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[ÇóÖú] "mean velocity" and "average velocity"£¿ ÒÑÓÐ2È˲ÎÓë

Numerous terminologies containing "velocity" exist in Flow Dynamics/Mechanics, among which, one term seems often so similar to another that I could not understand it accurately enough.
As an example, both "mean velocity (distribution)" and "everage velocity" were used in an english reference I'm reading, but with different symbols.
So my question is: what exactly is the difference between these two term? Does "mean velocity" equals to "time-average velocity", as there is a "distribution" following, while "average velocity" means "section-average velocity" which equals to Q/A?

Notes:
1. You are appreciated to answer this post in English.
2. You are greatly appreciated to point out the language erros in my description above.
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makefulluseofmylife.
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apollo911

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They are the same.
11Â¥2013-08-23 19:09:02
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zhtear99: »ØÌûÖö¥ 2013-08-23 21:37:25
ÎÊÌâ´óÒ⣺Á÷Ì嶯Á¦Ñ§ÖÐÓкܶà°üº¬¡°Velocity¡±µÄÊõÓÓÐЩÏà½ü²»Ò×±æ±ð¡£
×î½ü¶ÁÎÄÏ×£¬Í¬Ê±³öÏÖ¡°mean velocity (distribution)¡±ºÍ¡°average velocity¡±£¬ÇÒÓò»Í¬·ûºÅ±íʾ¡£
ÏëÎÊÒ»ÏÂÊÇ·ñǰÕßÊÇÖ¸¡°Ê±¾ùÁ÷ËÙ£¨·Ö²¼£©¡±¶øºóÕßÔòÊÇ¡°¶ÏÃæÆ½¾ùÁ÷ËÙ¡±µÄÒâ˼£¿
makefulluseofmylife.
3Â¥2013-08-23 10:45:30
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liulion2008

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Numerous terminologies containing "velocity" exist in Flow Dynamics/Mechanics, among which, one term seems often so similar to another that I could not understand it accurately enough.
5Â¥2013-08-23 11:23:34
ÒÑÔÄ   »Ø¸´´ËÂ¥   ¹Ø×¢TA ¸øTA·¢ÏûÏ¢ ËÍTAºì»¨ TAµÄ»ØÌû

liulion2008

ľ³æ (СÓÐÃûÆø)

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Numerous terminologies containing "velocity" exist in Flow Dynamics/Mechanics, among which, one term seems often so similar to another that I could not understand it accurately enough. Á÷Ì嶯Á¦Ñ§×¨ÒµÃû´ÊÖÐÓÐÌ«¶à´ÊÓïÖÐʹÓÃÁË¡°ËÙÂÊ¡±Õâ¸ö´ÊÓÕâЩ´ÊÓïµÄÏàËÆ³Ì¶È±È½Ï¸ß£¬ÎÒ²»ÄܺÜ׼ȷµÄÀí½âÕâЩ´ÊÓï¡£
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