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We study the global nonexistence of the solutions of the nonlinear q-Laplacian wave equationutt- △qu + (-△)αut = |u|p-2u,where 0 <α≤ 1, 2 ≤ q < p. We obtain that the solution blows up in finite time if the initial energy is negative. Meanwhile, we also get the solution blows up in finite time with suitable positive initial euergy undersome conditions.