Hi, is it possible to solve this equation: u (∂lnγ/∂x) = (-1/p) (∂p/∂x)
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Nope, first time. Where do I go?
Just the green box below
Thanks
I am actually chatting with you right now
Okay, what are we supposed to do?
hmm partial derivatives..
nenand, save the day? plz?
well, what is p? is it a function, constant?
it's a variable.. i think
What I'm trying to do is to calculate u. p is a variable.
just divide both sides by d(lny)/dx then
This is the formula for calculating horizontal wind speed (u). p is atmospheric pressure and y is the mixing ratio.
ok...If u is the function which argument is partial derivative of lny, then that derivative of lny is 0 so you have u(0)
if y is not y(x) of course
I am not too sure. I got it from this article: http://www.bioticregulation.ru/common/pdf/ijw10.pdf; see equation 17
I have p for two points on the x axis. y is the mixing ratio depending on x, it is not the y-axis
So, imagine we a point x1 and x2, that have p1 and p2 of 1050mbar and 1000mbar, respectively. y1 and y2 are about 0.05 and 0.04 respectively. What I want to calculate is u
ie the wind speed between these two points
hmmm...there's a lot of material above this equation....a lot of physics....not so sure about this....maybe if u(0)=0, in that case you will get basic equation where the only solution is that that partial derivative of p is 0....but, just assuming, because I don't have basics of physics to this with understanding...sorry :(
I think that the best way is to post this in some physics group...
I will do this. thanks for your time anyways
if u is 0 then the pressure p at point x1 and x2 are the same
not sure but: u (∂lnγ/∂x) = (-1/p) (∂p/∂x) ^^^ this = 0 since lny is a constant with respect to x or is the notation misleading?
yeah, theres alot of stuff going on way before this to sort out ...
Thanks a lot amistre!
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