Commit e4de723c by Pierre Cazenave

### Fix the creation of the velocity field to use all time steps instead of just the last one

parent aecd59cb
 ... ... @@ -266,7 +266,7 @@ Mobj.meanflow_ubar = squeeze(mean(Mobj.meanflow_u, 2)); Mobj.meanflow_vbar = squeeze(mean(Mobj.meanflow_v, 2)); % Depth averaged velocity Mobj.velocity = mean(sqrt(Mobj.meanflow_u(:, :, end).^2 + Mobj.meanflow_v(:, :, end).^2), 2); Mobj.velocity = squeeze(mean(sqrt(Mobj.meanflow_u.^2 + Mobj.meanflow_v.^2), 2)); % Convert the current times to Modified Julian Day (this is a bit ugly). pc.time.all = strtrim(regexp(pc.time.units, 'since', 'split')); ... ... @@ -309,7 +309,7 @@ end % % % Add the current element's position and value as a scatter point to % % the map plot. % scatter(fvlon(i), fvlat(i), 50, Mobj.velocity(i), 'filled') % scatter(fvlon(i), fvlat(i), 50, Mobj.velocity(i, end), 'filled') % % % Do vertical profiles of u, v and velocity. % figure(2) ... ... @@ -368,7 +368,7 @@ end % % The interpolated POLCOMS vertical profile (last time step only) % plot(sqrt(iuz(i, :).^2 + ivz(i, :).^2), izz(i, :), 'g') % % The depth-averaged velocity (again, last time step only) % fvvelbar = Mobj.velocity(i); % fvvelbar = Mobj.velocity(i, end); % plot([fvvelbar, fvvelbar], [min(fvz), max(fvz)], 'k') % xlim([-0.1, 0.2]) % ylim([-100, 0]) ... ...
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