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Specific Process Knowledge/Etch/DRIE-Pegasus/TrenchCharacterisation: Difference between revisions

Jmli (talk | contribs)
Jmli (talk | contribs)
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; Etched depth (nm or µm)
; Etched depth (nm or µm)
: The etched depth (ED) is rather self explanatory: ED <math>\times</math> PS
: The etched depth (ED) is rather self explanatory: ED <math>\times</math> PS


; Etch rate (nm or µm per min.)
; Etch rate (nm or µm per min.)
: Divide the etched depth (ED) by the etch time (ET) of the process:  <math> \tfrac{\mathrm{ED} \times \mathrm{PS}}{\mathrm{ET}}</math>   
: Divide the etched depth (ED) by the etch time (ET) of the process:  <math> \tfrac{\mathrm{ED} \times \mathrm{PS}}{\mathrm{ET}}</math>   


; Sidewall bowing (%)
; Sidewall bowing (%)
: The sidewall bowing is a measure of how much the sidewall profile deviates from a straight line - regardless of what angle it is at:
: The sidewall bowing is a measure of how much the sidewall profile deviates from a straight line - regardless of what angle it is at:
: <math> \sin(\cos^{-1}(\tfrac{\mathrm{TW-BW}}{2 \sqrt{\mathrm{ED}^2+(\tfrac{\mathrm{TW}-\mathrm{BW}}{2})^2}})) \times \tfrac{\mathrm{MW} - \tfrac{\mathrm{TW}+\mathrm{BW}}{2}}{2\sqrt{\mathrm{ED}^2+(\tfrac{\mathrm{BW}-\mathrm{TW}}{2})^2}}</math>
: <math> \sin(\cos^{-1}(\tfrac{\mathrm{TW-BW}}{2 \sqrt{\mathrm{ED}^2+(\tfrac{\mathrm{TW}-\mathrm{BW}}{2})^2}})) \times \tfrac{\mathrm{MW} - \tfrac{\mathrm{TW}+\mathrm{BW}}{2}}{2\sqrt{\mathrm{ED}^2+(\tfrac{\mathrm{BW}-\mathrm{TW}}{2})^2}}</math>
: or  
: or  
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; Mask etch rate (nm per min.)
; Mask etch rate (nm per min.)
: <math> \tfrac{(\mathrm{MT-MR}) \times \mathrm{PS}}{\mathrm{ET}} </math>
: <math> \tfrac{(\mathrm{MT-MR}) \times \mathrm{PS}}{\mathrm{ET}} </math>


; CD loss (nm per edge)
; CD loss (nm per edge)
: <math> \tfrac{(\mathrm{MO-TW})}{2 } </math>
: <math> \tfrac{(\mathrm{MO-TW})}{2 } </math>


; Sidewall angle (degrees)
; Sidewall angle (degrees)


: <math> \cos^{-1}(\tfrac{
: <math> \cos^{-1}(\tfrac{
\mathrm{TW-BW}}{2 \sqrt{\mathrm{ED}^2+(\tfrac{\mathrm{TW}-\mathrm{BW}}{2})^2}}) </math>
\mathrm{TW-BW}}{2 \sqrt{\mathrm{ED}^2+(\tfrac{\mathrm{TW}-\mathrm{BW}}{2})^2}}) </math>
: or  
: or  
   
   
: <math> \cos^{1}(\tfrac{
: <math> \cos^{1}(\tfrac{
\alpha}{\sqrt{\mathrm{ED}^2+\alpha^2}}) </math> with <math> \alpha = \tfrac{\mathrm{TW}-\mathrm{BW}}{2} </math>
\alpha}{\sqrt{\mathrm{ED}^2+\alpha^2}}) </math> with <math> \alpha = \tfrac{\mathrm{TW}-\mathrm{BW}}{2} </math>