Author pages are created from data sourced from our academic publisher partnerships and public sources.

Publications Influence

Share This Author

MAXIMAL SUBGROUPS OF FREE IDEMPOTENT GENERATED SEMIGROUPS OVER THE FULL LINEAR MONOID

- I. Dolinka, R. Gray
- Mathematics
- 5 December 2011

We show that the rank $ r$ component of the free idempotent generated semigroup of the biordered set of the full linear semigroup full of $ n \times n$ matrices over a division ring $ Q$ has maximal… Expand

THE IDEMPOTENT-GENERATED SUBSEMIGROUP OF THE KAUFFMAN MONOID

- I. Dolinka, J. East
- MathematicsGlasgow Mathematical Journal
- 2 February 2016

Abstract We characterise the elements of the (maximum) idempotent-generated subsemigroup of the Kauffman monoid in terms of combinatorial data associated with certain normal forms. We also calculate… Expand

Variants of finite full transformation semigroups

- I. Dolinka, J. East
- Mathematics, Computer ScienceInt. J. Algebra Comput.
- 20 October 2014

TLDR

The Bergman property for endomorphism monoids of some Fra

- I. Dolinka
- Mathematics
- 10 September 2010

Based on an idea of Y. P\'eresse and some results of Maltcev, Mitchell and Ru\v{s}kuc, we present sufficient conditions under which the endomorphism monoid of a countably infinite ultrahomogeneous… Expand

Every Group is a Maximal Subgroup of the Free Idempotent Generated Semigroup over a band

- I. Dolinka, N. Ruškuc
- Mathematics, Computer ScienceInt. J. Algebra Comput.
- 7 January 2013

TLDR

A characterization of retracts in certain Fraïssé limits

- I. Dolinka
- Mathematics, Computer ScienceMath. Log. Q.
- 1 February 2012

Assuming certain conditions on a class of finitely generated first-order structures admitting the model-theoretical construction of a Fraisse limit, we characterize retracts of such limits as… Expand

A Note on Free Idempotent Generated Semigroups over the Full Monoid of Partial Transformations

- I. Dolinka
- Mathematics
- 16 January 2011

Recently, Gray and Ru\v skuc proved that if e is a rank k idempotent transformation of the set {1,…, n} to itself and k ≤ n − 2, then the maximal subgroup of the free idempotent generated semigroup… Expand

Sandwich semigroups in diagram categories

- I. Djurdjev, I. Dolinka, J. East
- MathematicsInternational Journal of Algebra and Computation
- 23 October 2019

This paper concerns a number of diagram categories, namely the partition, planar partition, Brauer, partial Brauer, Motzkin and Temperley–Lieb categories. If [Formula: see text] denotes any of these… Expand

Enumeration of idempotents in diagram semigroups and algebras

- I. Dolinka, J. East, +4 authors Nicholas Loughlin
- Computer Science, MathematicsJ. Comb. Theory, Ser. A
- 9 August 2014

On Equations for Union-Free Regular Languages

- S. Crvenkovic, I. Dolinka, Z. Ésik
- Mathematics, Computer ScienceInf. Comput.
- 10 January 2001

TLDR

...

1

2

3

4

5

...