We propose a new fast scalable method for achieving a two-qubit entangling gate between arbitrary distant qubits in a network by exploiting dispersionless propagation in uniform chains. This is achieved dynamically by switching on a strong interaction between the qubits and a bus formed by a non-engineered chain of interacting qubits. The quality of the gate scales very efficiently with qubit separations. Surprisingly, a sudden switching of the coupling is not necessary and our gate mechanism is not altered by a possibly gradual switching. The bus is also naturally reset to its initial state making the complex resetting procedure unnecessary after each application of the gate. Moreover, we propose a possible experimental realization in cold atoms trapped in optical lattices and near field Fresnel trapping potentials, which are both accessible to current technology.Introduction:-Universal quantum computation can be achieved by arbitrary local operations on single qubit and one two-qubit entangling gate [1]. While single qubit operations are easily achieved by local actions, the story is very different for the two qubit gate. In an array of spins an entangling gate between neighboring qubits can be accomplished by letting them interact. However, for non-neighboring qubits, a direct interaction is normally not possible unless there is a separate common bus mode [2] or flying qubits. In realizations without an additional bus mode, such as with cold atoms in optical lattices, one cannot choose an arbitrary pair of atomic qubits for a gate operation and usually gates parallely occur between all neighboring pairs [3]. Thus, designing bus modes for logic gates between arbitrary and distant pairs of qubits is of utmost importance in any physical realizations and various unconventional examples of buses are continuously being proposed [4,5]. One possible realization is to have both the qubits and the bus composed of the same physical objects, generally called spin chains. The quality of an unmodulated spin chain, even as a data-bus, is affected by dispersion [6]. Thus, in order to have a quantum gate between two qubits through such buses [5,[7][8][9], delocalized encodings over several spins [10], delicately engineered couplings [11] or very weak couplings between qubits and the bus [5] is thought to be necessary. Recently, a new scheme based on tuning the couplings between qubits and the bus has been proposed [12] for fast and highquality state transmission, which we here exploit for achieving an entangling quantum gate between arbitrarily distant qubits.