Quantum Mechanics - Indico
... but to enable us to construct more concise theories, recovering e.g. locality (which appears to have been lost in string theory). The “random numbers”, inherent in the usual statistical interpretation of the wave functions, may well find their origins at the Planck scale, so that, there, we have an ...
... but to enable us to construct more concise theories, recovering e.g. locality (which appears to have been lost in string theory). The “random numbers”, inherent in the usual statistical interpretation of the wave functions, may well find their origins at the Planck scale, so that, there, we have an ...
SCHRÖDINGER EQUATION FOR A PARTICLE ON A CURVED SPACE AND SUPERINTEGRABILITY
... The study of a quantum free particle in Euclidean space leads to the straightforward conclusion that the solutions are plane-wave states that are in fact eigenfunctions of the linear momentum operator. Plane waves are therefore simultaneous eigenfunctions of energy and linear momentum. As soon as th ...
... The study of a quantum free particle in Euclidean space leads to the straightforward conclusion that the solutions are plane-wave states that are in fact eigenfunctions of the linear momentum operator. Plane waves are therefore simultaneous eigenfunctions of energy and linear momentum. As soon as th ...
TALK - ECM
... The basic idea is the same as in Kolmogorov Heisenberg turbulence theory: a mode of the field with wave number k lives in the environment provided by all modes with wave number k' > k The dynamics of the relevant mode is obtained by tracing over the environment. This generally leaves the relevant m ...
... The basic idea is the same as in Kolmogorov Heisenberg turbulence theory: a mode of the field with wave number k lives in the environment provided by all modes with wave number k' > k The dynamics of the relevant mode is obtained by tracing over the environment. This generally leaves the relevant m ...
ph 2811 / 2808 - quantum mechanics
... 7. Show that commuting operators have simultaneous eigenfunctions. 8. What are indistinguishable particles? 9. What is Rayleigh ratio? 10. Find the separation between any two consecutive energy levels of a rigid rotator. ...
... 7. Show that commuting operators have simultaneous eigenfunctions. 8. What are indistinguishable particles? 9. What is Rayleigh ratio? 10. Find the separation between any two consecutive energy levels of a rigid rotator. ...
