Chandrasekhar separated the Dirac equation for spinning and massive particl
es in Kerr geometry in radial and angular parts. Chakrabarti solved the ang
ular equation and found the corresponding eigenvalues for different. Kerr p
arameters. The radial equations were solved asymptotically by Chandrasekhar
, In the present paper, we use the WKB approximation to solve the spatially
complete radial equation and calculate analytical expressions of radial wa
ve functions for a set of Kerr and wave parameters. From these solutions we
obtain local values of reflection and transmission coefficients. (C) 2000
Elsevier Science B.V. All rights reserved.