energy quantum वाक्य
उदाहरण वाक्य
मोबाइल
- These include low-energy quantum chromodynamics, bound states, and solitons.
- Adding particles or reducing the volume forces the particles into higher-energy quantum states.
- At lowest total energy ( when the thermal energy of the particles is negligible ), all the lowest energy quantum states are filled.
- To leading order LQG calculations have been shown to agree in an appropriate sense with the n-point functions calculated in the effective low energy quantum general relativity.
- The effects look paradoxical, for the energy quantum of these electromagnetic fields is by many orders of value less than the energy scale of an elementary chemical act.
- Has carried out most valuable and important investigations on the energy relationship of chemical change and was one of the first to apply the energy quantum theory to chemical reaction.
- This in turn means that from the moment of emmission to absorption, the energy quantum does not exist, yet it's final coordinate where it is absorbed still affected.
- When the electrons in a material are densely packed together, there are not enough lower energy quantum mechanical states for them all, so some of them must be in higher energy states.
- The Majumdar Ghosh model is notable because its ground states ( lowest energy quantum states ) can be found exactly and written in a simple form, making it a useful starting point for understanding more complex spin models and phases.
- If one used Planck's energy quanta, and demanded that electromagnetic radiation at a given frequency could only transfer energy to matter in integer multiples of an energy quantum "'h? "', then the photoelectric effect could be explained very simply.
- The first was that the electron responsible for the brightest spectral line ( K-alpha ) which Moseley was investigating from each element, results from a transition by a single electron between the K and L shells of the atom ( i . e ., from the nearest to the nucleus and the one next farthest out ), with energy quantum numbers corresponding to 1 and 2.
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