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What is Quantum Computation? - IC
What is Quantum Computation? - IC

security engineering - University of Sydney
security engineering - University of Sydney

... most classical algorithms don’t last • Anything relying on integer factorisation or the discrete logarithm problem can’t resist quantum cryptanalysis ...
Quantum Physics 2005 Notes-3 Observables – (Chapter 5) Notes 3
Quantum Physics 2005 Notes-3 Observables – (Chapter 5) Notes 3

Constructing mehod of 2-EPP with different quantum error correcting
Constructing mehod of 2-EPP with different quantum error correcting

... In this paper, we proposed a method to construct a 2EPP which consists of different quantum error correcting codes and by simulations investigated the performance of the 2-EPPs for a phase-damping channel. The proposed protocol showed improved fidelity and purification rate compared with an EPP from a ...
From Last Time… Today Particle in a box or a
From Last Time… Today Particle in a box or a

... Reducing the box size reduces position uncertainty, but the momentum uncertainty goes up! ...
From Last Time… - High Energy Physics
From Last Time… - High Energy Physics

Document
Document

Document
Document

PPTx
PPTx

C. Heitzinger, C. Ringhofer. S. Ahmed, D. Vasileska
C. Heitzinger, C. Ringhofer. S. Ahmed, D. Vasileska

Fri., May 6, 12:45 pm
Fri., May 6, 12:45 pm

Presentations\Quantum Well Structures and Fabrications Rev 1
Presentations\Quantum Well Structures and Fabrications Rev 1

Quantum Computer
Quantum Computer

The quantum Heisenberg group H(1)q
The quantum Heisenberg group H(1)q

Chirality is the property of an object to exist as distinguishable mirror
Chirality is the property of an object to exist as distinguishable mirror

... say, Why the Quantum ?, it does not require the discovery of new laws of nature: there was room for hope that it might be answered through a better understanding of the laws as we currently know them, particularly those of quantum physics. And this is what has happened: the better understanding is t ...
Quantum Computing - Department of Physics and Astronomy
Quantum Computing - Department of Physics and Astronomy

Hypercomputation - the UNC Department of Computer Science
Hypercomputation - the UNC Department of Computer Science

Two-level quantum dot in the Aharonov–Bohm ring. Towards understanding “phase lapse”  P.
Two-level quantum dot in the Aharonov–Bohm ring. Towards understanding “phase lapse” P.

... for Δ < 0, with Fano resonance shapes being mirror reflected. It shows that the position of ε2 with respect to the Fermi level determines the shape of the Fano conductance peaks through ε1 and Fano parameter q ∝ –Γ2/ε2. A similar situation has been encountered in the case of a large dot with strongl ...
Executive Summary Last modified October 13
Executive Summary Last modified October 13

Titles and Abstracts
Titles and Abstracts

... systems with six levels. Using numerical, computer-algebraic and analytic methods, various partial results have been obtained all of which are compatible with the conjecture that no more than three MU bases exist. I will emphasise the case of MU bases consisting of product states only for which stro ...
proper_time_Bhubanes.. - Institute of Physics, Bhubaneswar
proper_time_Bhubanes.. - Institute of Physics, Bhubaneswar

proper_time_Bhubanes.. - Institute of Physics, Bhubaneswar
proper_time_Bhubanes.. - Institute of Physics, Bhubaneswar

... ⇒ only the phase of the state changes... the „clock“ does not „tick“ ⇒ the concept of proper time has no operational meaning ⇒ visibility is maximal! ...
Discrete Symmetries and Gravity G W Gibbons DAMTP
Discrete Symmetries and Gravity G W Gibbons DAMTP

... In fact setting up initial data {Σ, hij , Kij } in general relativity with regions in which their gravitational arrows of time differ is easy. One picks Σ to admit an involutive isometry f of the initial 3-metric hij, f⋆hij = hij under which the second fundamental form Kij is taken to be odd f⋆Kij = ...
Quantum Computing Devices Quantum Bits
Quantum Computing Devices Quantum Bits

... If M1 and M2 are 2 x 2 matrices that describe unitary quantum gates, then it is easy to verify that the joint actions of M1 of the first qubis and M2 on the second are described by M1 ⊗ M2 This generalize to quantum systems of any size If matrices M1 and M2 define unitary mappings on Hilbert soace ...
The de Broglie-Bohm pilot-wave interpretation
The de Broglie-Bohm pilot-wave interpretation

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Basil Hiley

Basil J. Hiley (born 1935), is a British quantum physicist and professor emeritus of the University of London. He received the Majorana Prize ""Best person in physics"" in 2012.Long-time co-worker of David Bohm, Hiley is known for his work with Bohm on implicate orders and for his work on algebraic descriptions of quantum physics in terms of underlying symplectic and orthogonal Clifford algebras. Hiley co-authored the book The Undivided Universe with David Bohm, which is considered the main reference for Bohm's interpretation of quantum theory.The work of Bohm and Hiley has been characterized as primarily addressing the question ""whether we can have an adequate conception of the reality of a quantum system, be this causal or be it stochastic or be it of any other nature"" and meeting the scientific challenge of providing a mathematical description of quantum systems that matches the idea of an implicate order.
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