Superluminal Quantum Models of the Photon and Electron
... • The FTL quantum models of the electron and the photon contain quantitative experimental and theoretical properties of the electron and the photon based on transluminal quantum trajectories. • While the transluminal quantum is point-like, the continuous internal structure of photon and electron mod ...
... • The FTL quantum models of the electron and the photon contain quantitative experimental and theoretical properties of the electron and the photon based on transluminal quantum trajectories. • While the transluminal quantum is point-like, the continuous internal structure of photon and electron mod ...
Quantum-Secure Coin-Flipping and Applications
... security against a dishonest Bob, a polynomial-size (quantum) input sampler is considered, which produces the input state of the parties. Definition 2.1 (Correctness). A protocol Π correctly implements an ideal classical functionality F, if for every distribution of the input values of honest Alice ...
... security against a dishonest Bob, a polynomial-size (quantum) input sampler is considered, which produces the input state of the parties. Definition 2.1 (Correctness). A protocol Π correctly implements an ideal classical functionality F, if for every distribution of the input values of honest Alice ...
Quantum Entanglement and the Geometry of Spacetime
... Powerful new way to think about QFTs and many-body systems: • quantum criticality • topological order • renormalization-group flows • energy conditions • many-body localization • quenches • much more… In general, difficult to compute—even in free theories Simplifies in certain theories with many str ...
... Powerful new way to think about QFTs and many-body systems: • quantum criticality • topological order • renormalization-group flows • energy conditions • many-body localization • quenches • much more… In general, difficult to compute—even in free theories Simplifies in certain theories with many str ...
Maximal Newton polygons via the quantum Bruhat graph
... to enumerative geometry. Modern mathematical interest focuses on concretely understanding the structure of the quantum cohomology ring for any homogeneous variety G/P , where G is a complex reductive algebraic group and P a parabolic subgroup. The ring QH ∗ (G/P ) has a basis of Schubert classes, in ...
... to enumerative geometry. Modern mathematical interest focuses on concretely understanding the structure of the quantum cohomology ring for any homogeneous variety G/P , where G is a complex reductive algebraic group and P a parabolic subgroup. The ring QH ∗ (G/P ) has a basis of Schubert classes, in ...
24 Interferometry with Macromolecules: Quantum Paradigms Tested
... entanglement, the inseparable correlation of at least two quantum systems – which can also be part of the same physical object, as in the entanglement of internal and external degrees of freedom. This property will become relevant in the context of decoherence, as discussed further below. In the dou ...
... entanglement, the inseparable correlation of at least two quantum systems – which can also be part of the same physical object, as in the entanglement of internal and external degrees of freedom. This property will become relevant in the context of decoherence, as discussed further below. In the dou ...
Reductionism and Emergence: Implications for the Science/theology
... since we’re nowhere close to knowing everything about the universe at any moment, nor will we ever be - but the equations don’t lie. As Einstein put it, ‘It appears therefore more natural to think of physical reality as a four dimensional existence, instead of, as hitherto, the evolution of a three ...
... since we’re nowhere close to knowing everything about the universe at any moment, nor will we ever be - but the equations don’t lie. As Einstein put it, ‘It appears therefore more natural to think of physical reality as a four dimensional existence, instead of, as hitherto, the evolution of a three ...
