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Presentation #3
Presentation #3

... This is the Schrödinger equation, which we present as a Postulate. ...
January 1999
January 1999

... For large separation between the hydrogen molecules, the perturbation can be treated in a dipole approximation. Find an expression for the effective interaction energy and in particular find its dependence on the separation R in the limit R  2rb . ...
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3.5 Why does a quantum mechanic state change?

... the highest occupied energy state. We find a dynamic equilibrium between states steadily increasing or decreasing the energy. • Surfaces and defects in a crystal change the Hamiltonian of the perfect solid leading to additional electronic transitions. For all these processes according to Eq. (3.18) ...
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... Angular momentum has made small contribution to energy (order 10,000th ) ...
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Quantum Mechanics

... find the resulting energy condition and obtain the lowest order estimate for the minimum allowed energy. ...
QUANTUM NUMBERS
QUANTUM NUMBERS

... QUANTUM NUMBERS This initial discussion of quantum numbers isn't going to go down very well. It's very foreign to think of things this way It will seem made-up and artificial. Rest assured that quantum numbers are a direct result of the kinds of solutions that come out of the Schrödinger equation. W ...
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E5668: Spin precession due to spin-orbit interaction
E5668: Spin precession due to spin-orbit interaction

... An electron, with mass M , charge e and gyromagnetic constant g, launched with energy E in a one dimensional conductor, in the direction of the X axis. The conductor passes through capacitor plates of length L. The capacitor creates an electric field E in the Y direction. Likewise, there’s a magneti ...
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Quantum mechanics is the theory that we use to describe the
Quantum mechanics is the theory that we use to describe the

Quantum Mechanics • Quantum dynamics of a single par
Quantum Mechanics • Quantum dynamics of a single par

3.2 Conserved Properties/Constants of Motion
3.2 Conserved Properties/Constants of Motion

... only the phase changes as a function of time. A successive measurement will find always the same Eigenvalue. The energy and the expectation value of the operator A are thus always measurable at the same time. The state of as system is defined completely if all expectation values of those operators a ...
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Introduction: what is quantum field theory

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Recitation 2 - MIT OpenCourseWare



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Problems for Mathematics of Motion: week 6

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Homework 3: Due in class on Monday, Oct 21st, 2013

... |+i and |−i states, corresponding to the “spin” directed parallel and antiparallel to the field ~h. You should be able to recover the field of the monopole located at the origin of the parameter space, with particular values of the monopole strength (how are those related for |+i and |−i states?) Pr ...
Quantum Harmonic Oscillator
Quantum Harmonic Oscillator

... We can solve the differential equation in the coordinate basis, using a power series method. It turns out that there is a family of solutions, ...
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... Two possible interpretations (1) A particle moves forward in time, emits two photons at ( x2 , t2 ) and moves back in time with negative energy to point ( x1 , t1 ) where it scatters off a photon and moves forward in time. There is only one particle moving through space and time. (2) At point ( x1 , ...
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Relativistic quantum mechanics

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