activity
20022015
most citedAn Overview of the State of the Art for Practical Quantum Key Distribution

8 citations · 40 across the 16 of their papers we have counts for

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8 papers · 1 filter

math.GT2015

Inca Foams

Avishy Y. Carmi, Daniel Moskovich

We study a certain class of embedded two-foams that arise from gluing discs into ribbon torus knots along nonintersecting torus meridians. We exhibit several equivalent diagrammati…

math.GT2011

Surgery presentations for knots coloured by metabelian groups

Daniel Moskovich

A G-coloured knot is a knot together with a representation of its knot group onto G. Two G-coloured knots are said to be rho-equivalent if they are related by surgery around unit f…

math.GT2008★ 3 cited

Surgery presentations of coloured knots and of their covering links

Andrew Kricker, Daniel Moskovich

We consider knots equipped with a representation of their knot groups onto a dihedral group D_{2n} (where n is odd). To each such knot there corresponds a closed 3-manifold, the (i…

math.GT2005

Triviality of the Odd-Degree Part of the Space of Three-Loop Finite-Type Invariants

Daniel Moskovich

Withdrawn by the author in favour of math.GT/0511602

math.GT2005

Vanishing of 3-Loop Jacobi Diagrams of Odd Degree

Daniel Moskovich, Tomotada Ohtsuki

We prove the vanishing of the space of 3-loop Jacobi diagrams of odd degree. This implies that no 3-loop finite-type invariant can distinguish between a knot and its inverse.

math.GT2005

Surgery Description of Orientation-Preserving -Actions on Compact Orientable 3-Manifolds

Daniel Moskovich

This paper has been withdrawn because its contents have become subsumed in Section 5.2 of arXiv:0805.2307.