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The Bohr radius is a space-like separation between the proton and electron in the hydrogen atom. According to the Copenhagen school of quantum mechanics, the proton is sitting in the absolute Lorentz ...
Tunneling in Fractional Quantum Mechanics     Tunneling  Fractional Quantum Mechanics       font style='font-size:12px;'> 2010/12/24
We study the tunneling through delta and double delta potentials in fractional quantum mechanics. After solving the fractional Schr\"odinger equation for these potentials, we calculate the correspond...
The quantum mechanics of perfect fluids     The quantum mechanics  perfect fluids       font style='font-size:12px;'> 2010/12/24
We consider the canonical quantization of an ordinary fluid. The resulting long-distance effective field theory is derivatively coupled, and therefore strongly coupled in the UV. The system however ex...
We demonstrate that Monte-Carlo simulation is a practical tool to study nonperturbative aspects of supersymmetric quantum mechanics. As an example we study D0-brane quantum mechanics in the context of...
We demonstrate that Monte-Carlo simulation is a practical tool to study nonperturbative aspects of supersymmetric quantum mechanics. As an example we study D0-brane quantum mechanics in the context of...
In this paper we present for the first time a complete description of the Bohm model of the Dirac particle. This result demonstrates again that the common perception that it is not possible to constr...
In this paper we show how all the quantum properties of Schroedinger and Pauli particles can be described entirely from within a Clifford algebra taken over the reals. There is no need to appeal to a...
Fourier's Law in Quantum Mechanics     Fourier's Law  Quantum Mechanics       font style='font-size:12px;'> 2010/11/8
We derive Fourier's law for a completely coherent quantum system coupled locally to two heat baths at different temperatures. We solve the master equation to first order in the temperature difference....
The Husimi distribution provides for a coarse grained representation of the phase space distribution of a quantum system.
We demonstrate that Monte-Carlo simulation is a practical tool to study nonperturbative aspects of supersymmetric quantum mechanics. As an example we study D0-brane quantum mechanics in the context ...
The Disconnect Between Quantum Mechanics and Gravity      Disconnect  Quantum Mechanics  Gravity        font style='font-size:12px;'> 2010/12/21
There is a serious disconnect between quantum theory and gravity. It occurs at the level of the very foundations of quantum theory, and is far deeper than just the matter of trying to quantize a non-l...
From Quantum Mechanics to Quantum Field Theory: The Hopf route     Quantum Mechanics  Quantum Field Theory       font style='font-size:12px;'> 2010/11/9
We show that the combinatorial numbers known as {\em Bell numbers} are generic in quantum physics. This is because they arise in the procedure known as {\em Normal ordering} of bosons, a procedure wh...
Quantum Mechanics on Laakso Spaces     Quantum Mechanics  Laakso Spaces       font style='font-size:12px;'> 2010/11/22
We first review the spectrum of the Laplacian operator on a general Laakso Space before considering modified Hamiltonians for the infinite square well, parabola, and Coulomb potentials. Additionally,...
Tunneling in Fractional Quantum Mechanics     Tunneling  Quantum Mechanics       font style='font-size:12px;'> 2010/11/15
We study the tunneling through delta and double delta potentials in fractional quantum mechanics. After solving the fractional Schr\"odinger equation for these potentials, we calculate the correspondi...
Conventional quantum mechanics with a complex Hilbert space and the Born Rule is derived from five axioms describing properties of probability distributions for the outcome of measurements. Axioms I,...

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