Acceleration radiation, transition probabilities and trans-Planckian physics
... T = h̄a/2π ck B , when the quantum state of the field is the ordinary Minkowski vacuum. The acceleration radiation effect can be analyzed from two different points of view. It can be derived by computing the expectation value of the number operator in the Minkowski vacuum state by using the formalis ...
... T = h̄a/2π ck B , when the quantum state of the field is the ordinary Minkowski vacuum. The acceleration radiation effect can be analyzed from two different points of view. It can be derived by computing the expectation value of the number operator in the Minkowski vacuum state by using the formalis ...
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... ity of a measurement, and they observables such as position x and momentum p, the product of the consequence of the quantized naprovide an interesting challenge to spreads is lower-bounded: DxDp Q I/2, where I is Planck’s constant. The ture of the electromagnetic field devise quantum strategies that ...
... ity of a measurement, and they observables such as position x and momentum p, the product of the consequence of the quantized naprovide an interesting challenge to spreads is lower-bounded: DxDp Q I/2, where I is Planck’s constant. The ture of the electromagnetic field devise quantum strategies that ...
The Methodology of Statistical Mechanics
... the missing information (3.36). We will later identify the quantity S that we have introduced in (4.11) with the thermodynamic entropy we discussed in Chapter 2. Although our simple model has only four particles, we can ask questions that are relevant to much larger systems. For example, what is the ...
... the missing information (3.36). We will later identify the quantity S that we have introduced in (4.11) with the thermodynamic entropy we discussed in Chapter 2. Although our simple model has only four particles, we can ask questions that are relevant to much larger systems. For example, what is the ...
PROJECTIVE AND CONFORMAL STRUCTURES IN GENERAL
... hypothesize a mathematical structure for space-time which would contain these relations and give general relativity in a classical limit. We do not know how to do this at present.” ...
... hypothesize a mathematical structure for space-time which would contain these relations and give general relativity in a classical limit. We do not know how to do this at present.” ...
Collected Scientific Papers - SN Bose National Centre for Basic
... In the paper A Note on Dirac Equations and the Zeeman Effect (Indian J Phys. 17, 301 (1943)), written together with K Basu, the problem of the energy levels of a hydrogenic atom in an inhomogeneous magnetic field is solved using Sonine polynomials. The calculations are elegant and straightforward an ...
... In the paper A Note on Dirac Equations and the Zeeman Effect (Indian J Phys. 17, 301 (1943)), written together with K Basu, the problem of the energy levels of a hydrogenic atom in an inhomogeneous magnetic field is solved using Sonine polynomials. The calculations are elegant and straightforward an ...
Superconducting Circuits and Quantum Computation
... way that preserves quantum coherence. Typically, these variables consist of two quantum states, and the quantum device is called a quantum bit or qubit. Superconducting quantum circuits have been proposed as qubits, in which circulating currents of opposite polarity characterize the two quantum stat ...
... way that preserves quantum coherence. Typically, these variables consist of two quantum states, and the quantum device is called a quantum bit or qubit. Superconducting quantum circuits have been proposed as qubits, in which circulating currents of opposite polarity characterize the two quantum stat ...
Chapter 6 Impulse and Momentum Continued
... pE = pC = mC vC = (2.00 × 103 kg)(30.0m/s) = 6.00 × 104 kg ⋅ m/s pC2 (6.00 × 104 kg ⋅ m/s)2 ...
... pE = pC = mC vC = (2.00 × 103 kg)(30.0m/s) = 6.00 × 104 kg ⋅ m/s pC2 (6.00 × 104 kg ⋅ m/s)2 ...
Document
... (and why must we detect) highly-entangled qubit states? • What is quantum entanglement? • How to detect it? the complete way: quantum state tomography the scalable way: entanglement witnesses ...
... (and why must we detect) highly-entangled qubit states? • What is quantum entanglement? • How to detect it? the complete way: quantum state tomography the scalable way: entanglement witnesses ...
LHC Physics Goals
... Solution to Symmetry Breaking: Higgs mechanism Introduce a field that obeys a potential that is rotationally invariant (i.e. symmetric) and has multiple minima away from a zero value of the field. lowest state of the theory: things roll to this minimum (in one random direction) once this is do ...
... Solution to Symmetry Breaking: Higgs mechanism Introduce a field that obeys a potential that is rotationally invariant (i.e. symmetric) and has multiple minima away from a zero value of the field. lowest state of the theory: things roll to this minimum (in one random direction) once this is do ...
Quantum Computation with Topological Phases of Matter
... tected from scattering. Theory and experiments have found an important new family of such materials. Topological insulators are materials with a bulk insulating gap, exhibiting quantum-Hall-like behaviour in the absence of a magnetic field. Such systems are thought to provide an avenue for the reali ...
... tected from scattering. Theory and experiments have found an important new family of such materials. Topological insulators are materials with a bulk insulating gap, exhibiting quantum-Hall-like behaviour in the absence of a magnetic field. Such systems are thought to provide an avenue for the reali ...
Seminar 5: LAGRANGE MULTIPLIERS Problem 19. A sphere of
... Let (xB , yB ) be the Cartesian coordinates of the center of mass of the bar, B, and θ is the angle of rotation of the bar about its center of mass. Then the potential energy of the bar is ...
... Let (xB , yB ) be the Cartesian coordinates of the center of mass of the bar, B, and θ is the angle of rotation of the bar about its center of mass. Then the potential energy of the bar is ...
One Complexity Theorist`s View of Quantum Computing
... have become useful only because they have been found to be crucial for public-key cryptography, and this application is in turn possible only because they have been presumed to be difficult. This is also true of the generalizations of Boneh and Lipton [BL95] of these algorithms. If the only uses of ...
... have become useful only because they have been found to be crucial for public-key cryptography, and this application is in turn possible only because they have been presumed to be difficult. This is also true of the generalizations of Boneh and Lipton [BL95] of these algorithms. If the only uses of ...