activity
20022009
most citedGraphical description of the action of local Clifford transformations on graph states

336 citations · 992 across the 17 of their papers we have counts for

collaborators

17 papers

quant-ph2009★ 43 cited

Quantum computation in correlation space and extremal entanglement

J. -M. Cai, W. Dür, M. Van den Nest +2

Recently, a framework was established to systematically construct novel universal resource states for measurement-based quantum computation using techniques involving finitely corr…

quant-ph2008★ 7 cited

Classical spin systems and the quantum stabilizer formalism: general mappings and applications

R. Hübener, M. Van den Nest, W. Dür +1

We present general mappings between classical spin systems and quantum physics. More precisely, we show how to express partition functions and correlation functions of arbitrary cl…

quant-ph2007★ 65 cited

Completeness of the classical 2D Ising model and universal quantum computation

M. Van den Nest, W. Dür, H. J. Briegel

We prove that the 2D Ising model is complete in the sense that the partition function of any classical q-state spin model (on an arbitrary graph) can be expressed as a special inst…

quant-ph2007★ 1 cited

The LU-LC conjecture, diagonal local operations and quadratic forms over GF(2)

D. Gross, M. Van den Nest

We report progress on the LU-LC conjecture - an open problem in the context of entanglement in stabilizer states (or graph states). This conjecture states that every two stabilizer…

quant-ph2007★ 86 cited

Fundamentals of universality in one-way quantum computation

M. Van den Nest, W. Dür, A. Miyake +1

We build a framework allowing for a systematic investigation of the issue: "Which quantum states are universal resources for one-way quantum computation?" We start by re-examining…

quant-ph2006★ 46 cited

Graph states as ground states of many-body spin-1/2 Hamiltonians

M. Van den Nest, K. Luttmer, W. Dür +1

We consider the problem whether graph states can be ground states of local interaction Hamiltonians. For Hamiltonians acting on n qubits that involve at most two-body interactions,…