Pages that link to "Item:Q2706282"
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The following pages link to An orthogonally based pivoting transformation of matrices and some applications (Q2706282):
Displaying 15 items.
- How to transform matrices \(U_1, \dots, U_p\) to matrices \(V_1, \dots, V_p\) so that \(V_i V_j^T= {\mathbb O}\) if \(i \neq j\)? (Q450746) (← links)
- A ternary-arithmetic topological based algebraic method for networks traffic observability (Q651739) (← links)
- Timetabling optimization of a single railway track line with sensitivity analysis (Q845568) (← links)
- Observability in linear systems of equations and inequalities: Applications (Q858278) (← links)
- On multivariate order statistics. Application to ranked set sampling (Q961966) (← links)
- Pivoting to normalize a basic matrix (Q1319023) (← links)
- Obtaining simultaneous solutions of linear subsystems of inequalities and duals (Q1602997) (← links)
- Principal pivot transforms of some classes of matrices (Q1779264) (← links)
- Solving some special cases of monomial ratio equations appearing frequently in physical and engineering problems (Q1793871) (← links)
- Dealing with the multiplicity of solutions of the \(\ell _{1}\) and \(\ell _{\infty }\) regression models (Q2470107) (← links)
- Perturbation approach to sensitivity analysis in mathematical programming (Q2499371) (← links)
- (Q3122741) (← links)
- (Q3731774) (← links)
- (Q3774824) (← links)
- A complete description of cones and polytopes including hypervolumes of all facets of a polytope (Q4928893) (← links)
