670 citations
- J. Cuevas2 profiles31 · h 118
- L. Lyons7 profiles31 · h 118
- M. Feindt3 profiles31 · h 111
- M. Houlden5 profiles31 · h 50
- N. Van Remortel6 profiles31 · h 52
- P. Renton7 profiles31 · h 60
- R. Orava4 profiles31 · h 78
- A. Savoy-Navarro6 profiles30 · h 111
- F. Šforza28
- G. Gomez Ceballos26
- K. Österberg26
- C. P. Marino5 profiles24
- Istituto Nazionale di Fisica Nucleare, Sezione di BolognaIT114 papers
- Osservatorio astronomico di BolognaIT66 papers
- Joint Institute for Nuclear ResearchRU40 papers
- Centre National de la Recherche ScientifiqueFR39 papers
- University of OxfordGB37 papers
- University of PaduaIT37 papers
- University of LiverpoolGB34 papers
- Karlsruhe Institute of TechnologyDE33 papers
- National Institute for AstrophysicsIT31 papers
- Institut National de Physique Nucléaire et de Physique des ParticulesFR30 papers
- National and Kapodistrian University of AthensGR30 papers
- University of HelsinkiFI30 papers
5 papers · 1 filter
The Alexander polynomial of (1,1)-knots
Alessia Cattabriga
In this paper we investigate the Alexander polynomial of (1,1)-knots, which are knots lying in a 3-manifold with genus one at most, admitting a particular decomposition. More preci…
Representations of (1,1)-knots
Alessia Cattabriga, Michele Mulazzani
We present two different representations of (1,1)-knots and study some connections between them. The first representation is algebraic: every (1,1)-knot is represented by an elemen…
Strongly-cyclic branched coverings of knots via -decompositions
Paola Cristofori, Michele Mulazzani, Andrei Vesnin
Strongly-cyclic branched coverings of knots are studied by using their (g,1)-decompositions. Necessary and sufficient conditions for the existence and uniqueness of such coverings…
All strongly-cyclic branched coverings of (1,1)-knots are Dunwoody manifolds
Alessia Cattabriga, Michele Mulazzani
We show that every strongly-cyclic branched covering of a (1,1)-knot is a Dunwoody manifold. This result, together with the converse statement previously obtained by Grasselli and…
Torus knots and Dunwoody manifolds
Huseyin Aydin, Inci Gultekyn, Michele Mulazzani
We obtain an explicit representation, as Dunwoody manifolds, of all cyclic branched coverings of torus knots of type , with and .