Subsemigroup of \(T_n\) assigned to a fixed point free permutation
From MaRDI portal
Publication:6651831
DOI10.1007/s00233-024-10482-2MaRDI QIDQ6651831
Publication date: 11 December 2024
Published in: Semigroup Forum (Search for Journal in Brave)
Semigroups of transformations, relations, partitions, etc. (20M20) Topological dynamics (37B99) Eigenvalues, singular values, and eigenvectors (15A18) Fixed points and periodic points of dynamical systems; fixed-point index theory; local dynamics (37C25) Directed graphs (digraphs), tournaments (05C20) General theory for finite permutation groups (20B05)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- A presentation for the singular part of the full transformation semigroup.
- The Euler-Poincaré characteristic of index maps
- Skew pairs of idempotents in transformation semigroups.
- On the matricial version of Fermat-Euler congruences
- The monoid of orientation-preserving mappings on a chain
- Idempotents, regular elements and sequences from finite semigroups
- Generalized Fermat, double Fermat and Newton sequences.
- Defining relations for idempotent generators in finite full transformation semigroups.
- Isolating segments, fixed point index, and symbolic dynamics
- A note on maximal regular subsemigroups of the finite transformation semigroups \(\mathcal T(n,r)\).
- Structural aspects of semigroups based on digraphs
- On regular semigroups
- Strong pairs of periodic segments
- Idempotent rank in finite full transformation semigroups
- Fermat's Little Theorem and Gauss Congruence: Matrix Versions and Cyclic Permutations
- When are nonnegative matrices product of nonnegative idempotent matrices?
- Dold sequences, periodic points, and dynamics
- The matrix Euler-Fermat theorem
- The Subsemigroup Generated By the Idempotents of a Full Transformation Semigroup
- On products of idempotent matrices
- Products of idempotents in certain semigroups of transformations
- Products of idempotent matrices
This page was built for publication: Subsemigroup of \(T_n\) assigned to a fixed point free permutation