Pages that link to "Item:Q1300823"
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The following pages link to Explicit solutions to the matrix inverse problem \(AX=B\) (Q1300823):
Displaying 19 items.
- The re-nonnegative definite and re-positive definite solutions to the matrix equation \(AXB=D\) (Q299740) (← links)
- Solutions to operator equations on Hilbert \(C^*\)-modules. II (Q601711) (← links)
- Maximization and minimization of the rank and inertia of the Hermitian matrix expression \(A-BX-(BX)^{*}\) with applications (Q632460) (← links)
- Equations \(ax = c\) and \(xb = d\) in rings and rings with involution with applications to Hilbert space operators (Q947645) (← links)
- The solutions to some operator equations (Q947665) (← links)
- The Re-positive definite solutions to the matrix inverse problem \(AX = B\) (Q1195342) (← links)
- The Hermitian \(\{P,\mathrm k+1\}\)-(anti-)reflexive solutions of a linear matrix equation (Q2007292) (← links)
- On the generalized bi (skew-) symmetric solutions of a linear matrix equation and its procrust problems (Q2016336) (← links)
- The common re-nonnegative definite and re-positive definite solutions to the matrix equations \(A_1XA_1^\ast = C_1\) and \(A_2XA_2^\ast = C_2 \) (Q2129742) (← links)
- A unified treatment for the restricted solutions of the matrix equation \(AXB=C\) (Q2132224) (← links)
- Nonnegative definite and re-nonnegative definite solutions to a system of matrix equations with statistical applications (Q2335805) (← links)
- Re-nnd generalized inverses (Q2435507) (← links)
- The reflexive solutions of the matrix equation \(AX B = C\) (Q2475878) (← links)
- A new expression of the Hermitian solutions to a system of matrix equations with applications (Q2796974) (← links)
- Re-nnd SOLUTIONS OF THE MATRIX EQUATION <i>AXB</i>=<i>C</i> (Q3509972) (← links)
- (Q4384523) (← links)
- On the Hermitian structures of the solution to a pair of matrix equations (Q4908162) (← links)
- The solutions to some operator equations with corresponding operators not necessarily having closed ranges (Q4967256) (← links)
- The Re-nnd and Re-pd solutions to the matrix equations<i>AX</i> = <i>C</i>,<i>XB</i> = <i>D</i> (Q5051485) (← links)