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The phase difference acquired over the course of a closed loop which results from the geometrical properties of the parameter space of the Hamiltonian.

1 vote

Berry's phase for non-normalized wave functions

The Berry phase for non-normalized states makes perfect sense, however you do not gain any additional information from using a non-normalized state. To put simply, when you consider non-normalized sta …
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2 votes
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In fiber bundle picture of Berry connection, what is the vertical basis if the horizontal ba...

The $\theta$ variable is simply a representation of the ignorance that you have on determining a wave-function because what actually is physically observable is the state (or rather expectation values …
B. Mera's user avatar
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10 votes

Derivation of expression for Berry curvature

I will write my response as detailed as possible. We can write the Hamiltonian explicitly as, \begin{align*} H(k)=\vec{h}(k)\cdot\vec{\sigma}=\left(\begin{array}{cc} h_z(k) & h_x(k)-ih_y(k)\\ h_x(k)+ …
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