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Undergraduate Philospohy Thesis: Quantum Mechanics and
Undergraduate Philospohy Thesis: Quantum Mechanics and

... The ascent problem deals essentially with the justification for a libertarian model of free will. Namely, is there a kind of free will that is incompatible with determinism, and if so, is this kind of free will something “worth wanting”? The libertarian needs at least a tentative answer to these que ...
1 Detailing Coherent , Minimum Uncertainty States of Gravitons, as
1 Detailing Coherent , Minimum Uncertainty States of Gravitons, as

... Is each ‘particle count unit’ as brought up by Ng, is equivalent to a brane-anti brane ‘unit in brane treatments of entropy? How does this tie in with string/ brane theory treatments of entropy? It is useful to state this convention for analyzing the resulting entropy calculations, because it is a w ...
Ph.D. Thesis Giuseppe Prettico
Ph.D. Thesis Giuseppe Prettico

... Here we focus on the relations among some of these quantum properties. More precisely, we establish connections between entanglement distillation and secret-key extraction, quantum privacy and non-locality and, finally, between non-locality and certified quantum randomness. The connection between in ...
Introduction to Quantum Computation THE JOY OF ENTANGLEMENT
Introduction to Quantum Computation THE JOY OF ENTANGLEMENT

... Bell 2 put it, “The reasonable thing just doesn’t work.” The assumption is inconsistent with quantum mechanics and with experiment. So today, the EPR paradox is more paradoxical than ever and generations of physicists have broken their heads over it. Here we explain what makes entanglement so baffl ...
5 Years Integrated M.Sc Applied Physics
5 Years Integrated M.Sc Applied Physics

Interpretations of Einstein`s Equation E=mc2 - Philsci
Interpretations of Einstein`s Equation E=mc2 - Philsci

... Einstein’s equation E = mc2 has received two main types of interpretations. First, some philosophers and physicists have suggested that Einstein’s equation tells us whether the properties mass and energy are the same. Second, some philosophers and physicists have gone further to claim that Einstein’ ...
Does Geometric Algebra provide a loophole to Bell`s Theorem?
Does Geometric Algebra provide a loophole to Bell`s Theorem?

... its early promise. The short answer is: because the mapping between 3D geometry and the mathematics of one qubit is already thoroughly understood, while the extension to a system of entangled qubits does not bring in new geometric insights but on the contrary merely reproduces the usual complex Hilb ...
Superconducting Circuits and Quantum Computation—T. P. Orlando
Superconducting Circuits and Quantum Computation—T. P. Orlando

... 20-2 RLE Progress Report ...
Physicalism and the Part-Whole Relation
Physicalism and the Part-Whole Relation

... system, we can distinguish the state of the system, its constants, and its temporal evolution. Some quantities of a physical system are constant; others vary with time. In the case of a single classical particle, we can distinguish position and momentum as changing quantities, whereas mass remains c ...
Quantification of Linear Entropy for Quantum Entanglement in He, H
Quantification of Linear Entropy for Quantum Entanglement in He, H

... smaller estimated uncertainty in our calculation. For the hydrogen negative ion, we determine our result as L s = 0.106153 ± 0.000010. Again, with smaller estimated uncertainty, we believe our present value is also an improvement over other calculations, notwithstanding that no explicit numerical va ...
Embedding Quantum Simulators Roberto Di Candia
Embedding Quantum Simulators Roberto Di Candia

... Quantum simulations consist in the reproduction of the dynamics of a quantum system on a controllable platform, with the goal of capturing an interesting feature of the considered model. It is broadly believed that the advent of quantum simulators will represent a technological revolution, as they p ...
SEMICLASSICAL AND LARGE QUANTUM NUMBER LIMITS
SEMICLASSICAL AND LARGE QUANTUM NUMBER LIMITS

... with d < −2 can support at most a finite number of bound states and the limit of (infinitely) large quantum numbers cannot be taken in the bound state regime. The semiclassical limit can be reached, however, e.g., by taking the limit of large potential strengths, see (3). When −2 < d < 0, large ener ...
Studying Quantum Field Theory
Studying Quantum Field Theory

Nonperturbative quantum geometries
Nonperturbative quantum geometries

... In addition, the quantities that we need to define are not, as they are in usual q u a n t u m field theory, expectation values. They are constraint equations which state that a product of operators annihilates some particular state. In particular, although regularization is required to define the a ...
On quantum obfuscation - University of Maryland Institute for
On quantum obfuscation - University of Maryland Institute for

... There, it was suggested that public-key cryptosystems might be constructible via obfuscation of privatekey schemes; this was viewed as a reasonable possibility because writing code in an obfuscated manner seems relatively easy in practice. The first major result in classical obfuscation was the 2001 ...
Consciousness as a State of Matter
Consciousness as a State of Matter

Silicon nanophotonics for scalable quantum coherent feedback
Silicon nanophotonics for scalable quantum coherent feedback

... rication capabilities of nanophotonics technology. Indeed, the true potential of CQFC is realized at scales where many optical elements are interconnected as potentially reconfigurable networks []. Bulk-optics implementations are impractical for the realization of such complex networks, and a form ...
Quantum Mechanical Algorithms for the Nonabelian Hidden
Quantum Mechanical Algorithms for the Nonabelian Hidden

Polarization statistics
Polarization statistics

... To complete the analysis of polarization statistics beyond the quantum Q function we have considered other possibilities. More specifically we have studied the so called s-ordered distributions for the complex amplitudes that depend on a real parameter s including the Q function as the case s  1, ...
COMPUTING QUANTUM PHASE TRANSITIONS PREAMBLE
COMPUTING QUANTUM PHASE TRANSITIONS PREAMBLE

Read State-of-the-art Report (pdf file) - FB3
Read State-of-the-art Report (pdf file) - FB3

Quantum field theory and the Jones polynomial
Quantum field theory and the Jones polynomial

The Compton-Schwarzschild correspondence from extended de
The Compton-Schwarzschild correspondence from extended de

Distance between quantum states in the presence of initial qubit
Distance between quantum states in the presence of initial qubit

... contractive with respect to some metrics. In consequence, the distance D[ρ1 ,ρ2 ] between two states can tend to zero when the system approaches a unique steady state (i.e., the dynamics is relaxing). We emphasize that contractivity is not a universal feature but depends on the metric: Quantum evolu ...


... Quantum physics is one of the most powerful theories in physics yet is at odds with our understanding of reality. In this module we show how laboratories around the world can prepare single atomic particles, ensembles of atoms, light and solid state systems in appropriate quantum states and observe ...
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Interpretations of quantum mechanics

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