Abstract
<abstract> Under new conditions on weight functions $ b(x) $, this paper mainly considers the exact boundary behavior of solutions to the following boundary blow-up elliptic problems $ \triangle_{\infty} u = b(x)f(u), \ x\in \Omega, \ u|_{\partial \Omega} = +\infty $ for more general nonlinearities $ f, $ where $ \Omega $ is a bounded domain with smooth boundary in $ \mathbb R^N $, and $ b \in C(\bar{ \Omega}) $ which is positive in $ \Omega $. </abstract>
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