This paper studies the consensus of multiple Euler-Lagrangian systems with dynamic uncertainties and the challenges to be solved lie on weak interaction, time-varying interaction and parametric uncertainties. The overlapped problem makes the control protocol of the networked Euler-Lagrangian system hard to analyze and design and to resolve the issue, a novel reference, as well as an adaptive protocol, is proposed. In addition, the concept of integral- p stability is employed. Under the control of the proposed protocol, networking coupled Euler-Lagrange systems achieve synchronization which means inter-subsystems state errors converge to zero with a mild assumption of the union of switching topologies containing a directed spanning tree. The numerical simulations verify the effectiveness of the proposed protocol.