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In this paper, we prove that the Wronskian W () of the boundary condition functions for the following boundary value problem :  : L ≡  (4) (x) +P2 (x) (2) (x) +P3 (x) (1) (x) +P4 (x)(x) = (x) (a) =  / (a) = (b) =  / (b) = 0 is asymptotically equivalent for large values of ||, to the Wronskian of the boundary condition functions of the corresponding Fourier problemF given

ASYMPTOTIC BEHAVIOUR OF THE WRONSKIAN OF BOUNDARY CONDITION FUNCTIONS FOR A FOURTH ORDER BOUNDARY VALUE ROBLEM (A SPECIAL CASE)