Difference between revisions of "Ttclass/mldivide.m"

Revision as of 15:13, 5 April 2026

Solves a linear system with tensor train objects.

x=mldivide(A,y)

A - ttclass matrix

   x - ttclass vector

x - ttclass vector

Note: the AMEn-solve algorithm is applied to symmetrised
      system (A'*A)*x=A'*y

d.savostyanov@soton.ac.uk

@@ Line 1: / Line 1: @@
-Solves a linear system with tensor train objects. Syntax:
+{{DISPLAYTITLE:ttclass/mldivide.m}} __NOTOC__
+Solves a linear system with tensor train objects.
+==Syntax==
-     x=mldivide(A,y)
+ x=mldivide(A,y)
-The first input should be a ttclass matrix and the
+==Arguments==
-second one a ttclass vector of appropriate mode sizes.
-Note: the AMEn-solve algorithm is applied to symmetrized
+ A - ttclass matrix
-system A'A x = A'y.
+    x - ttclass vector
+==Outputs==
+ x - ttclass vector
+ Note: the AMEn-solve algorithm is applied to symmetrised
+       system (A'*A)*x=A'*y
+ d.savostyanov@soton.ac.uk