • 3[2]Sweby P K.High resolution schemes using flux limiters for hyperbolic conservation laws[J].SIAM J Num Anal,1984,21: 995~1 011.
  • 4[3]Yee H C.Construction of explicit and implicit symmetric TVD scheme and their applications[J].J Comp Phys,1987,(68): 151~179.
  • 5[4]Steger J L,Warming R F.Flux vector splitting of the inviscid gasdynamic equations with application to finite difference methods[J].J Comp Phys,1981,(40): 263~293.
  • 6[5]Chakravarthy S R.The split-coefficient matrix method for hyperbolic system of gas dynamics equations[A].AIAA Paper[C],80-268,1980.
  • 7[6]Roe P L.Approximate Riemann solvers,parameter vectors and different schemes[J].J Comp Phys,1981,(43): 357~372.
  • 8[7]Van Leer B.Towards the ultimate conservative diffe-rence scheme V: A second order sequal to Godunov's method[J].J Comp Phys,1979,(32): 101~136.
  • 9[8]Jameson A,Schmidt W,Turkel E.Numerical solution of the Euler equation by finite volume methods with Runge-Kutta time stepping schemes[A].AIAA Paper [C],81-1259,1981.
  • 10[9]Ni R H.A Multiple grid scheme for solving the Euler equation[J].J AIAA,1982,20: 1 565~1 571.

共引文献388

同被引文献46

引证文献5

二级引证文献24

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部