「$pattern tri period」：修訂間差異

於 2017年12月26日 (二) 03:44 的修訂

The pattern tri period is the same definition in pattern type as the

$pattern_tri_period
pattern_tri_num
pattern_type int_period_num f_period_spacing  $f_{1}$    $f_{2}$    $f_{3}$    $f_{4}$    $f_{5}$    $f_{6}$    $n_{r}$   $α$  if_empty

Parameter Explanation

pattern_tri_num : number of empty section.
type : type1=triangle, type2=circle, type3=ellipse, type4=rectangular, type5=Sinkx function up, type6=Sinkx function down, type7=Sinkx function up, type8=Sinkx function down.
f1-f6 : you can refer to the information where at bottom of this page.
int_period_num :
f_period_spacing :

Example

Type.1~4 are triangle, circle, ellipse and rectangle.

If the parameters are not show in the figure, you should set those parameters as 0.

Type5~8 are sine shape period structure.

Type.5 and 6 can be determined by this expression:

$f_{6} < y < f_{1} s i n f_{2} x + f_{3};$

$f_{4} < x < f_{5}$

Type.7 and 8 can be determined by this expression:

$f_{6} < x < f_{1} s i n f_{2} y + f_{3};$

$f_{4} < y < f_{5}$

$emptyperiodshape,

@@ 第6行： / 第6行： @@
   pattern_type int_period_num f_period_spacing <math>f_{1}</math>  <math>f_{2}</math>  <math>f_{3}</math>  <math>f_{4}</math>  <math>f_{5}</math>  <math>f_{6}</math>  <math>n_{r}</math> <math>\alpha</math> if_empty
-  For a triangular shape, we need 3 points (x1,y1), (x2,y2), and (x3,y3) to define the triangular shape. Then the refractive index and the absorption coefficient is put in the simulation.
 '''<big><big>Parameter Explanation</big></big>'''

「$pattern tri period」：修訂間差異

於 2017年12月26日 (二) 03:44 的修訂

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