Recently, manifold regularized semi-supervised learning (MRSSL) received considerable attention because it successfully exploits the geometry of the intrinsic data probability distribution including both labeled and unlabeled samples to leverage the performance of a learning model. As a natural nonlinear generalization of graph Laplacian, -Laplacian has been proved having the rich theoretical foundations to better preserve the local structure. However, it is difficult to determine the fitting graph -Lapalcian i.e. the parameter which is a critical factor for the performance of graph -Laplacian.Therefore, we develop an ensemble -Laplacian regularization (EpLapR) to fully approximate the intrinsic manifold of the data distribution. EpLapR incorporates multiple graphs into a regularization term in order to sufficiently explore the complementation of graph -Laplacian. Specifically, we construct a fused graph by introducing an optimization approach to assign suitable weights on different -value graphs. And then, we conduct semi-supervised learning framework on the fused graph.Extensive experiments on UC-Merced data set demonstrate the effectiveness and efficiency of the proposed method.