The following pages link to A. R. Alimov (Q328732):
Displaying 50 items.
- Normal matrices: an update (Q1124781) (← links)
- Boundary generating curves of the \(c\)-numerical range (Q1124894) (← links)
- On the perturbation of the group inverse and oblique projection (Q1294189) (← links)
- \(\| A^{-1} \|_\infty\) and equidiagonal-dominance (Q1299854) (← links)
- Examples of Chebyshev sets in matrix spaces (Q1300144) (← links)
- On the matrix norm subordinate to the Hölder norm (Q1301241) (← links)
- Schur norms of bicirculant matrices (Q1301284) (← links)
- Norm inequalities for Cartesian decompositions (Q1301287) (← links)
- The generalized spectral radius and extremal norms (Q1347930) (← links)
- Equality of higher numerical ranges of matrices and a conjecture of Kippenhahn on Hermitian pencils (Q1377516) (← links)
- Isometries for the induced \(c\)-norm on square matrices and some related results (Q1379095) (← links)
- On geometric properties of the numerical range (Q1386512) (← links)
- On generalized numerical range of the Aluthge transformation. (Q1405031) (← links)
- On the spectral norms of Cauchy-Toeplitz and Cauchy-Hankel matrices. (Q1406240) (← links)
- On weakly unitarily invariant norm and the Aluthge transformation (Q1406303) (← links)
- Matrix completions and chordal graphs (Q1412950) (← links)
- The isometries and the \(G\)-invariance of certain seminorms. (Q1414151) (← links)
- Equivalence constants for certain matrix norms. (Q1414162) (← links)
- Minkowski arrangements of spheres (Q1424404) (← links)
- New upper bounds on sphere packings. I (Q1425322) (← links)
- Cones and norms in the tensor product of matrix spaces. (Q1426290) (← links)
- Norm bounds for summation of two normal matrices. (Q1426296) (← links)
- Numerical range and Poncelet property. (Q1432832) (← links)
- A geometric characterization of strict suns in the space \(l^\infty(n)\) (Q1566453) (← links)
- On a symmetry problem for polygons (Q1577001) (← links)
- Numerical ranges and matrix completions (Q1583722) (← links)
- Numerical range of linear pencils (Q1587893) (← links)
- Specht's ratio and complementary inequalities to Golden-Thompson type inequalities on the Hadamard product (Q1593653) (← links)
- On eigenvalues and boundary curvature of the numerical range (Q1595121) (← links)
- The numerical range of a nonnegative matrix (Q1611872) (← links)
- Containment regions for zeros of polynomials from numerical ranges of companion matrices (Q1611879) (← links)
- Linear operators that preserve pairs of matrices which satisfy extreme rank properties (Q1611887) (← links)
- Firey-Shephard problems for homogeneous measures (Q1674368) (← links)
- Finite section method in a space with two norms (Q1686843) (← links)
- Best polynomial approximation on the triangle (Q1734617) (← links)
- On bodies with congruent sections or projections (Q1753209) (← links)
- Lebesgue constants for Hadamard matrices (Q1762624) (← links)
- An isomorphic version of the slicing problem (Q1763938) (← links)
- Function of a square matrix with repeated eigenvalues (Q1764708) (← links)
- On the norms of circulant matrices with the Fibonacci and Lucas numbers (Q1765401) (← links)
- On the construction of nearest defective matrices to a normal matrix (Q1765931) (← links)
- On the geometry of numerical ranges in spaces with an indefinite inner product (Q1772718) (← links)
- Three observations on the determinantal range (Q1779394) (← links)
- Some bounds on \(\ell_p\) operator norms of almost circulant, Cauchy-Toeplitz and Cauchy-Hankel matrices (Q1848706) (← links)
- On the bounds for the norms of Cauchy-Toeplitz and Cauchy-Hankel matrices (Q1855863) (← links)
- On the limit products of a family of matrices (Q1863564) (← links)
- Characterisations of Chebyshev sets in \(c_{0}\) (Q1885447) (← links)
- On the distance to the closest matrix with triple zero eigenvalue (Q1886129) (← links)
- On flat portions on the boundary of the numerical range (Q1886527) (← links)
- The approximation of fixed points of compositions of nonexpansive mappings in Hilbert space (Q1922986) (← links)
