Pages that link to "Item:Q4685889"
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The following pages link to Positive solutions of the system of operator equations \(A_1X=C_1\), \(XA_2=C_2\), \(A_3XA^*_3=C_3\), and \(A_4XA^*_4=C_4\) in Hilbert \(C^*\)-modules (Q4685889):
Displaying 8 items.
- \(\mathrm G\)-positive and \(\mathrm G\)-repositive solutions to some adjointable operator equations over Hilbert \(C^{\ast}\)-modules (Q459282) (← links)
- The common positive solution to adjointable operator equations with an application (Q714082) (← links)
- Closed range and nonclosed range adjointable operators on Hilbert \(C^*\)-modules (Q1670428) (← links)
- Singular Lyapunov operator equations: applications to \(C^*\)-algebras, Fréchet derivatives and abstract Cauchy problems (Q2240806) (← links)
- Operator algebra generated by an element from the module \(\mathcal {B}(V_1,V_2)\) (Q2313087) (← links)
- Solvability of the system of operator equations \(AX=C, XB=D\) in Hilbert \(C{{}^*}\)-modules (Q2660419) (← links)
- Positive and re-positive solutions to some systems of adjointable operator equations over Hilbert C*-modules (Q3165171) (← links)
- Positive solutions to a system of adjointable operator equations over Hilbert \(C^*\)-modules (Q5962298) (← links)