TL;DR Summary: Looking for literature on O(N) vector model
Hello,
We have been going over the O(N) vector model in my QFT class but the notes are not very detailed and we are not using a textbook. Does anyone know of a good QFT book which goes over this material? I have a copy of Shrednicki...
I'm looking for work published discussing the relationship between von Neumann entropy as well as entanglement with regard to chemical reactivity in the ultracold temperature scales. An article published under the title "Ultracold chemistry and its reaction kinematics" discussed this...
Hello friends.
I'm trying to compute an EoS to walecka model of barion interaction, but I'm having trouble to solve this equation by bisection.
M*=M-gs²*nb/ms²
where nb= (M*)*( kf*Ef- (M*)²* ln (kf+Ef)/M*) , using Ef= sqrt( kf²+(M*)²)
and Cs²= gs² M² / ms² = 267.1
I'm using J. D. Walecka...
I'm not really sure if this counts as a homework problem (I was reluctant to post in that section since they evidently force you to ensure you've used the template, even though it's not very applicable here) so much as a general misunderstanding of mean field theory. So, in Michale Plischke and...
Homework Statement
The mean-field equation for the three-state Potts model H= -J∑δσiδσj can be derived as follows using this:
a) show that H is equivalent to -J∑Si.Sj where Si=(1 0) , (-1/2 √3/2 ) , (-1/2 -√3/2)
b) putting H0= (H0 H'0) show the mean field equation become...
Homework Statement
I am a little confused about the how self consistency conditions work and I was wondering if in the following case I have correctly understood the details?
Homework Equations
[/B]
Say we have a harmonic oscillator with a perturbation...
I don't think I've fully grasped the underlying ideas of this class, so at the moment I'm just sort of flailing for equations to plug stuff into...
Homework Statement
Show that in the mean field model, M is proportional to H1/3 at T=Tc and that at H=0, M is proportional to (Tc - T)1/2...
Hi,
I'm a masters student trying to apply DMFT to problems involving transport in strongly correlated systems. I have a cursory understanding of the physics behind the Hubbard model, which is to say, I have spent some time with it in a quantum many body theory course. However, I now want to...
Hi...
I hope somebody can help me...
Studying mean field theory in a passage it was necessary to calcolate the inverse of this operator defined on Z^2:
$A(I,K)=-J\sum_e \delta(I,K-e)+1/(\beta)*\delta(I,K)$
where I,K pass all ZxZ and the sum on $e$ is a sum on the for basis vectors...