There are many problems of interest in the field of fluid mechanics in the real world of design that cannot be solved using the differential and integral equations only. It is often necessary to resort to experimental methods to establish relationships between the variables of interest. Since experimental studies are usually quite expensive, it is necessary to keep the required experimentation to a minimum. This is done using a technique called dimensional analysis, which is based on the notion of dimensional homogeneity—that all terms in an equation must have the same dimensions.

错误:搜索内容不能为空,请输入英文关键词
错误:关键词超出字数限制,请精简
高级检索

Dimensional Analysis and Similitude

  • Merle C. Potter,
  • David C. Wiggert

摘要

There are many problems of interest in the field of fluid mechanics in the real world of design that cannot be solved using the differential and integral equations only. It is often necessary to resort to experimental methods to establish relationships between the variables of interest. Since experimental studies are usually quite expensive, it is necessary to keep the required experimentation to a minimum. This is done using a technique called dimensional analysis, which is based on the notion of dimensional homogeneity—that all terms in an equation must have the same dimensions.