Abstract
A linearized version of the Hartree-Fock method is used as a probe to investigate phase transitions in fermionic systems with many-body interactions. An application to a new exactly solvable model which includes two- and three-body forces is shown.
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References
Ring, P., Schuck, P.: The nuclear many-body problem. In: Texts and Monographs in Physics. Berlin, Heidelberg, New York: Springer 1980
Gilmore, R., Feng, D.H.: Nucl. Phys. A301, 189 (1978)
Gilmore, R.: In: Catastrophe theory for scientists and engineers. New York: Wiley 1981
Heiss, W.D.: Z. Phys. A —Atomic Nuclei329, 133 (1988)
Rossignoli, R., Plastino, A., Vary, J.P.: Phys. Rev. C37, 314 (1988)
Davis, E.D., Miller, H.G.: Phys. Lett. B196, 277 (1987)
Thouless, D.J.: The quantum mechanics of many-body systems. New York: Academic Press 1961
Kümmel, H.G.: Nucl. Phys. A317, 199 (1979)
Cambiaggio, M.C., Plastino, A.: Nucl. Phys. A403, 365 (1983)
Peltier, S.M., Plastino, A.: Nucl. Phys. A430, 397 (1984)
Mann, A., Gross, R.: Phys. Rev. C3, 945 (1971)
Payne, G., Friar, J.L., Gibson, B.F., Afnan, I.R.: Phys. Rev. C22, 823 (1980)
Kümmel, H.G., Luhrmann, K.H., Zabolitzky, J.G.: Phys. Rep.30 C, (1978)
Bozzolo, G., Iba¯nez-Meier, R., Plastino, A.: Phys. Lett. B208, 181 (1988)
Abecasis, S., Faessler, A., Plastino, A.: Z. Phys.218, 394 (1969)
Glick, A.J., Lipkin, H.J., Meshkov, N.: Nucl. Phys.62, 199 (1965)
Feng, D.H., Gilmore, R.: Phys. Rev. C26, 1244 (1982)
Bozzolo, G., Núñez, J., Plastino, A.: Phys. Rev. C26, 269 (1982)
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This work was partially supported by National Aeronautics and Space Administration under grant NCC3-71.