"$usespecgen" 修訂間的差異

出自 DDCC TCAD TOOL Manual
前往: 導覽搜尋
(已建立頁面,內容為 "$usespecgen is the command to activate the Subroutine callspecgen(Annode,x,y,Eg,generation). This command is similar to the command $usegenspecfunc")
 
 
(未顯示同一使用者於中間所作的 7 次修訂)
行 1: 行 1:
$usespecgen is the command to activate the [[Subroutine callspecgen(Annode,x,y,Eg,generation)]]. This command is similar to the command [[$usegenspecfunc]]
 
  +
$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
  +
1 A hbarW sigx sigy xc yc
  +
2 A hbarW sigx sigy xc yc
  +
3 A hbarW sigx sigy xc yc
  +
4 A hbarW sigy yc
  +
5 A hbarW sigx xc
  +
  +
  +
For function type
  +
1: If hbarW > Eg, <math> G(x,y) = A * exp(-\frac{(x-xc)^{2}}{2*sigx^{2}}) * exp(-\frac{(y-yc)^{2}}{2*sigy^{2}}) </math>
  +
2: If hbarW > Eg, <math> G(x,y) = A * exp(-\frac{(x-xc)^{2}}{sigx^{2}}) * exp(-\frac{-|(y-yc)|}{sigy}) </math>
  +
3: If hbarW > Eg, <math> G(x,y) = A * exp(-\frac{(y-yc)^{2}}{sigy^{2}}) * exp(-\frac{-|(x-xc)|}{sigx}) </math>
  +
4: If hbarW > Eg, <math> G(x,y) = A * exp(-\frac{-|(y-yc)|}{sigy}) </math>
  +
5: If hbarW > Eg, <math> G(x,y) = A * exp(-\frac{-|(x-xc)|}{sigx}) </math>

於 2023年5月17日 (三) 13:59 的最新修訂

$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
1 A hbarW sigx sigy xc yc
2 A hbarW sigx sigy xc yc
3 A hbarW sigx sigy xc yc
4 A hbarW sigy yc
5 A hbarW sigx xc 


For function type

1: If hbarW > Eg,  G(x,y) = A * exp(-\frac{(x-xc)^{2}}{2*sigx^{2}}) * exp(-\frac{(y-yc)^{2}}{2*sigy^{2}})  
2: If hbarW > Eg,  G(x,y) = A * exp(-\frac{(x-xc)^{2}}{sigx^{2}}) * exp(-\frac{-|(y-yc)|}{sigy})  
3: If hbarW > Eg,  G(x,y) = A * exp(-\frac{(y-yc)^{2}}{sigy^{2}}) * exp(-\frac{-|(x-xc)|}{sigx})  
4: If hbarW > Eg,  G(x,y) = A * exp(-\frac{-|(y-yc)|}{sigy})  
5: If hbarW > Eg,  G(x,y) = A * exp(-\frac{-|(x-xc)|}{sigx})