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written and published by Renzo Diomedi // UNDER CONSTRUCTION



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Assume a three-dimensional space crossed by a fluid. 
If the acting Tensions are in equilibrium in the space volume considered, their sum is zero. 
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If this equlibrium is broken, in this space a Turbulence is generated. 


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Known the values of the normal tensions and the tangential, we can calculate the tension of the point of the volume crossed by a fluid.
 

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<img src="227.png">
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<img src="224.png">
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<img src="225.png">
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<img src="228.png">
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This is the Tension in a single point of the volume analyzed.
Let modify the coordinates of this point by modifying the angle beetween its axes 
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<img src="226.png">
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<img src="229.png">
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<img src="138.png"> where <img src="139.png"> , <img src="140.png"> , then <img src="143.png"> ,

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Let the micro volume be a point in the plane.
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the deformation of the plane in which the point lies determines the turbulence in the volume.
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the plane deforms if the Reynolds number> 4000 = turbulence.
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calculating the variation of the angle between the axes of the plane which is 90 in the state of quietness, 
we can extract a value of the deformation and relative turbulence

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TO BE CONTINUED............................................................


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