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Introductory Fluid Mechanics L3 p5: Defining a Streamline 

Ron Hugo
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18 сен 2024

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Комментарии : 13   
@143mathematics
@143mathematics 3 года назад
thank you so much sir,your video is really help me to understanding the basic of fluids mechanics. subscribed
@hawraaraheem2449
@hawraaraheem2449 Год назад
Why u substitute c(y) in c(x) not reverse
@angelar9480
@angelar9480 5 лет назад
solid explanation, now I get it
@finianholland7654
@finianholland7654 4 года назад
The equation being drawn at 5:44. I am confused as to why it makes sense.
@beoptimistic5853
@beoptimistic5853 3 года назад
ru-vid.com/video/%D0%B2%D0%B8%D0%B4%D0%B5%D0%BE-XPCgGT9BlrQ.html 💐💐💐💐
@pranavmohan20
@pranavmohan20 4 года назад
In the example, v=2xy. Besides that, great lecture!
@ronhugo6225
@ronhugo6225 4 года назад
Thank you for watching. For the stream function, the v-component of velocity is v = - partial psi / partial x. With the computed stream function this gives v=-2xy. Unlike computing velocity from the potential function, computing the v-component of velocity from the stream function introduces a minus sign.
@pranavmohan20
@pranavmohan20 4 года назад
@@ronhugo6225 Thank you for the clarification.
@danalex2991
@danalex2991 8 лет назад
More videos please
@chaosui3169
@chaosui3169 8 лет назад
people.ucalgary.ca/~hugo/WEBPAGES/fluid%20mechanics/fluidmech_lecture_list.html#head2 available there :)
@nordgothica
@nordgothica 5 лет назад
Hi, why is the equation of the streamline equal to a constant? (See 10:05) Thanks.
@sukruthrajesh2378
@sukruthrajesh2378 4 года назад
That constant is for C(x) which is obtained upon integration. In this case, C(x) is some arbitrary constant and not a function of x
@richardaversa7128
@richardaversa7128 3 года назад
The other reply is mistaken about where exactly that constant comes from. When solving an exact differential equation in the "total differential" form, (stuff) = df, you automatically also have df=0. So when you find f(x,y,z) from the first equation (the "total differential"), you also have f(x,y,z)=C by integrating the second equation (df=0). The point is, the streamline expression is equal to a constant because all solutions to exact differential equations resulting from integrating a total differential pop out as a function equal to a constant.
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