Pages that link to "Item:Q1990887"
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The following pages link to Solving the operator equation \(AX-XB = C\) with closed \(A\) and \(B\) (Q1990887):
Displaying 8 items.
- Singular Sylvester equation in Banach spaces and its applications: Fredholm theory approach (Q2029873) (← links)
- On the intrinsic structure of the solution set to the Yang-Baxter-like matrix equation (Q2078345) (← links)
- On a singular Sylvester equation with unbounded self-adjoint \(A\) and \(B\) (Q2181146) (← 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)
- Solutions to the system of operator equations \(A X B = C = B X A\) (Q2313131) (← links)
- How and Why to Solve the Operator Equation <i>AX</i> −<i>XB</i> = <i>Y</i> (Q4342099) (← links)
- Classification and approximation of solutions to Sylvester matrix equation (Q5863932) (← links)