radiation reaction वाक्य
उदाहरण वाक्य
मोबाइल
- An example of the latter might be the radiation reaction force.
- Cyclotrons are prime examples of systems which experience radiation reaction.
- The recoil experienced by a particle emitting cyclotron radiation is called radiation reaction.
- The radiation reaction force can be calculated by Pad?resummation of gravitational wave flux.
- This discussion ignores the radiation reaction force.
- The magnetic radiation reaction force is the result of the most fundamental calculation of the effect of self-generated fields.
- String theory and loop quantum gravity are current attempts to resolve this problem, formally called the problem of radiation reaction or the problem of self-force.
- Radiation reaction acts as a resistance to motion in a cyclotron; and the work necessary to overcome it is the main energetic cost of accelerating a particle in a cyclotron.
- Similar to the electric "'radiation reaction force "', three conditions must be met in order to derive the following formula for the magnetic radiation reaction force.
- Similar to the electric "'radiation reaction force "', three conditions must be met in order to derive the following formula for the magnetic radiation reaction force.
- For example, in a cyclotron, where the jerk points opposite to the velocity, the radiation reaction is directed opposite to the velocity of the particle, providing a braking action.
- Nathan Rosen continued to argue as late as the 1970s, on the basis of a supposed paradox involving the radiation reaction, that gravitational radiation is not in fact predicted by general relativity.
- Classically, a dipole in the vacuum is not acted upon by any " external " field : if there are no sources other than the dipole itself, then the only field acting on the dipole is its own radiation reaction field.
- The spectral density of the vacuum field is fixed by the form of the radiation reaction field, or vice versa : because the radiation reaction field varies with the third derivative of, the spectral energy density of the vacuum field must be proportional to the third power of in order for to hold.
- The spectral density of the vacuum field is fixed by the form of the radiation reaction field, or vice versa : because the radiation reaction field varies with the third derivative of, the spectral energy density of the vacuum field must be proportional to the third power of in order for to hold.
- In the current example the coupling of a dipole oscillator to the electromagnetic field has a dissipative component, in the form of the zero-point ( vacuum ) field; given the existence of radiation reaction, the vacuum field must also exist in order to preserve the canonical commutation rule and all it entails.
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