Difference between revisions of "July, 6, 2007 Investigations of Geometry Influence on the Fission Fragments Behaviour"

From New IAC Wiki
Jump to navigation Jump to search
Line 2: Line 2:
 
Relativistic charged partcles lose energy in matter primarily by ionization. The mean rate of energy loss is given by the Bethe_Bloch equation,<br>
 
Relativistic charged partcles lose energy in matter primarily by ionization. The mean rate of energy loss is given by the Bethe_Bloch equation,<br>
  
-<math>\frac{dE}{dx}</math>=K<math>z^2\frac{Z}{A}</math><math>\frac{1}{\beta^2}</math>[<math>\frac{1}{2}\ln\frac{2m_ec^2\beta^2\gamma^2T_{max}}{I^2}</math>-<math>\beta^2</math>-<math>\frac{\delta}{2}</math>]
+
- <math>\frac{dE}{dx}</math>=K<math>z^2\frac{Z}{A}</math><math>\frac{1}{\beta^2}</math>[<math>\frac{1}{2}\ln\frac{2m_ec^2\beta^2\gamma^2T_{max}}{I^2}</math> - <math>\beta^2</math> - <math>\frac{\delta}{2}</math>]

Revision as of 20:51, 6 July 2007

1. Theoretical Calculations

Relativistic charged partcles lose energy in matter primarily by ionization. The mean rate of energy loss is given by the Bethe_Bloch equation,

- [math]\frac{dE}{dx}[/math]=K[math]z^2\frac{Z}{A}[/math][math]\frac{1}{\beta^2}[/math][[math]\frac{1}{2}\ln\frac{2m_ec^2\beta^2\gamma^2T_{max}}{I^2}[/math] - [math]\beta^2[/math] - [math]\frac{\delta}{2}[/math]]