Closed RichardWaiteSTFC closed 2 years ago
4 files ± 0 76 suites +4 7m 30s :stopwatch: + 1m 37s 438 tests +18 438 :heavy_check_mark: +18 0 :zzz: ±0 0 :x: ±0 1 296 runs +64 1 296 :heavy_check_mark: +64 0 :zzz: ±0 0 :x: ±0
Results for commit 03e5d1b0. ± Comparison against base commit 37e2ac7f.
:recycle: This comment has been updated with latest results.
Merging #108 (a224627) into master (4d02dbd) will increase coverage by
9.12%
. The diff coverage is100.00%
.
@@ Coverage Diff @@
## master #108 +/- ##
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+ Coverage 27.16% 36.28% +9.12%
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Files 235 235
Lines 15740 15744 +4
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+ Hits 4276 5713 +1437
+ Misses 11464 10031 -1433
Impacted Files | Coverage Δ | |
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swfiles/@spinw/optmagsteep.m | 97.86% <100.00%> (+14.80%) |
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swfiles/@spinw/intmatrix.m | 76.42% <0.00%> (+1.42%) |
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swfiles/sw_atomdata.m | 74.00% <0.00%> (+2.00%) |
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external/eigorth.m | 82.85% <0.00%> (+2.85%) |
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swfiles/@spinw/magstr.m | 95.23% <0.00%> (+4.76%) |
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swfiles/+swplot/color.m | 76.92% <0.00%> (+5.76%) |
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swfiles/+swplot/mouse.m | 20.87% <0.00%> (+20.87%) |
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swfiles/+swplot/delete.m | 34.54% <0.00%> (+34.54%) |
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swfiles/+swplot/tooltip.m | 50.00% <0.00%> (+50.00%) |
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... and 24 more |
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@mducle I have been trying to figure out how to distinguish free
and per
boundary conditions - I think in my toy example with NN and next NN coupling the result is the same because when per
boundary conditions are removed it identifies that spins are coupled to themselves and the interactions in extend unit cells are removed anyway (as they are in free
boundary conditions).
testCase.swobj = spinw();
testCase.swobj.genlattice('lat_const', [2 3 6])
testCase.swobj.addatom('r',[0; 0; 0],'S',1)
testCase.swobj.addmatrix('label', 'A', ...
'value', diag([0 0 -0.1])) % c easy
testCase.swobj.addmatrix('label', 'J1', 'value', 1)
testCase.swobj.addmatrix('label', 'J2', 'value', 5)
testCase.swobj.gencoupling();
testCase.swobj.addcoupling('mat', 'J1', 'bond', 1); % NN along a
testCase.swobj.addcoupling('mat', 'J2', 'bond', 4); % Next NN along a
testCase.swobj.addaniso('A');
testCase.swobj.table('bond',1:4)
% idx subidx dl dr length matom1 idx1 matom2 idx2 matrix
% ___ ______ _____________ _____________ ______ __________ ____ __________ ____ ______________________________________
%
% 1 1 1 0 0 1 0 0 2 {'atom_1'} 1 {'atom_1'} 1 {'J1' } {0×0 char} {0×0 char}
% 2 1 0 1 0 0 1 0 3 {'atom_1'} 1 {'atom_1'} 1 {0×0 char} {0×0 char} {0×0 char}
% 3 1 1 -1 0 1 -1 0 3.606 {'atom_1'} 1 {'atom_1'} 1 {0×0 char} {0×0 char} {0×0 char}
% 3 2 1 1 0 1 1 0 3.606 {'atom_1'} 1 {'atom_1'} 1 {0×0 char} {0×0 char} {0×0 char}
% 4 1 2 0 0 2 0 0 4 {'atom_1'} 1 {'atom_1'} 1 {'J2' } {0×0 char} {0×0 char}
% free
testCase.swobj.genmagstr('mode', 'helical', 'S', [0; 0; 1], ...
'k',[1,0,0], 'n', [0,1,0]); % FM
out = testCase.swobj.optmagsteep('nExt', [2,1,1], ...
'boundary', {'free', 'free', 'free'});
out.e(end) % 3.9
testCase.swobj.magstr.S % [0 0; 0 0; -1 1]
% per
testCase.swobj.genmagstr('mode', 'helical', 'S', [0; 0; 1], ...
'k',[1,0,0], 'n', [0,1,0]); % FM
out = testCase.swobj.optmagsteep('nExt', [2,1,1], ...
'boundary', {'per', 'per', 'per'}); % self-coupling - interactions removed
out.e(end) % 3.9
testCase.swobj.magstr.S % [0 0; 0 0; -1 1]
I can get round this by extending the unit cell which removes the self-coupling warning and I do get a different structure, but it looks a bit dodgy for free
and it thinks they have the same energy whatever I put in for J2
...). Here is the structure fro nExt=[6,1,1]
Added tests unit tests for
optmagsteep
. Please note thatfSub
andsublat
- these provide the order of sublattice indices for parallelisation -it doesn't seem to effect the result. The only