Pages that link to "Item:Q1362638"
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The following pages link to The extension of Roth's theorem for matrix equations over a ring (Q1362638):
Displaying 21 items.
- On T-Sylvester equations over commutative rings (Q285677) (← links)
- The matrix linear unilateral and bilateral equations with two variables over commutative rings (Q448545) (← links)
- Closed-form solutions to Sylvester-conjugate matrix equations (Q604050) (← links)
- Iterative solutions to the Kalman-Yakubovich-conjugate matrix equation (Q620986) (← links)
- Consistency for bi(skew)symmetric solutions to systems of generalized Sylvester equations over a finite central algebra (Q697052) (← links)
- Closed-form solutions to the nonhomogeneous Yakubovich-conjugate matrix equation (Q833132) (← links)
- Extraction of mth roots in matrix rings over fields (Q921089) (← links)
- Roth's theorems for sets of matrices (Q1070310) (← links)
- The matrix equation \(X-AXB=C\) and an analogue of Roth's theorem (Q1109846) (← links)
- An extension of a factorization theorem of Wedderburn to matrix rings (Q1194524) (← links)
- Roth's theorems for matrix equations with symmetry constraints (Q1322877) (← links)
- To solve matrix equation \(\sum A^iXB_i=C\) by the Smith normal form (Q1607521) (← links)
- A system of matrix equations and a linear matrix equation over arbitrary regular rings with identity (Q1827477) (← links)
- Erdős-Ko-Rado theorem for matrices over residue class rings (Q2053711) (← links)
- The matrix nearness problem associated with the quaternion matrix equation \(AXA^H+BYB^H=C\) (Q2251729) (← links)
- Anzahl theorems of matrices over the residue class ring modulo \(p^sq^{t}\) and their applications (Q2302578) (← links)
- Generalization of Roth's solvability criteria to systems of matrix equations (Q2359568) (← links)
- Least squares η-bi-Hermitian problems of the quaternion matrix equation (<i>AXB,CXD</i>) = (<i>E,F</i>) (Q2943852) (← links)
- A constructive proof by elementary transformations of Roth's removal theorems in the theory of matrix equations (Q3150382) (← links)
- A straight forward proof of Roth's lemma in matrix equations (Q3151987) (← links)
- (Q3714204) (← links)