Search Results for author: John Watrous

Found 6 papers, 1 papers with code

Certifying optimality for convex quantum channel optimization problems

1 code implementation31 Oct 2018 Bryan Coutts, Mark Girard, John Watrous

Optimality conditions for convex optimization problems over the set of all quantum measurements of a given system having a fixed number of measurement outcomes are obtained as a special case.

Quantum Physics

Limitations on separable measurements by convex optimization

no code implementations29 Aug 2014 Somshubhro Bandyopadhyay, Alessandro Cosentino, Nathaniel Johnston, Vincent Russo, John Watrous, Nengkun Yu

We prove limitations on LOCC and separable measurements in bipartite state discrimination problems using techniques from convex optimization.

Quantum Physics

Closed Timelike Curves Make Quantum and Classical Computing Equivalent

no code implementations19 Aug 2008 Scott Aaronson, John Watrous

While closed timelike curves (CTCs) are not known to exist, studying their consequences has led to nontrivial insights in general relativity, quantum information, and other areas.

Quantum Physics Computational Complexity

Coherent state exchange in multi-prover quantum interactive proof systems

no code implementations25 Apr 2008 Debbie Leung, Ben Toner, John Watrous

We show that any number of parties can coherently exchange any one pure quantum state for another, without communication, given prior shared entanglement.

Quantum Physics

Quantum Computational Complexity

no code implementations21 Apr 2008 John Watrous

This article surveys quantum computational complexity, with a focus on three fundamental notions: polynomial-time quantum computations, the efficient verification of quantum proofs, and quantum interactive proof systems.

Quantum Physics

Succinct quantum proofs for properties of finite groups

no code implementations8 Sep 2000 John Watrous

We prove that for an arbitrary group oracle there exist succinct (polynomial-length) quantum proofs for the Group Non-Membership problem that can be checked with small error in polynomial time on a quantum computer.

Computational Complexity Quantum Physics F.1.3;F.1.2

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