x - Physics@Brock
... (d) The speed of the oscillator is maximum at the times in Part (c) (i.e., when the oscillator passes through the equilibrium position); the speed of the oscillator is minimum (i.e., zero) at the times in Part (b) (i.e., when the oscillator is at a turning point). (e) The accelerator of the oscillat ...
... (d) The speed of the oscillator is maximum at the times in Part (c) (i.e., when the oscillator passes through the equilibrium position); the speed of the oscillator is minimum (i.e., zero) at the times in Part (b) (i.e., when the oscillator is at a turning point). (e) The accelerator of the oscillat ...
Casimir Interaction between a Plate and a Cylinder T. Emig, M. Kardar,
... mechanical systems on the nanometer scale, quantum effects like Casimir forces have become increasingly important [1,2]. These systems can probe mechanical oscillation modes of quasi-one-dimensional structures such as nanowires or carbon nanotubes with high precision [3]. However, thorough theoretic ...
... mechanical systems on the nanometer scale, quantum effects like Casimir forces have become increasingly important [1,2]. These systems can probe mechanical oscillation modes of quasi-one-dimensional structures such as nanowires or carbon nanotubes with high precision [3]. However, thorough theoretic ...
UNIVERSITY OF CALICUT (Abstract)
... 2. Project can be experimental / theoretical or done in collaboration (association) with a recognised lab or organisation. 3. Project work may be done individually or as group of maximum of six students. 4. A supervisor has to guide a batch of maximum 24 students. For an additional batch another sup ...
... 2. Project can be experimental / theoretical or done in collaboration (association) with a recognised lab or organisation. 3. Project work may be done individually or as group of maximum of six students. 4. A supervisor has to guide a batch of maximum 24 students. For an additional batch another sup ...
Future Directions in Quantum Information
... use of quantum effects in metrology will be the injection of squeezed vacuum into nextgeneration LIGO, which has the potential to increase the sensitivity of gravitational wave detection by more than an order of magnitude. The workshop will map out the upcoming developments of quantum sensing and me ...
... use of quantum effects in metrology will be the injection of squeezed vacuum into nextgeneration LIGO, which has the potential to increase the sensitivity of gravitational wave detection by more than an order of magnitude. The workshop will map out the upcoming developments of quantum sensing and me ...
QUANTUM INFORMATION, COMPUTATION AND FUNDAMENTAL
... information (log2 2 = 1) by a measurement! Moreover, after a measurement the state of the qubit is no longer the same. It has irreversibly changed to one of the two distinct states. This is a riddle of quntum information: even though an unknown qubit contains infinite amount of bits one can extract ...
... information (log2 2 = 1) by a measurement! Moreover, after a measurement the state of the qubit is no longer the same. It has irreversibly changed to one of the two distinct states. This is a riddle of quntum information: even though an unknown qubit contains infinite amount of bits one can extract ...
[pdf]
... nonlinear optics to study interfacial trap lifetimes at the ZnSe-GaAs(001) heterojunction. This contribution provides information about the effects of defects on free carriers and provides an example of how modulation techniques can be combined with nonlinear optical spectroscopies to provide low ba ...
... nonlinear optics to study interfacial trap lifetimes at the ZnSe-GaAs(001) heterojunction. This contribution provides information about the effects of defects on free carriers and provides an example of how modulation techniques can be combined with nonlinear optical spectroscopies to provide low ba ...
Angular Momentum 23.1 Classical Description
... We learn that, for example, [L̂x , L̂y ] = i ~ Lz . This tells us that it is impossible to find eigenfunctions of Lx that are simultaneously eigenfunctions of Ly and/or Lz . So returning to the issue of [Ĥ, L̂i ] = 0, we can, evidently, choose any one of the angular momentum operators, and have sha ...
... We learn that, for example, [L̂x , L̂y ] = i ~ Lz . This tells us that it is impossible to find eigenfunctions of Lx that are simultaneously eigenfunctions of Ly and/or Lz . So returning to the issue of [Ĥ, L̂i ] = 0, we can, evidently, choose any one of the angular momentum operators, and have sha ...
