「$adddiffusivedope」:修訂間差異
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已建立頁面,內容為 "$adddiffusivedope is the command to put diffusive dopant distribution in the device. The doping density decay can be either exponential decay or Gaussian distributio..." |
無編輯摘要 |
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$adddiffusivedope | $adddiffusivedope | ||
N_region | N_region | ||
type regionID | type regionID Ndope activation_energy x_left y_bottom x_right y_top <math>\alpha_x</math> <math>\alpha_y</math> | ||
type regionID | type regionID Ndope activation_energy x_left y_bottom x_right y_top <math>\alpha_x</math> <math>\alpha_y</math> | ||
... | ... | ||
... | ... | ||
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type: Can be 1, 11, 111, 2, 12, 112. Please see below | type: Can be 1, 11, 111, 2, 12, 112. Please see below | ||
regionID: The region No to use the diffusive doping | regionID: The region No to use the diffusive doping | ||
Ndope: Na pr Nd Posive is for n-type, negative is for p-type | |||
<math>alphax</math> and <math>alphay</math> is the diffusion length in x and y direction. The unit is <math>\mu m </math> | |||
For type = 1 | |||
x_left < x < x_right y_bottom < y < y_top : <math> N_{d,a} = Ndope </math> | |||
x < x_left : <math> N_{d,a} = Ndope * exp(-\alpha_{x}(|x-x_{left}|)) </math> | |||
x > x_right : <math> N_{d,a} = Ndope * exp(-\alpha_{x}(|x-x_{left}|)) </math> | |||
y < y_bottom : <math> N_{d,a} = Ndope * exp(-\alpha_{y}(|y-y_{bottom}|)) </math> | |||
y > y_top : <math> N_{d,a} = Ndope * exp(-\alpha_{y}(|y-y_{top}|)) </math> | |||
於 2023年4月25日 (二) 15:15 的修訂
$adddiffusivedope is the command to put diffusive dopant distribution in the device. The doping density decay can be either exponential decay or Gaussian distribution. The command is
$adddiffusivedope N_region type regionID Ndope activation_energy x_left y_bottom x_right y_top type regionID Ndope activation_energy x_left y_bottom x_right y_top ... ... Nth_type ....
type: Can be 1, 11, 111, 2, 12, 112. Please see below regionID: The region No to use the diffusive doping Ndope: Na pr Nd Posive is for n-type, negative is for p-type and is the diffusion length in x and y direction. The unit is
For type = 1 x_left < x < x_right y_bottom < y < y_top : x < x_left : x > x_right : y < y_bottom : y > y_top :