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Asymptotic equality of the isolated and the adiabatic susceptibility
Valkering, T.P. and Caspers, W.J. (1974) Asymptotic equality of the isolated and the adiabatic susceptibility. Physica, 78 (3). pp. 516-526. ISSN 0031-8914
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| Abstract: | Many-particle systems with a hamiltonian of the form H = A + hB, h being a parameter, are discussed. In particular, for a certain class of these systems, a criterion is derived for the asymptotic equality of the isolated and the adiabatic susceptibility or, equivalently, for the ergodicity of B. This criterion states that, for sufficiently large particle number, any hermitian operator polynomial in h of any degree J that commutes with H(h) can be written as a linear combination of the powers H0, …, HJ with polynomial coefficients. |
| Item Type: | Article |
| Copyright: | © 1974 Elsevier Science |
| Research Group: | |
| Link to this item: | http://purl.utwente.nl/publications/68038 |
| Official URL: | http://dx.doi.org/10.1016/0031-8914(74)90379-6 |
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