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TOPIC: Velocity profile from Telemac 2D

Velocity profile from Telemac 2D 5 years 1 month ago #34760

  • myousef
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Hi there,

I would like to know how to get the current profile for a specific location using the magnitude Velocity UV generated by Telemac2D. I know T2D outputs the depth-average, and I am not considering a 3D model, so looking for a way to estimate the current profile.

I searched for the power laws and they are based on the speed at the surface.

For example: V = V0 * (z/d)^1/7

where V0 is the speed at the surface
z is the distance above the seabed
d the depth


Is there a way to get the speed at the surface value, please? Maybe using BlueKenue?

Many thanks
MY
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Velocity profile from Telemac 2D 5 years 1 month ago #34764

  • PMV
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Your average water velocity is at 0.6 from the surface, where z/d=0.4 you know V from telemac and you can solve for V0.

V0=V/(0.4)^1/7

Hope that helps,

Patrick
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Velocity profile from Telemac 2D 5 years 1 month ago #34766

  • myousef
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Hi Patrick,

Thank you for coming back to me.

I am not sure I understand what you meant.

So, the equation I want to use to calculate the velocity profile V(z) is

V(z)= Vsurface * (d/h)^1/7

Not sure how you got the d/h=0.4. I am trying to solve for V(z) and want to find Vsurface

I would greatly appreciate it if you could elaborate more.

Many thanks
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Velocity profile from Telemac 2D 5 years 1 month ago #34767

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The mean velocity is at 0.4 from the bed. So you can calculate the surface velocity from that.

That is all
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Velocity profile from Telemac 2D 5 years 1 month ago #34783

  • pham
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Hello,

To complete Patrick's answer, if you consider a theoretical profile with a power 1/7 law, V = Vsurf(z/d)^(1/7) with Vsurf the surface velocity and if you write Vm the average velocity over the vertical (the one computed by TELEMAC-2D), you can write:
Vm = 1/d int(0,d, Vsurf(z/d)^(1/7)dz = Vsurf/d [z^(8/7)/(8/7)/d^(1/7)] between 0 and d, = 7/8 Vsurf.

And if you try to solve V = Vm, you have to solve 7/8 = (z/d)^(1/7) which gives z = 0.39 (around 0.4).

Anyway, do not forget that it is a theoretical profile and surface velocity may differ (e.g. with the wind effect).

Chi-Tuan
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