A class of symmetric and non-symmetric band matrices via binomial coefficients

Articles in the same Issue

1. Permutative universal realizability
2. Further extensions of Hartfiel’s determinant inequality to multiple matrices
3. The smallest singular value of certain Toeplitz-related parametric triangular matrices
4. Schrödinger’s tridiagonal matrix
5. Graph isomorphism and Gaussian boson sampling
6. Enumeration of weighted paths on a digraph and block hook determinant
7. The Totally Positive Completion Problem: The 3-by-n Case
8. Analytical solutions to some generalized and polynomial eigenvalue problems
9. Algebraic conditions and the sparsity of spectrally arbitrary patterns
10. A combinatorial expression for the group inverse of symmetric M-matrices
11. On the spectrum of linear combinations of finitely many diagonalizable matrices that mutually commute
12. Combinatorial Matrices
13. The normalized distance Laplacian
14. A note on a walk-based inequality for the index of a signed graph
15. On identities involving generalized harmonic, hyperharmonic and special numbers with Riordan arrays
16. Further generalization of symmetric multiplicity theory to the geometric case over a field
17. Block circulant matrices and the spectra of multivariate stationary sequences
18. Unique builders for classes of matrices
19. An elementary proof of Chollet’s permanent conjecture for 4 × 4 real matrices
20. Linear transformations of tropical matrices preserving the cyclicity index
21. Further results on q-Lie groups, q-Lie algebras and q-homogeneous spaces
22. Seidel energy of complete multipartite graphs
23. Generating functions for a lattice path model introduced by Deutsch
24. On the smallest singular value in the class of unit lower triangular matrices with entries in [−a, a]
25. A class of symmetric and non-symmetric band matrices via binomial coefficients