quantum condition वाक्य
उदाहरण वाक्य
मोबाइल
- A result which was known well before, and used to formulate the old quantum condition.
- It was an argument for the old quantum condition mostly independent from the one developed by adiabatic invariance.
- In 1924, as a PhD candidate, Louis de Broglie proposed a new interpretation of the quantum condition.
- I applied this rule to Heisenberg's quantum condition and found that it agreed for the diagonal elements.
- The motivation for the old quantum condition was the correspondence principle, complemented by the physical observation that the quantities which are quantized must be adiabatic invariants.
- The integral is easiest for a " particle in a box " of length " L ", where the quantum condition is:
- The old quantum condition requires that " J " multiplied by the period of \ theta is an integer multiple of Planck's constant:
- The level sets of " H " are the orbits, and the quantum condition is that the area enclosed by an orbit in phase space is an integer.
- This relation is attributed to Max Born ( 1925 ), who called it a " quantum condition " serving as a postulate of the theory; it was noted by Heisenberg uncertainty principle.
- In order for the old quantum condition to make sense, the classical motion must be separable, meaning that there are separate coordinates q _ i in terms of which the motion is periodic.
- The two quantum conditions restrict the total angular momentum and the " z "-component of the angular momentum to be the integers " l ", " m ".
- The quantum condition demands that the integral of the constant \ scriptstyle l _ \ phi as \ scriptstyle \ phi varies from 0 to 2 \ pi is an integer multiple of " h ":
- To make the transition from classical to quantum theory, we must, according to the general principles proclaimed in Chap . 1, elevate coordinates and their conjugate momenta to operators in the Hilbert space of possible physical states and impose quantum conditions upon them.
- De Broglie had shown how to reproduce the discrete energy states in Einstein's framework the quantum condition is the standing wave condition, and this gave hope to those in the Einstein school that all the discrete aspects of quantum mechanics would be subsumed into a continuous wave mechanics.
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