期刊文献+

快速场(FFP)算法反演海底参数研究 被引量:14

The research for seabed parameters inversion with fast field program(FFP)
在线阅读 下载PDF
导出
摘要 针对弹性海底条件下的声传播问题和海底参数反演问题,在Pekeris海洋声场模型的基础上推导了基于快速场(FFP)理论的两层弹性海底声场计算公式,讨论了其传播规律并利用KrakenC进行了验证.其次结合水池条件,采用能够模拟弹性海底海洋环境的声场测量平台进行缩比实验.反演中,采用了实际测得的传播损失与FFP理论计算值相等的代价函数,讨论了其对各海底参数的敏感度,并选用遗传算法对该代价函数进行寻优计算.反演得到的声传播损失与实验中实际测量结果吻合较好,表明所建立的理论模型符合实际声场环境. In considering the problems of sound propagation in the ocean with an elastic bottom and inversion of bottom parameters,first,based on the Pekeris model,the computational formulas for a 2-layered elastic ocean bottom were analyzed with a Fast Field Program(FFP) algorithm.The transmission rules were discussed and also proved by KrakenC's result.Secondly,a scaled model experiment was carried out in a laboratory tank which was used to simulate an elastic ocean bottom.The cost function for inversion was used so that the actually measured transmission loss was equal to the calculated result of the FFP.The sensitivity of the cost function to the seabed parameters was discussed.The inversion result of transmission loss agreed well with the measurement result;it verified that the theoretical model corresponds with the actual situation.
出处 《哈尔滨工程大学学报》 EI CAS CSCD 北大核心 2012年第5期648-652,659,共6页 Journal of Harbin Engineering University
基金 国家自然科学基金资助项目(50979019) 国防科技重点实验室基金资助项目(9140C200103110C20)
关键词 FFP建模 缩比实验验证 参数反演 弹性海底 声传播 FFP model scaled model parameter inversion elastic ocean bottom sound propagation
  • 相关文献

参考文献10

  • 1杨坤德.水声阵列信号的匹配场处理[M]西安:西北工业大学出版社,200818-29.
  • 2OUTING D A. Parabolic equation methods for range dependent layered elastic media[D].Rensselaer Polytechnic Institute,2004.1-19.
  • 3安旭东;祝捍皓;张海刚.具有弹性海底的声传播模拟实验研究[A]北京,2011118-122.
  • 4SANTOS P,FELISBERTO P,JESUS S M. Vector sensor arrays in underwater acoustic applications[A].Laxenburg,Austria,2010.316-323.
  • 5ETTER P C;蔡志明.水声建模与仿真[M]北京:电子工业出版社,2005112-1551.
  • 6COLLIS J M,SIEGMANN W L,COLLINS M D. Comparison of simulations and data from a seismo-acoustic tank experiment[J].Journal of The Acoustical Society of America,2007,(04):1987-1993.doi:10.1121/1.2756968.
  • 7PERKERIS C L. Theory of propagation of explosive sound in shallow water[J].Geological Society of America Memoir,1984.1-117.
  • 8DINAPOLI F R. Fast field program for multi-layered media[R].Nav.Underwater Syst,1971.2-10.
  • 9COLLINS J M. New capabilities for parabolic equations in elastic media[D].Troy:Rensselaer Polytechnic Institute,2006.25-37.
  • 10张海刚,杨士莪,朴胜春,任群言,马树青.声矢量场计算方法[J].哈尔滨工程大学学报,2010,31(4):470-475. 被引量:4

二级参考文献17

  • 1TAPPERT F D.The parabolic approximation method in wave propagation and underwater acoustic[M].New York:Springer-Verlag,1977:244-287.
  • 2COLLINS M D.A self-starter for the parabolic equation method[J].J Acoust Soc Am,1992,92,2069-2074.
  • 3COLLINS M D.The stabilized self-starter[J].J Acoust Soc Am,1999,106:1724-1726.
  • 4COLLINS M D.A split-step Pade solution for the parabolic equation method[J].J Acoust Soc Am,1993,93:1736-1742.
  • 5GREENE R R.A high-angle one-way wave equation for seismic wave propagation along rough and sloping interfaces[J].J Acoust Soc Am,1985,77:1991-1998.
  • 6WETTON B T T,BROOKE G H.One-way wave equations for seismoacoustic propagation in elastic waveguides[J].J Acoust Soc Am,1990,87:624-632.
  • 7COLLINS M D.A higher-order parabolic equation for wave propagation in an ocean overlying an elastic bottom[J].J Acoust Soc Am,1989,86:1459-1464.
  • 8COLLINS M D.Higher-order Pade approximations for accurate and stable elastic parabolic equations with application to interface wave propagation[J].J Acoust Soc Am,1991,89:1050-1057.
  • 9COLLINS M D.Generalization of the split-step Pade solution[J].J Acoust Soc Am,1994,96:382-385.
  • 10COLLINS M D.An energy-conserving parabolic equation for elastic media[J].J Acoust Soc Am,1993,94:975-982.

共引文献3

同被引文献78

引证文献14

二级引证文献42

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