Pages that link to "Item:Q3984093"
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The following pages link to A general analysis of Sylvester's matrix equation (Q3984093):
Displaying 23 items.
- On the Sylvester-like matrix equation \(AX+f(X)B=C\) (Q285672) (← links)
- On T-Sylvester equations over commutative rings (Q285677) (← links)
- On a result of J.J. Sylvester (Q290683) (← links)
- Simultaneous solutions of Sylvester equations and idempotent matrices separating the joint spectrum (Q551333) (← links)
- Uniqueness of solution of a generalized \(\star\)-Sylvester matrix equation (Q905721) (← links)
- Contour integral solutions of Sylvester-type matrix equations (Q905742) (← links)
- Cauchy-type determinants and integrable systems (Q975611) (← links)
- The matrix equation \(XA-BX=R\) and its applications (Q1109847) (← links)
- Explicit solution of Sylvester and Lyapunov equations (Q1121344) (← links)
- On solutions of generalized Sylvester equation in polynomial matrices (Q1660372) (← links)
- On the matrix equation \(X^{-1}X^*=A\) (Q1810102) (← links)
- Sylvester matrix equation for matrix pencils (Q1906795) (← links)
- The Sylvester equation in Banach algebras (Q2238857) (← links)
- The polynomial solution to the Sylvester matrix equation (Q2371072) (← links)
- On the generalized Sylvester mapping and matrix equations (Q2472398) (← links)
- Homogeneous Sylvester equations of lower triangular matrices (Q2676740) (← links)
- Solutions of the generalized Sylvester matrix equation and the application in eigenstructure assignment (Q2937919) (← links)
- THE GENERALIZED SYLVESTER MATRIX EQUATION, RANK MINIMIZATION AND ROTH’S EQUIVALENCE THEOREM (Q3110923) (← links)
- A generalization of Jameson's method for Sylvester's matrix equation (Q3151928) (← links)
- A generalized sylvester equation: a criterion for structural staility of triples of matrices (Q4253149) (← links)
- A link between the matrix equation AX –XB = C and the matrix quadratic (Q4299927) (← links)
- A link between the matrix equation AX –XB = C and the matrix quadratic (Q4836037) (← links)
- Solving the Sylvester Equation AX-XB=C when $\sigma(A)\cap\sigma(B)\neq\emptyset$ (Q5376727) (← links)