Emil W. Kiss
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Emil W. Kiss has a total of 10 co-authors. Here are the top co-authors by number of shared publications:
- Keith A. Kearnes
Department of Mathematics, University of Colorado, Boulder, USA
6 shared publications - Ágnes Szendrei
University of Colorado
6 shared publications - Gábor Czédli
University of Szeged
2 shared publications - Keith A. Kearnes
University of Colorado
2 shared publications - Keith A. Kearnes
Department of Mathematics, University of Colorado, Boulder, USA
2 shared publications Keith A. Kearnes
1 shared publication
Latest Publications
- Open Access
- 19 February 2026
- Published by Springer Nature in Algebra universalis
- Vol. 87 (2) , 6
What is the weakest idempotent Maltsev condition that implies that abelian tolerances generate abelian congruences?
We answer the question in the title. In the process, we correct an error in our AMS Memoir The Shape of Congruence Lattices .
- 19 February 2026
- Published by Springer Nature in Algebra universalis
- Vol. 87 (2) , 6
Open AccessWhat is the weakest idempotent Maltsev condition that implies that abelian tolerances generate abelian congruences?
We answer the question in the title. In the process, we correct an error in our AMS Memoir The Shape of Congruence Lattices .
- Open Access
Minimal abelian varieties of algebras, I
We show that any abelian variety that is not affine has a nontrivial strongly abelian subvariety. In later papers in this sequence we apply this result to the study of minimal abelian varieties.
Open AccessMinimal abelian varieties of algebras, I
We show that any abelian variety that is not affine has a nontrivial strongly abelian subvariety. In later papers in this sequence we apply this result to the study of minimal abelian varieties.
- 5 March 2018
- Published by Springer Nature in Algebra universalis
- Vol. 79 (1) , 3
Varieties whose finitely generated members are free
- 5 March 2018
- Published by Springer Nature in Algebra universalis
- Vol. 79 (1) , 3
Varieties whose finitely generated members are free
- Open Access
Varieties whose finitely generated members are free
We prove that a variety of algebras whose finitely generated members are free must be definitionally equivalent to the variety of sets, the variety of pointed sets, a variety of vector spaces over a division ring, or a variety of affine vector spaces over a division ring.
Open AccessVarieties whose finitely generated members are free
We prove that a variety of algebras whose finitely generated members are free must be definitionally equivalent to the variety of sets, the variety of pointed sets, a variety of vector spaces over a division ring, or a variety of affine vector spaces over a division ring.
- 17 August 2016
- Published by Springer Nature in Algebra universalis
- Vol. 76 (2) , 199-222
Growth rates of algebras, III: finite solvable algebras
- 17 August 2016
- Published by Springer Nature in Algebra universalis
- Vol. 76 (2) , 199-222
Growth rates of algebras, III: finite solvable algebras
- 22 January 2016
- Published by Cambridge University Press (CUP) in Journal of the Australian Mathematical Society
- Vol. 101 (1) , 56-94
GROWTH RATES OF ALGEBRAS, I: POINTED CUBE TERMS
We investigate the function $d_{\mathbf{A}}(n)$ , which gives the size of a least size generating set for $\mathbf{A}^{n}$ .- 22 January 2016
- Published by Cambridge University Press (CUP) in Journal of the Australian Mathematical Society
- Vol. 101 (1) , 56-94
GROWTH RATES OF ALGEBRAS, I: POINTED CUBE TERMS
We investigate the function $d_{\mathbf{A}}(n)$ , which gives the size of a least size generating set for $\mathbf{A}^{n}$ .- Open Access
Growth Rates of Algebras, III: Growth Rates of Solvable Algebras
We investigate how the behavior of the function d_A(n) that gives the size of a least size generating set for A^n, influences the structure of a finite solvable algebra A.
Open AccessGrowth Rates of Algebras, III: Growth Rates of Solvable Algebras
We investigate how the behavior of the function d_A(n) that gives the size of a least size generating set for A^n, influences the structure of a finite solvable algebra A.
- Open Access
Growth Rates of Algebras, II: Wiegold Dichotomy
We investigate the function $d_\mathbf{A}(n)$, which gives the size of a least size generating set for $\mathbf{A}^n$, in the case where $\mathbf{A}$ has a cube term. We show that if $\mathbf{A}$ has a $k$-cube term and $\mathbf{A}^k$ is finitely generated, then $d_\mathbf{A}(n) \in O(\log(n))$ if $\mathbf{A}$ is perfect and $d_\mathbf{A}(n) \in O(n)$ if $\mathbf{A}$ is imperfect. When $\mathbf{A}$ is finite, then one may replace "Big Oh" with "Big Theta" in these estimates.Open AccessGrowth Rates of Algebras, II: Wiegold Dichotomy
We investigate the function $d_\mathbf{A}(n)$, which gives the size of a least size generating set for $\mathbf{A}^n$, in the case where $\mathbf{A}$ has a cube term. We show that if $\mathbf{A}$ has a $k$-cube term and $\mathbf{A}^k$ is finitely generated, then $d_\mathbf{A}(n) \in O(\log(n))$ if $\mathbf{A}$ is perfect and $d_\mathbf{A}(n) \in O(n)$ if $\mathbf{A}$ is imperfect. When $\mathbf{A}$ is finite, then one may replace "Big Oh" with "Big Theta" in these estimates. - Open Access
Growth rates of algebras, I: pointed cube terms
We investigate the function d_A(n), which gives the size of a least size generating set for A^n.
Open AccessGrowth rates of algebras, I: pointed cube terms
We investigate the function d_A(n), which gives the size of a least size generating set for A^n.
- 18 September 2012
- Published by American Mathematical Society (AMS) in Memoirs of the American Mathematical Society
- Vol. 222 (1046)
The shape of congruence lattices
- 18 September 2012
- Published by American Mathematical Society (AMS) in Memoirs of the American Mathematical Society
- Vol. 222 (1046)
The shape of congruence lattices