AP-C Objectives
... a. Relate mass, velocity, and linear momentum for a moving object, and calculate the total linear momentum of a system of objects. b. Relate impulse to the change in linear momentum and the average force acting on an object. c. State and apply the relations between linear momentum and center-of-mass ...
... a. Relate mass, velocity, and linear momentum for a moving object, and calculate the total linear momentum of a system of objects. b. Relate impulse to the change in linear momentum and the average force acting on an object. c. State and apply the relations between linear momentum and center-of-mass ...
Against Field Interpretations of Quantum Field Theory - Philsci
... example of the free scalar field (the Klein-Gordon field).4 This is a complex-valued field – its solutions include both positive- and negative-frequency plane waves. To form a Hilbert space of classical scalar fields, we need a notion of complex multiplication: what is it to multiply a vector in th ...
... example of the free scalar field (the Klein-Gordon field).4 This is a complex-valued field – its solutions include both positive- and negative-frequency plane waves. To form a Hilbert space of classical scalar fields, we need a notion of complex multiplication: what is it to multiply a vector in th ...
PDF208kB - Alpes Lasers
... in the first minigap by a small well adjacent to the injection barrier. Its wave function has a maximum close to the injection barrier and decreases smoothly in the active region. This upper state is well-separated from the higher-lying states of the superlattice, lying in its first minigap. It ther ...
... in the first minigap by a small well adjacent to the injection barrier. Its wave function has a maximum close to the injection barrier and decreases smoothly in the active region. This upper state is well-separated from the higher-lying states of the superlattice, lying in its first minigap. It ther ...
Chapter 6
... free particle in free space Free elementary particles can move with arbitrary velocities and posses arbitrary energy levels not bounded to multiples of Planck's constant. The Shrödinger's wave theory later on replaced Bohr's very simple and visual atomic model, describing matter in terms of probabil ...
... free particle in free space Free elementary particles can move with arbitrary velocities and posses arbitrary energy levels not bounded to multiples of Planck's constant. The Shrödinger's wave theory later on replaced Bohr's very simple and visual atomic model, describing matter in terms of probabil ...
Slide 1
... Important conclusion: An electromechanical instability is possible even if the initial displacement of the shuttle is smaller than its de Broglie wavelength and quantum fluctuations of the shuttle position can not be neglected. In this situation one speaks of a quantum shuttle instability. Now once ...
... Important conclusion: An electromechanical instability is possible even if the initial displacement of the shuttle is smaller than its de Broglie wavelength and quantum fluctuations of the shuttle position can not be neglected. In this situation one speaks of a quantum shuttle instability. Now once ...
Renormalization group
In theoretical physics, the renormalization group (RG) refers to a mathematical apparatus that allows systematic investigation of the changes of a physical system as viewed at different distance scales. In particle physics, it reflects the changes in the underlying force laws (codified in a quantum field theory) as the energy scale at which physical processes occur varies, energy/momentum and resolution distance scales being effectively conjugate under the uncertainty principle (cf. Compton wavelength).A change in scale is called a ""scale transformation"". The renormalization group is intimately related to ""scale invariance"" and ""conformal invariance"", symmetries in which a system appears the same at all scales (so-called self-similarity). (However, note that scale transformations are included in conformal transformations, in general: the latter including additional symmetry generators associated with special conformal transformations.)As the scale varies, it is as if one is changing the magnifying power of a notional microscope viewing the system. In so-called renormalizable theories, the system at one scale will generally be seen to consist of self-similar copies of itself when viewed at a smaller scale, with different parameters describing the components of the system. The components, or fundamental variables, may relate to atoms, elementary particles, atomic spins, etc. The parameters of the theory typically describe the interactions of the components. These may be variable ""couplings"" which measure the strength of various forces, or mass parameters themselves. The components themselves may appear to be composed of more of the self-same components as one goes to shorter distances.For example, in quantum electrodynamics (QED), an electron appears to be composed of electrons, positrons (anti-electrons) and photons, as one views it at higher resolution, at very short distances. The electron at such short distances has a slightly different electric charge than does the ""dressed electron"" seen at large distances, and this change, or ""running,"" in the value of the electric charge is determined by the renormalization group equation.