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Multiscale meshing--mesh resolution transitions (#119)
* Bug fix to dpoly.m * if sum(inside) == 0 then d_l will not exist, but it seems like it sum(inside) is zero then it doesn't use the d_l anyway so can just return then. * use splitting at initial point generation to ensure mesh resolution transitions between largely disparate nests are sufficiently smooth for good mesh qualities. Co-authored-by: Keith Roberts <[email protected]>
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% Example_10_Multiscale_Smoother: | ||
% An idealized test for multiscale nesting using boxes with a large min_el | ||
% ratio | ||
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bbox = [0, 1; 0,1]; | ||
boubox = [0,0; 1,0; 1,1; 0,1; 0,0; NaN NaN ]; | ||
min_el = 1e3; | ||
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gdat1 = geodata('pslg',boubox,'bbox',bbox,'h0',min_el); | ||
fh1 = edgefx('geodata',gdat1,'g',0.2); | ||
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bbox2 = [-1, 2; -1,2]; | ||
boubox2 = [-1,-1; 2,-1; 2,2; -1,2; -1,-1; NaN NaN ]; | ||
min_el2 = min_el*10; | ||
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gdat2 = geodata('pslg',boubox2,'bbox',bbox2,'h0',min_el2); | ||
fh2 = edgefx('geodata',gdat2,'g',0.2); | ||
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mshopts = meshgen('ef',{fh2, fh1},'bou',{gdat2,gdat1},... | ||
'plot_on',1,'qual_tol',0.0025,'cleanup',0); | ||
mshopts = mshopts.build; | ||
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m = mshopts.grd; | ||
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plot(m) | ||
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m = m.clean; | ||
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plot(m) |
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% Function for adding points to an untriangulated set of points based on | ||
% nearest distance versus the desired edgefx | ||
function [new_points]=split(points,fh) | ||
% find the point closest to each point (that isn't the *same* point) | ||
[idx, ~] = ourKNNsearch(points',points',2); | ||
% the ideal spacing between points | ||
ideal_dst = fh(points); | ||
% where the dst is 2*ideal_dist, add a point in between | ||
long = zeros(length(points)*2,1); | ||
lat = zeros(length(points)*2,1); | ||
long(1:2:end) = points(idx(:,1),1); | ||
long(2:2:end) = points(idx(:,2),1); | ||
lat(1:2:end) = points(idx(:,1),2); | ||
lat(2:2:end) = points(idx(:,2),2); | ||
L = m_lldist(long,lat); | ||
L = L(1:2:end)*1e3; % L = lengths in meters | ||
splits = L > 1.5*ideal_dst; | ||
disp(['Number of splits near multiscale nest: ' num2str(sum(splits))]) | ||
new_points = (points(idx(splits,1),:) + points(idx(splits,2),:))./2.0; | ||
end | ||
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