Difference between revisions of "HEDP notes"

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*high energy density plasma pressure
 
*high energy density plasma pressure
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<math>1 MBar = 1 \times 10^6 \times 10^5 Pa = 10^{11} Pa = 10^{11} (N m)/(m^2) = 10^{11} J/m = 10^{11} (10^7 erg)/(10^6 cm^3) = 10^{12} erg/cm^3</math>
 
<math>1 MBar = 1 \times 10^6 \times 10^5 Pa = 10^{11} Pa = 10^{11} (N m)/(m^2) = 10^{11} J/m = 10^{11} (10^7 erg)/(10^6 cm^3) = 10^{12} erg/cm^3</math>
  
*magnetic field produced by single wire (Ampere law)
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 +
*magnetic field produced by single wire (Ampere law / Biot-Savart Law)
 +
 
 
<math>P_{magnetic} = \frac{I(A)}{5r(cm)}</math>
 
<math>P_{magnetic} = \frac{I(A)}{5r(cm)}</math>
  
 
**100 kA at 1 um radius is 200 MG
 
**100 kA at 1 um radius is 200 MG
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 +
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*plasma magnetic pressure (Bennett equation)
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<math> B^2 \equal I^2 \times R^{-2} </math>

Revision as of 19:29, 25 September 2015

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  • high energy density plasma pressure

[math]1 MBar = 1 \times 10^6 \times 10^5 Pa = 10^{11} Pa = 10^{11} (N m)/(m^2) = 10^{11} J/m = 10^{11} (10^7 erg)/(10^6 cm^3) = 10^{12} erg/cm^3[/math]


  • magnetic field produced by single wire (Ampere law / Biot-Savart Law)

[math]P_{magnetic} = \frac{I(A)}{5r(cm)}[/math]

    • 100 kA at 1 um radius is 200 MG


  • plasma magnetic pressure (Bennett equation)

[math] B^2 \equal I^2 \times R^{-2} [/math]