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Elements of QFT in Curved Space-Time
Elements of QFT in Curved Space-Time

... flat space: only ξRφ2 counterterms represent a new element in the matter sector. Moreover, due to covariance, multiplicative renormalization factors, e.g., Z1 , in n−4 ...
Pitkanen_03B
Pitkanen_03B

... entropy is maximal in quantum jump is the basic variational principle for the TGD-inspired theory of Consciousness. It says that the information contents of conscious experience is maximal. Although this principle is diametrically opposite to the Second Law of Thermodynamics, it is structurally simi ...
The duality of psycho-physics
The duality of psycho-physics

... step is his argument concerns Godel’s theorem which shows that within any algorithmic system there are theorems that can’t be proven true or false from within the system, but which mathematicians can show to be true. Penrose, however, is on shaky ground since it should be possible for the computer t ...
Superconducting Circuits and Quantum Computation
Superconducting Circuits and Quantum Computation

pptx - IHES
pptx - IHES

Entanglement Theory and the Second Law of Thermodynamics
Entanglement Theory and the Second Law of Thermodynamics

... This will turn out to be the central quantity in this work as it will emerge as the unique entanglement quantifier. Operations – The correct choice of the set of operations employed is crucial for establishing reversibility in entanglement manipulation. To motivate this choice it is instructive to n ...
Theoretical and observational consistency of Massive Gravity
Theoretical and observational consistency of Massive Gravity

Are there basic laws of quantum information processing?
Are there basic laws of quantum information processing?

... provides fundamental bounds for capacities of quantum channels. Quite recently Bennett et al. [2] calculating the capacities of simple quantum channels supplemented (or not) by classical ones, used the theorem as a basic tool for providing upper bounds for the capacities. For example, this allowed t ...
Superconducting Circuits and Quantum Computation
Superconducting Circuits and Quantum Computation

Past Research
Past Research

Powerpoint97 - mindsofmexico.org
Powerpoint97 - mindsofmexico.org

Popper`s Paradoxical Pursuit of Natural Philosophy
Popper`s Paradoxical Pursuit of Natural Philosophy

Contextuality, cohomology and paradox
Contextuality, cohomology and paradox

... of the major tools of modern mathematics, which has until now been conspicuous by its absence, both in theoretical computer science, and in quantum information. The use of cohomology to characterise contextuality was initiated in [5]. In the present paper, we take the cohomological approach consider ...
Detected-jump-error-correcting quantum codes - IAP TU
Detected-jump-error-correcting quantum codes - IAP TU

... basis states are affected by a given pair of errors L ␣ and L ␤ in a similar way. The latter condition necessarily implies that the scalar products between states L ␣ 兩 ci 典 and L ␤ 兩 ci 典 are state independent. It is plausible that a larger set of error operators leads to a more restrictive set of ...
What is a quantum simulator?
What is a quantum simulator?

... While the idea of simulations is centuries old [1, 2], the suggestion that a quantum device would make for a better mimic of some models than a classical device is commonly attributed to Feynman in 1982 [46]. He noted that calculating properties of an arbitrary quantum model on a classical device is ...
Observable Measure of Quantum Coherence in Finite
Observable Measure of Quantum Coherence in Finite

Triple to quintuple quantum dots for making multiple qubits
Triple to quintuple quantum dots for making multiple qubits

... antilocalization of Coulomb blockade peaks, consistent with strong spin-orbit coupling. By comparing the low-field peak height distribution with the symplectic symmetry class of random matrix theory, we are able to place an upper bound of 25 nm on the spin-orbit length. By tuning the device into a d ...
Topological quantum computation
Topological quantum computation

quantum computation of the jones polynomial - Unicam
quantum computation of the jones polynomial - Unicam

arXiv:1008.1839v2 [hep-th] 12 Aug 2010
arXiv:1008.1839v2 [hep-th] 12 Aug 2010

... Although gravity, as the weakest force in nature, is more perturbabtive than the other three fundamental forces all the way up to energies below the Planck scale, it was found to be non-renormalizable in the conventional sense [1]. But this does not prevent the enormous range of successful physical ...
Schumacher Compression
Schumacher Compression

... We now prove the converse theorem for quantum data compression by considering the most general compression protocol that meets the success criterion in (17.5) and demonstrating that such an asymptotically error-free protocol should have its rate of compression above the von Neumann entropy of the so ...
CHAPTER 15 - Quantum cryptography
CHAPTER 15 - Quantum cryptography

of a quantum system or state - Hal-SHS
of a quantum system or state - Hal-SHS

... «directly», that is to say in terms of properties and objects, quantum phenomena and systems, at least if one refers intelligibility not to perception but to understanding, as it seems logical. If one can conceive objects of a quantum area or «world» in this sense, the questions of physical interpre ...
Quantum Entanglement in Many-body Systems
Quantum Entanglement in Many-body Systems

... For mixed states, the von Neumann entropy is no longer a good measure of entanglement. The reason is clear by considering the following example: suppose A (B) and A0 (B 0 ) are entangled and form a pure state. If we consider the system consisting only of A and B, which must be a mixed state and inde ...
Detailed information may be found here
Detailed information may be found here

... 3 units, and 9, 10 or 11 lecture modules, each worth 1 unit. These lecture modules have 20 lectures (45 minutes long), reading assignments, tutorial sessions and/or problem sets, or equivalent. The modules are categorized as: • Compulsory Physics modules (8 units, including the Research Project) • P ...
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Topological quantum field theory

A topological quantum field theory (or topological field theory or TQFT) is a quantum field theory which computes topological invariants.Although TQFTs were invented by physicists, they are also of mathematical interest, being related to, among other things, knot theory and the theory of four-manifolds in algebraic topology, and to the theory of moduli spaces in algebraic geometry. Donaldson, Jones, Witten, and Kontsevich have all won Fields Medals for work related to topological field theory.In condensed matter physics, topological quantum field theories are the low energy effective theories of topologically ordered states, such as fractional quantum Hall states, string-net condensed states, and other strongly correlated quantum liquid states.
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