Difference between revisions of "Ttclass/mldivide.m"

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Solves a linear system with tensor train objects. Syntax:
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{{DISPLAYTITLE:ttclass/mldivide.m}} __NOTOC__
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Solves a linear system with tensor train objects.
  
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                    x=mldivide(A,y)
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==Syntax==
  
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The first input should be a ttclass matrix and the
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    x=mldivide(A,y)
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second one a ttclass vector of appropriate mode sizes.
 
  
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Note: the AMEn-solve algorithm is applied to symmetrized
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==Parameters==
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system A'A x = A'y.
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    A - ttclass matrix
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    y - ttclass vector
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==Outputs==
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    x - ttclass vector
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==Notes==
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the AMEn-solve algorithm is applied to symmetrised
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      system (A'*A)*x=A'*y
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==See also==
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[[ttclass.m]], [[ttclass/mrdivide.m]], [[ttclass/mtimes.m]], [[ttclass/amensolve.m]], [[ttclass/amensum.m]], [[ttclass/clearcoeff.m]], [[ttclass/conj.m]], [[ttclass/ctranspose.m]], [[ttclass/diag.m]], [[ttclass/dot.m]], [[ttclass/full.m]], [[ttclass/hdot.m]], [[ttclass/ismatrix.m]], [[ttclass/isnumeric.m]], [[ttclass/isreal.m]], [[ttclass/kron.m]], [[ttclass/mean.m]], [[ttclass/minus.m]], [[ttclass/nnz.m]], [[ttclass/norm.m]], [[ttclass/numel.m]], [[ttclass/pack.m]], [[ttclass/plus.m]], [[ttclass/rand.m]], [[ttclass/ranks.m]], [[ttclass/rdivide.m]], [[ttclass/revert.m]], [[ttclass/shrink.m]], [[ttclass/size.m]], [[ttclass/sizes.m]], [[ttclass/subsref.m]], [[ttclass/sum.m]], [[ttclass/trace.m]], [[ttclass/transpose.m]], [[ttclass/truncate.m]], [[ttclass/ttort.m]], [[ttclass/unit_like.m]], [[ttclass/vec.m]], [[Tensor_train_module]]
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''Version 2.1, authors: [[Dmitry Savostyanov]]''

Latest revision as of 19:42, 6 June 2026