Spectrum1_2_4.zip
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The zero temperature spectrum of elementary excitations (and Fermi energy of solitons in the condensed phase) $\epsilon^{(m)}_j(0)$ obtained from the numerical solution of (\ref{so5_dressedeinteq}) for $p_0=2+1/4$ as a function of the field $H_1$ with fixed $H_2=0$. Once the gap of $[1,0]$-solitons closes the system forms a collective state of these objects. In this phase the degeneracy of the auxiliary modes is lifted. In the limit $zH_1\gg M_0$ the gap of $[1,1]$-solitons (with charges $(1/2,1)$ and $(1/2,0)$) closes as well.
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Additional Information
| Field | Value |
|---|---|
| Data last updated | March 18, 2019 |
| Metadata last updated | March 18, 2019 |
| Created | unknown |
| Format | ZIP |
| License | Creative Commons Attribution 3.0 |
| Created | 3 years ago |
| Media type | application/zip |
| Size | 56,270 |
| Id | 55a1fd1a-9f72-4840-a662-02b0638dfb9a |
| On same domain | True |
| Package id | c80488e9-ecfa-44e9-88d9-208f814d1a5b |
| Position | 2 |
| State | active |
| Url type | upload |