The dynamic scaling properties of growing surfaces with point-defects have
been studied by applying a dynamic renormalization-group approach to the ge
neralized KPZ equation, which contains a growth inhomogeneity term of delta
function. It can be shown, from the roughness exponent chi and dynamic exp
onent z obtained, that surface point-defects tend to roughen a growing surf
ace and shorten its dynamic relaxation process to steady-growth state. (C)
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