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Proximate type in reference to generalized biaxisymmetric potentials

Kumar D.

Fasciculi Mathematici

2001

Nr 32

73-82

Let F(alfa,beta)(x,y) be a real valued regular solution to the generalized biaxially symmetric potential equation (mathematcal formula) To obtain a more refined measure of growth then is given by [1] an approximation theorem for arbitrary proximate types and some more asymptotic properties have been proved. The proximate type is constructed for a class of Generalized Biaxially Symmetric Potential (GBASP). Lastly, we obtain lower and upper bounds for proximate type in reference to growth parameters of GBASP.