Jorge Gonzalez
924ba4e20e
Output for the example ALPHIE_Grid. Found an issue when multiple injections were used with species with different time steps. Modification to the way to compute the ionization boundary: The maximum number of ionizations is computed by eRel/eThreshold (relative energy / threshold of ionization) For each possible ionization, the probability of ionization is computed based on the density of neutrals, cross section and effective time divided by the number of maximum ionizations. If an ionization takes place, the ionization energy is substracted from the relative energy.
115 lines
3 KiB
GLSL
115 lines
3 KiB
GLSL
zg1 = 0.0020;
|
|
tg1 = 0.0003;
|
|
rg1 = 0.0005;
|
|
dg = 0.0020;
|
|
zg2 = zg1 + tg1 + dg;
|
|
tg2 = tg1;
|
|
rg2 = rg1;
|
|
zEnd = 0.0050;
|
|
Lz = zg2 + tg2 + zEnd;
|
|
Lr = rg1 + 0.0001;
|
|
|
|
Lcell = 0.0001;
|
|
|
|
Point(1) = { 0, 0, 0, 1};
|
|
Point(2) = { zg1, 0, 0, 1};
|
|
Point(3) = {zg1+tg1, 0, 0, 1};
|
|
Point(4) = { zg2, 0, 0, 1};
|
|
Point(5) = {zg2+tg2, 0, 0, 1};
|
|
Point(6) = { Lz, 0, 0, 1};
|
|
Point(7) = { Lz, rg2, 0, 1};
|
|
Point(8) = { Lz, Lr, 0, 1};
|
|
Point(9) = {zg2+tg2, Lr, 0, 1};
|
|
Point(10) = {zg2+tg2, rg2, 0, 1};
|
|
Point(11) = { zg2, rg2, 0, 1};
|
|
Point(12) = { zg2, Lr, 0, 1};
|
|
Point(13) = {zg1+tg1, Lr, 0, 1};
|
|
Point(14) = {zg1+tg1, rg1, 0, 1};
|
|
Point(15) = { zg1, rg1, 0, 1};
|
|
Point(16) = { zg1, Lr, 0, 1};
|
|
Point(17) = { 0, Lr, 0, 1};
|
|
Point(18) = { 0, rg1, 0, 1};
|
|
|
|
Line(1) = {1, 2};
|
|
Line(2) = {2, 3};
|
|
Line(3) = {3, 4};
|
|
Line(4) = {4, 5};
|
|
Line(5) = {5, 6};
|
|
Line(6) = {6, 7};
|
|
Line(7) = {7, 8};
|
|
Line(8) = {8, 9};
|
|
Line(9) = {9, 10};
|
|
Line(10) = {10, 11};
|
|
Line(11) = {11, 12};
|
|
Line(12) = {12, 13};
|
|
Line(13) = {13, 14};
|
|
Line(14) = {14, 15};
|
|
Line(15) = {15, 16};
|
|
Line(16) = {16, 17};
|
|
Line(17) = {17, 18};
|
|
Line(18) = {18, 1};
|
|
Line(19) = {2, 15};
|
|
Line(20) = {3, 14};
|
|
Line(21) = {4, 11};
|
|
Line(22) = {5, 10};
|
|
Line(23) = {10, 7};
|
|
Line(24) = {14, 11};
|
|
Line(25) = {18, 15};
|
|
|
|
Line Loop(1) = {1, 19, -25, 18};
|
|
Plane Surface(1) = {1};
|
|
Line Loop(2) = {2, 20, 14,-19};
|
|
Plane Surface(2) = {2};
|
|
Line Loop(3) = {3, 21, -24,-20};
|
|
Plane Surface(3) = {3};
|
|
Line Loop(4) = {4, 22, 10,-21};
|
|
Plane Surface(4) = {4};
|
|
Line Loop(5) = {5, 6, -23,-22};
|
|
Plane Surface(5) = {5};
|
|
Line Loop(6) = {23, 7, 8, 9};
|
|
Plane Surface(6) = {6};
|
|
Line Loop(7) = {24, 11, 12, 13};
|
|
Plane Surface(7) = {7};
|
|
Line Loop(8) = {25, 15, 16, 17};
|
|
Plane Surface(8) = {8};
|
|
|
|
Physical Line(1) = {18, 17};
|
|
Physical Line(2) = {6, 7};
|
|
Physical Line(3) = {16, 12, 8};
|
|
Physical Line(4) = {15, 14, 13};
|
|
Physical Line(5) = {11, 10, 9};
|
|
Physical Line(6) = {1, 2, 3, 4, 5};
|
|
|
|
Physical Surface(1) = {1};
|
|
Physical Surface(2) = {2};
|
|
Physical Surface(3) = {3};
|
|
Physical Surface(4) = {4};
|
|
Physical Surface(5) = {5};
|
|
Physical Surface(6) = {6};
|
|
Physical Surface(7) = {7};
|
|
Physical Surface(8) = {8};
|
|
|
|
Transfinite Line {1, 25, 16} = zg1/Lcell + 1 Using Progression 1;
|
|
Transfinite Line {2, 14, 4, 10} = tg1/Lcell + 1 Using Progression 1;
|
|
Transfinite Line {3, 24, 12} = dg/Lcell + 1 Using Progression 1;
|
|
Transfinite Line {5, 23, 8} = (Lz-tg2-zg2)/Lcell + 1 Using Progression 1;
|
|
Transfinite Line {18, 19, 20, 21, 22, 6} = rg1/Lcell + 1 Using Progression 1;
|
|
Transfinite Line {17, 15, 13, 11, 9, 7} = (Lr-rg1)/Lcell + 1 Using Progression 1;
|
|
|
|
|
|
Transfinite Surface{1};
|
|
Recombine Surface {1};
|
|
Transfinite Surface{2};
|
|
Recombine Surface {2};
|
|
Transfinite Surface{3};
|
|
Recombine Surface {3};
|
|
Transfinite Surface{4};
|
|
Recombine Surface {4};
|
|
Transfinite Surface{5};
|
|
Recombine Surface {5};
|
|
Transfinite Surface{6};
|
|
Recombine Surface {6};
|
|
Transfinite Surface{7};
|
|
Recombine Surface {7};
|
|
Transfinite Surface{8};
|
|
Recombine Surface {8};
|