Presentation is loading. Please wait.

Presentation is loading. Please wait.

1 Experimental Approximation of Mercury Drop Velocity Using Uniform Random Probability in Jet Geometry.

Similar presentations


Presentation on theme: "1 Experimental Approximation of Mercury Drop Velocity Using Uniform Random Probability in Jet Geometry."— Presentation transcript:

1 1 Experimental Approximation of Mercury Drop Velocity Using Uniform Random Probability in Jet Geometry

2 2 Input Parameters & Geometry of Viewing of Drops Case : Ellipse jet shape, b = 0.00875 ± 0.0013 m a = 0.0029 ± 0.0013 m y_m = 0.0171 ± 0.004 m t = 25*14 ± 1 microsec to = 78.6 ± 62 microsec D = 0.0915 m θ = ± π/2 Case : Circle jet shape, b = 0.00875 ± 0.0013 m a = 0.00875 ± 0.0013 m All of the rest settings are same with ellipse case. b a y_m D Focal point Drop θ Chosen Example : 0T, 24GeV, 10Tp

3 3 CASE I : Elliptic Jet Shape

4 4 Probability Density of Angle θ Uniform in θ Uniform in Φ Uniform in s

5 5 Random Smapled Angle θ Uniform in θ Uniform in Φ Uniform in s

6 6 Histogram of Drop Velocity Uniform in θ Uniform in Φ Uniform in s

7 7 Gaussian Fitting of Histogram of Drop Velocity Uniform in θ Uniform in Φ Uniform in s

8 8 CASE II : Circular Jet Shape

9 9 Uniform in θ Uniform in Φ Uniform in s Probability Density of Angle θ

10 10 Random Smapled Angle θ Uniform in θ Uniform in Φ Uniform in s

11 11 Histogram of Drop Velocity Uniform in θ Uniform in Φ Uniform in s

12 12 Gaussian Fitting of Histogram of Drop Velocity Uniform in θ Uniform in Φ Uniform in s

13 13 Comparison Jet shapeP(θ) Velocity (m/s) MeanSigma Ellipse Uniform in theta38.119.2 Uniform in phi48.126.4 Uniform in position s44.022.2 Circle Uniform in theta37.720.3 Uniform in phi38.821.0 Uniform in position s37.219.4


Download ppt "1 Experimental Approximation of Mercury Drop Velocity Using Uniform Random Probability in Jet Geometry."

Similar presentations


Ads by Google