「$usespecgen」：修訂間差異

於 2025年10月18日 (六) 03:33 的修訂

$usespecgen is the command to put generation profile with a specific function, which is mostly Gaussian shape generation profile.

$usespecgen
N_region
func_type, A, P1, P2 , P3, P4, P5, P6, P7
1 A  $ℏ ω$   $σ_{x} σ_{y}$  xc yc
2 A  $ℏ ω$   $σ_{x} σ_{y}$  xc yc
3 A  $ℏ ω$   $σ_{x} σ_{y}$  xc yc
4 A  $ℏ ω$   $σ_{y}$  yc
5 A  $ℏ ω$   $σ_{x}$  xc

$ℏ ω$ is the wavelength of light source. If $ℏ ω > E g$ , the generation rate will be activated.

For the function types:

1: If  $ℏ ω > E g$ ,  $G (x, y) = A * e x p (- \frac{(x - x c)^{2}}{2 * σ_{x}^{2}}) * e x p (- \frac{(y - y c)^{2}}{2 * σ_{y}^{2}})$ 
2: If  $ℏ ω > E g$ ,  $G (x, y) = A * e x p (- \frac{(x - x c)^{2}}{σ_{x}^{2}}) * e x p (- \frac{| (y - y c) |}{σ_{y}})$ 
3: If  $ℏ ω > E g$ ,  $G (x, y) = A * e x p (- \frac{(y - y c)^{2}}{σ_{y}^{2}}) * e x p (- \frac{| (x - x c) |}{σ_{x}})$ 
4: If  $ℏ ω > E g$ ,  $G (x, y) = A * e x p (- \frac{- | (y - y c) |}{σ_{y}})$ 
5: If  $ℏ ω > E g$ ,  $G (x, y) = A * e x p (- \frac{- | (x - x c) |}{σ_{x}})$

@@ 第4行： / 第4行： @@
   N_region
   func_type, A, P1, P2 , P3, P4, P5, P6, P7
-A hbarW <math>\sigma_{x} \sigma_{y}</math> xc yc
+A <math>\hbar\omega</math> <math>\sigma_{x} \sigma_{y}</math> xc yc
-A hbarW <math>\sigma_{x} \sigma_{y}</math> xc yc
+A <math>\hbar\omega</math> <math>\sigma_{x} \sigma_{y}</math> xc yc
-A hbarW <math>\sigma_{x} \sigma_{y}</math> xc yc
+A <math>\hbar\omega</math> <math>\sigma_{x} \sigma_{y}</math> xc yc
-A hbarW <math>\sigma_{y}</math> yc
+A <math>\hbar\omega</math> <math>\sigma_{y}</math> yc
-A hbarW <math>\sigma_{x}</math> xc
+A <math>\hbar\omega</math> <math>\sigma_{x}</math> xc
+<math>\hbar\omega</math> is the wavelength of light source. If <math>\hbar\omega > Eg</math>, the generation rate will be activated.
 For the function types:
-: If hbarW > Eg, <math> G(x,y) = A * exp(-\frac{(x-xc)^{2}}{2*\sigma_{x}^{2}}) * exp(-\frac{(y-yc)^{2}}{2*\sigma_{y}^{2}})  </math>
+: If <math>\hbar\omega > Eg</math>, <math> G(x,y) = A * exp(-\frac{(x-xc)^{2}}{2*\sigma_{x}^{2}}) * exp(-\frac{(y-yc)^{2}}{2*\sigma_{y}^{2}})  </math>
-: If hbarW > Eg, <math> G(x,y) = A * exp(-\frac{(x-xc)^{2}}{\sigma_{x}^{2}}) * exp(-\frac{|(y-yc)|}{\sigma_{y}})  </math>
+: If <math>\hbar\omega > Eg</math>, <math> G(x,y) = A * exp(-\frac{(x-xc)^{2}}{\sigma_{x}^{2}}) * exp(-\frac{|(y-yc)|}{\sigma_{y}})  </math>
-: If hbarW > Eg, <math> G(x,y) = A * exp(-\frac{(y-yc)^{2}}{\sigma_{y}^{2}}) * exp(-\frac{|(x-xc)|}{\sigma_{x}})  </math>
+: If <math>\hbar\omega > Eg</math>, <math> G(x,y) = A * exp(-\frac{(y-yc)^{2}}{\sigma_{y}^{2}}) * exp(-\frac{|(x-xc)|}{\sigma_{x}})  </math>
-: If hbarW > Eg, <math> G(x,y) = A * exp(-\frac{-|(y-yc)|}{\sigma_{y}})  </math>
+: If <math>\hbar\omega > Eg</math>, <math> G(x,y) = A * exp(-\frac{-|(y-yc)|}{\sigma_{y}})  </math>
-: If hbarW > Eg, <math> G(x,y) = A * exp(-\frac{-|(x-xc)|}{\sigma_{x}})  </math>
+: If <math>\hbar\omega > Eg</math>, <math> G(x,y) = A * exp(-\frac{-|(x-xc)|}{\sigma_{x}})  </math>

「$usespecgen」：修訂間差異

於 2025年10月18日 (六) 03:33 的修訂

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