In this paper, we consider the following chemotaxis system equation* \ split &nₓ= ( (n+1) ^{m-1 n) - (n v (1+n) ^), &&x, t> 0, \\ &0= v-v+n^, &&x, t> 0\\ split. equation* in a bounded domain N, N2 with smooth boundary. It is shown that for all reasonably regular initial data, if >max\0, -m-2{N+1\}, >0 and m1, then the problem possesses a unique global bounded classical solution.
X. Y. Chai (Wed,) studied this question.
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