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- W2039287850 abstract "In the study of level spacing functions for the eigenvalues of random matrices, Mahoux and Mehta (1993) studied the functions S(t), A(t) and B(t) related to certain Fredholm determinants. These functions can be expressed in terms of the fifth (or the third) Painleve transcendents. The asymptotic behaviour for t to infinity of these functions and their derivatives with respect to a parameter were derived by them except for an unknown constant. Using Jimbo's (1982) method of monodromy preserving deformations, we connect the behaviour of the fifth Painleve transcendent at t=0 and at t= infinity , thus determining the unknown constant." @default.
- W2039287850 created "2016-06-24" @default.
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- W2039287850 date "1995-06-07" @default.
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- W2039287850 title "Level spacing functions and the connection problem of a fifth Painleve transcendent" @default.
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- W2039287850 doi "https://doi.org/10.1088/0305-4470/28/11/018" @default.
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