Recent content by Morberticus

Thanks for the reply. What I'm curious about is why the quantum well is empty, as opposed to containing 20 electrons (1 electron for each 6s orbital of the chain atoms). I.e. If the quantum well has sinusiodal molecular orbitals φi, I would have thought φ11 would be the LUMO instead of φ1...

The abstract of this paper ( http://www.sciencemag.org/content/297/5588/1853 ) says "The electronic properties of the one-dimensional chains are dominated by an unoccupied electron band" I'm not sure what the paper is referring to by an unoccupied electron band. Wouldn't a metal be described...

You are right! Sorry, I forgot about the k when writing down the expression(s). The correct expression is n(k) = ∫ cos( k(x-y) ) f(x,y) dxdy Thanks

I've come across an expression that looks like n(k) = ∫cos(x-y)f(x,y)dxdy Is there a name for this transform? I would like to invert it to obtain f(x,y) but I'm not used to the 2D integral on the RHS. I tried to turn it into a Fourier transform: n(k) = 1/2 ( ∫eixe-iyf(x,y)dxdy +...

I am curious about recent progress in relativistic Bohmian mechanics. Finding a review is proving difficult (The closest I can find is a conference paper by H. Nikolic). My understanding is a set of dynamical variables are identified as "real" (beables), and their (usually deterministic)...

I am reading section 8.5.1 of http://f3.tiera.ru/2/P_Physics/PS_Solid%20state/Giuliani%20G.,%20Vignale%20G.%20Quantum%20theory%20of%20the%20electron%20liquid%20%28CUP,%202005%29%28ISBN%200521821126%29%28799s%29_PS_.pdf (page 442 of the book, page 465 of the pdf). The author claims the...

Hi, I am numerically solving the 2D effective-mass Schrödinger equation \nabla \cdot (\frac{-\hbar^2}{2} c \nabla \psi) + (U - \epsilon) \psi = 0 where c is the effective mass matrix \left( \begin{array}{cc} 1/m^*_x & 1/m^*_{xy} \\ 1/m^*_{yx} & 1/m^*_y \\ \end{array} \right) I know that...

Hi, I know the weak form of the Poisson problem \nabla^2 \phi = -f looks like \int \nabla \phi \cdot \nabla v = \int f v for all suitable v. Is there a similarly well-known form for the slightly more complicated poisson problem? \nabla (\psi \nabla \phi ) = -f I am writing some finite...

Hi, Are there any open source C or Fortran libraries for solving 3D Poisson'sequation on an irrefular domain? I'm having difficulty finding them. If not, is there any papers or recipes that would be useful so I could write my own? Speed is not a priority, I just need anything that works...

I think Cox's position is one I sympathise with, but even non-local realism is under attack. http://www.nature.com/nature/journal/v446/n7138/full/nature05677.html

Here's a decent answer on stack exchange (This time in the context of two election "energy levels" in wells with large separation (ignoring other quantum numbers for the moment))...

Nevermind. I see what you are saying. In non-relativistic qm, the conditional probabilities would have to be the same, which is not obvious. I am in danger of begging the question.

I believe that is guaranteed if "Brian rubbing/not rubbing diamond" is a complete, orthogonal basis set.

Sorry, I wasn't using correct notation. By | I meant "and".

This discussion has been very helpful. Thanks to all involved. I think the conclusion is, in a sentence: The probability P(x) that you measure x in a distant part of the universe is not affected by Brian rubbing a diamond, because it is always P(x) = P(x | Brian rubs diamond) + P(x |...