Shankar`s Principles of Quantum Mechanics
... operator identifications, i.e., specify the operators that represent coordinate and momentum (from which others can be built). Likewise, I would not stop with the statement that there is a Hamiltonian operator that governs the time evolution through the equation ihelty> / Ot= Hlty>; I would say the ...
... operator identifications, i.e., specify the operators that represent coordinate and momentum (from which others can be built). Likewise, I would not stop with the statement that there is a Hamiltonian operator that governs the time evolution through the equation ihelty> / Ot= Hlty>; I would say the ...
Classical & quantum dynamics of information
... Due to their great importance, both from the fundamental and from the practical points of view, it is imperative that the various facets of the concepts of information and entanglement are explored systematically in connection with diverse physical systems and processes. These concepts are at the co ...
... Due to their great importance, both from the fundamental and from the practical points of view, it is imperative that the various facets of the concepts of information and entanglement are explored systematically in connection with diverse physical systems and processes. These concepts are at the co ...
Research Proposal for a Quantum Computer Programming
... twentieth centuries [12]. It was at this time that the quantum view of the world was uncovered. If the classical view can be described as determinism, then the corresponding description for the quantum view is indeterminism. At the quantum level nature itself is unpredictable- identical situations c ...
... twentieth centuries [12]. It was at this time that the quantum view of the world was uncovered. If the classical view can be described as determinism, then the corresponding description for the quantum view is indeterminism. At the quantum level nature itself is unpredictable- identical situations c ...
ABSTRACT Title of Document:
... application of quantum information theory to interpretational issues regarding the theory of quantum mechanics. Recently, quantum information theory has emerged as a potential source for such an interpretation. The main question with which this dissertation will be concerned is whether or not an inf ...
... application of quantum information theory to interpretational issues regarding the theory of quantum mechanics. Recently, quantum information theory has emerged as a potential source for such an interpretation. The main question with which this dissertation will be concerned is whether or not an inf ...
INCT_IQ_ENG_1 - Instituto de Física / UFRJ
... proposed by Bennett and Brassard [BENNETT84], in which the security is intrinsically assured due to quantum principles such as the uncertainty principle and the ``no-cloning theorem´´. These early applications contributed to show that not only do quantum bits have the potential to replace classical ...
... proposed by Bennett and Brassard [BENNETT84], in which the security is intrinsically assured due to quantum principles such as the uncertainty principle and the ``no-cloning theorem´´. These early applications contributed to show that not only do quantum bits have the potential to replace classical ...
Improve The Convergence of Jarzynski Equality through Fast
... a long time to accomplish, based on recent work on transitionless quantum driving [14], we accelerate the adiabatic process by adding a control Hamiltonian to the original Hamiltonian. We study the convergence of Jarzynski equality under this fast-forward adiabatic process and a normal non-adiabatic ...
... a long time to accomplish, based on recent work on transitionless quantum driving [14], we accelerate the adiabatic process by adding a control Hamiltonian to the original Hamiltonian. We study the convergence of Jarzynski equality under this fast-forward adiabatic process and a normal non-adiabatic ...
Nonlocality in multipartite correlation networks LARS ERIK WÜRFLINGER
... where �Cj is a quantum state on r∈Cj Hr for all i. Finally, a state is called k-separable if it can be written as the convex sum of states, each of which is separable with respect to a partition of {1, . . . , n} into k groups. Entanglement is obviously something characteristic of quantum mechanics ...
... where �Cj is a quantum state on r∈Cj Hr for all i. Finally, a state is called k-separable if it can be written as the convex sum of states, each of which is separable with respect to a partition of {1, . . . , n} into k groups. Entanglement is obviously something characteristic of quantum mechanics ...
Wigner`s Dynamical Transition State Theory in
... the potential energy surface. Certainly for one degree-of-freedom (DoF) Hamiltonian systems (i.e. one configuration space coordinate and one associated momentum) one can understand all possible dynamics from the shape of the potential energy surface. This is definitely not true for more than one DoF ...
... the potential energy surface. Certainly for one degree-of-freedom (DoF) Hamiltonian systems (i.e. one configuration space coordinate and one associated momentum) one can understand all possible dynamics from the shape of the potential energy surface. This is definitely not true for more than one DoF ...
Chapter 3: Quantum Computing
... amplitudes of all basis states is 1. This sum remains invariant due to the application of a unitary transformations. The Hilbert space Hn is the set of all possible such linear superpositions. QC is a method of computation where various operations can be executed on these superpositions: • unitary o ...
... amplitudes of all basis states is 1. This sum remains invariant due to the application of a unitary transformations. The Hilbert space Hn is the set of all possible such linear superpositions. QC is a method of computation where various operations can be executed on these superpositions: • unitary o ...
