
Decoherence in Excited Atoms by Low-Energy Scattering
... The above calculations assume that the collisions are statistically independent. This approximation is accurate for our model because the probability of interaction is expected to be very small, so enough time will pass between two collisions to neglect any correlation [16]. Additionally, it will be ...
... The above calculations assume that the collisions are statistically independent. This approximation is accurate for our model because the probability of interaction is expected to be very small, so enough time will pass between two collisions to neglect any correlation [16]. Additionally, it will be ...
Quantum Fourier Transform
... αm can have nontrivial phases, but they are all of equal weight; and the offset is zero. If we measure this state in the standard computational basis, we are guaranteed to get a multiple of N/r. We can exploit this fact to produce a quantum algorithm for ...
... αm can have nontrivial phases, but they are all of equal weight; and the offset is zero. If we measure this state in the standard computational basis, we are guaranteed to get a multiple of N/r. We can exploit this fact to produce a quantum algorithm for ...
CHARACTERIZATION OF THE SEQUENTIAL PRODUCT ON
... for all A, B ∈ E (H). We shall require two more properties of a sequential product. First of all, we desire the sequential product to be continuous. We saw that any sequential product will be convex in its second variable which, with a little work and our other assumptions, will grant continuity in ...
... for all A, B ∈ E (H). We shall require two more properties of a sequential product. First of all, we desire the sequential product to be continuous. We saw that any sequential product will be convex in its second variable which, with a little work and our other assumptions, will grant continuity in ...
Are Quantum States Exponentially Long Vectors?
... For me, the main weakness in the arguments of quantum computing skeptics has always been their failure to suggest an answer to the following question: what criterion separates the quantum states we’re sure we can prepare, from the states that arise in Shor’s factoring algorithm? I call such a criter ...
... For me, the main weakness in the arguments of quantum computing skeptics has always been their failure to suggest an answer to the following question: what criterion separates the quantum states we’re sure we can prepare, from the states that arise in Shor’s factoring algorithm? I call such a criter ...
Are Quantum States Exponentially Long Vectors?
... For me, the main weakness in the arguments of quantum computing skeptics has always been their failure to suggest an answer to the following question: what criterion separates the quantum states we’re sure we can prepare, from the states that arise in Shor’s factoring algorithm? I call such a criter ...
... For me, the main weakness in the arguments of quantum computing skeptics has always been their failure to suggest an answer to the following question: what criterion separates the quantum states we’re sure we can prepare, from the states that arise in Shor’s factoring algorithm? I call such a criter ...
Quantum Mechanics and Common Sense
... the close states moving together and looking as classical objects. This is the right physical picture for QM which follows logically from its mathematics. Suppose that we see a point on a screen or photo-plate which appeared during an experiment with a quantum particle. This point definitely belongs ...
... the close states moving together and looking as classical objects. This is the right physical picture for QM which follows logically from its mathematics. Suppose that we see a point on a screen or photo-plate which appeared during an experiment with a quantum particle. This point definitely belongs ...