start SAT treatment
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@ -1,4 +1,4 @@
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use super::operators::{diffx_periodic, diffy_periodic};
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use super::operators::{diffx, diffy, diffy_periodic};
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use ndarray::{Array2, Zip};
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pub struct System {
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@ -82,20 +82,49 @@ impl System {
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}
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};
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k[i].0.fill(0.0);
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// ex = hz_y
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k[i].0.fill(0.0);
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diffy_periodic(y.1.view(), k[i].0.view_mut());
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// ey = -hz_x
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k[i].2.fill(0.0);
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diffx_periodic(y.1.view(), k[i].2.view_mut());
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diffx(y.1.view(), k[i].2.view_mut());
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k[i].2.mapv_inplace(|v| -v);
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// hz = -ey_x + ex_y
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k[i].1.fill(0.0);
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diffx_periodic(y.2.view(), k[i].1.view_mut());
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diffx(y.2.view(), k[i].1.view_mut());
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k[i].1.mapv_inplace(|v| -v);
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diffy_periodic(y.0.view(), k[i].1.view_mut());
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// Boundary conditions (SAT)
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let ny = y.1.shape()[0];
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let nx = y.1.shape()[1];
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let h = 0.3; // Get from schema
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let hinv = 1.0 / h / (nx - 1) as f32;
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// East boundary
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for j in 0..ny {
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let tau = (0.0, -1.0, -1.0);
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let g = (y.0[(j, 0)], y.1[(j, 0)], y.2[(j, 0)]);
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let v = (y.0[(j, nx - 1)], y.1[(j, nx - 1)], y.2[(j, nx - 1)]);
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// A+ = (0, 0, 0; 0, 1/2, -1/2; 0, -1/2, 1/2);
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k[i].0[(j, nx - 1)] += 0.0;
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k[i].1[(j, nx - 1)] += tau.1 * hinv * (0.5 * (v.1 - g.1) - 0.5 * (v.2 - g.2));
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k[i].2[(j, nx - 1)] += tau.2 * hinv * (-0.5 * (v.1 - g.1) + 0.5 * (v.2 - g.2));
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}
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// West boundary
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for j in 0..ny {
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let tau = (0.0, 1.0, -1.0);
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let g = (y.0[(j, nx - 1)], y.1[(j, nx - 1)], y.2[(j, nx - 1)]);
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let v = (y.0[(j, 0)], y.1[(j, 0)], y.2[(j, 0)]);
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// A- = (0, 0, 0; 0, -1/2, -1/2; 0, -1/2, -1/2);
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k[i].0[(j, 0)] += 0.0;
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k[i].1[(j, 0)] += tau.1 * hinv * (-0.5 * (v.1 - g.1) - 0.5 * (v.2 - g.2));
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k[i].2[(j, 0)] += tau.2 * hinv * (-0.5 * (v.1 - g.1) - 0.5 * (v.2 - g.2));
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}
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}
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Zip::from(&mut fut.ex)
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@ -35,15 +35,6 @@ pub(crate) fn dissy(prev: ArrayView2<f32>, mut fut: ArrayViewMut2<f32>) {
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}
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}
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enum Border {
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N,
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S,
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E,
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W,
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}
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fn apply_periodic_SAT(prev: ArrayView2<f32>, mut fut: ArrayViewMut2<f32>, border: Border) {}
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fn trad4_periodic(prev: ArrayView1<f32>, mut fut: ArrayViewMut1<f32>) {
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assert_eq!(prev.shape(), fut.shape());
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let nx = prev.shape()[0];
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