Home Unitary automorphisms of the space of Toeplitz-plus-Hankel matrices
Article Open Access

Unitary automorphisms of the space of Toeplitz-plus-Hankel matrices

  • A.K. Abdikalykov , V.N. Chugunov and Kh.D. Ikramov
Published/Copyright: April 20, 2015

Received: 2015-3-10
Accepted: 2015-4-13
Published Online: 2015-4-20

©2015 A.K. Abdikalykov et al.

Articles in the same Issue

  1. The maximum multiplicity and the two largest multiplicities of eigenvalues in a Hermitian matrix whose graph is a tree
  2. When powers of a matrix coincide with its Hadamard powers
  3. Partitions of networks that are robust to vertex permutation dynamics
  4. Explicit formulas for the constituent matrices. Application to the matrix functions
  5. Equality in Wielandt’s eigenvalue inequality
  6. Unitary automorphisms of the space of Toeplitz-plus-Hankel matrices
  7. Completely positive matrices over Boolean algebras and their CP-rank
  8. Determinants and inverses of circulant matrices with complex Fibonacci numbers
  9. Complex Hadamard Matrices contained in a Bose–Mesner algebra
  10. The reciprocal super Catalan matrix
  11. A new bound for the spectral radius of Brualdi-Li matrices
  12. Matrices induced by arithmetic functions, primes and groupoid actions of directed graphs
  13. Moore-Penrose inverses of Gram matrices leaving a cone invariant in an indefinite inner product space
  14. A variant of the reciprocal super Catalan matrix
  15. Another formulation of the Wick’s theorem. Farewell, pairing?
  16. A note on certain ergodicity coeflcients
  17. Two-level Cretan matrices constructed using SBIBD
  18. A Hadamard product involving inverse-positive matrices
  19. On decomposition of k-tridiagonal ℓ-Toeplitz matrices and its applications
  20. Factorizations for q-Pascal matrices of two variables
  21. Companion matrices and their relations to Toeplitz and Hankel matrices
  22. Symmetric Hadamard matrices of order 116 and 172 exist
  23. On the determinants of some kinds of circulant-type matrices with generalized number sequences
  24. Extension of Wang-Gong monotonicity result in semisimple Lie groups
  25. Elementary triangular matrices and inverses of k-Hessenberg and triangular matrices
Downloaded on 28.9.2025 from https://www.degruyterbrill.com/document/doi/10.1515/spma-2015-0006/html
Scroll to top button