A Define spin operators for numerical groundstate obtained by ED

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The discussion focuses on measuring spin components of ground states obtained through exact diagonalization (ED). The challenge arises from the representation of these states, which are now vectors with double components rather than integers. The user seeks to define spin operators that can be integrated into their code for accurate measurement. They have attempted to use correlation functions and partition sums but are looking for further suggestions. Ultimately, the user reports that they have found a solution to their problem.
woodydewer
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The ground state obtained by ED is not in a suitable representation and I am looking for a way to define spin operators working with that.
Hi,
I want to measure spin components of a ground state of some models. These ground states are obtained by ED. The states for constructing the Hamiltonian are integers representing spins in binary. As the ground state (and the other eigenvectors) are now not anymore in a suitable representation (just vectors with doubles as components instead of integers), I am looking for a way to define my spin operators to measure the components suitable for my code.

I tried rewriting as Correlation function or with the partition sum. Do you have any ideas?
 
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It's possible that your post may get a good answer. What you are asking, however, may not be clear to anyone who does not already know precisely what you are trying to do.
 
Hi, I could solve it. :)
 
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