首页 | 本学科首页   官方微博 | 高级检索  
     检索      

共形时域有限差分技术在戏场八字墙中的应用*
引用本文:黄武琼,卢义刚.共形时域有限差分技术在戏场八字墙中的应用*[J].应用声学,2019,38(3):317-325.
作者姓名:黄武琼  卢义刚
作者单位:华南理工大学,华南理工大学
基金项目:国家自然科学基金资助项目 (11574089), 北京大学翁洪武科研原创基金项目
摘    要:模拟了一椭圆房间内的声聚焦问题,进行了共形技术与阶梯近似法的比较,结果表明共形技术比传统的阶梯近似法更精确,将共形时域有限差分技术引入声波动方程,有利于解决建筑结构中的曲面或者倾斜边界的声学问题。在此基础上,建立了含有八字墙的戏台模型,计算模拟了不同角度、不同宽度的八字墙对各个测区声场强度的影响。同时,计算分析了几种不同八字墙条件下的早期声能比和侧向能量因子,结果显示当八字墙取一定的角度时可加强早期声与侧向反射声,提供了更好的清晰度、空间感等。

关 键 词:戏场,八字墙,共形,时域有限差分,曲面
收稿时间:2018/8/28 0:00:00
修稿时间:2019/4/25 0:00:00

Application of conformal finite-difference time-domain technology in the splayed walls of theater field
huang wu qiong and lu yi gang.Application of conformal finite-difference time-domain technology in the splayed walls of theater field[J].Applied Acoustics,2019,38(3):317-325.
Authors:huang wu qiong and lu yi gang
Institution:South China University of Technology,South China University of Technology
Abstract:Sound focusing problem in an oval room has been simulated through conformal technology and stair approximation method. The results show that conformal technology is more precise than the stair approximation method. Bring the conformal finite-difference time-domain technology into sound wave equations, which is beneficial to solving the problems of curved faces and tilt boundaries in architectural structure. Based on which, stage models have been built containing splayed walls. The influence on sound field intensity in every test area with different angles and different widths has been calculated. Meanwhile, early sound energy ratios and lateral energy factor in several different conditions have been analyzed. The result reveals that the splayed walls can strengthen early sound and lateral refraction when the splayed walls in certain angles, which offers better definition and sence of space.
Keywords:theater field  splayed walls  conformal  finite-difference time-domain  curve surfaces
本文献已被 CNKI 等数据库收录!
点击此处可从《应用声学》浏览原始摘要信息
点击此处可从《应用声学》下载免费的PDF全文
设为首页 | 免责声明 | 关于勤云 | 加入收藏

Copyright©北京勤云科技发展有限公司  京ICP备09084417号