The ORCID identification number(s) for the author(s) of this article can be found under https://doi.org/10.1002/macp.201900497. * η for the nanosuspensions.In the following article, [10] the authors demonstrated that a homologous liquid blend based on short and long PDMS chains behaves as if long chains moved within rigid tubes in which the entanglement sites were stabilized by the adsorption of the short chains on entanglement site (Entanglement Locking model). In contrast, the pure component based on long PDMS chains follows the expected tube dilation model. In the present work the entanglement locking model for polymer melt will be extended to the rubber network.The rubber elasticity theory was developed starting from the phantom-chain model of the pioneering works of James and Guth, [12,13] to the Flory random-coil model [14,15] in which the crosslinked active chains are considered isolated. In the Allegra and Ronca [16] and Flory [17] models, the phantom chains network presents the crosslink bound by a harmonic potential in order to take into account the entanglement constraints on the active chains. Therefore, Edwards [18] applied the ideas of the tube model to the rubber network: the crosslinked chains The viscoelasticity behavior of the polydimethylsiloxane (PDMS) rubber blends of high molecular weight polymers modified by low molecular weight agents is studied in compression mode by stress-strain curves, the creep and step-strain, and dynamic-mechanical experiments. The strain spectra highlight the dynamics of active chains at high frequencies and of dangling ends in the low frequencies field. At low deformation, the blending agent enhances the elastic properties by increasing the density of the active chains in the rubber network, in agreement with the classical theories of elasticity. At high deformation, in analogy with the rheological studies on similar liquid blends, the Entanglement Locking model is proposed: the short chains of the blending agent are adsorbed on entanglement sites of long dangling chains, giving effective crosslinks via high entropy dynamics. In this way, the longterm entanglement locking enhances the density of active chains and elastic behavior. At high deformation, the entanglement locking model enriches the rubber elasticity theories according to the tube network model and Mooney-Rivlin equation. The models herein and the possibility they offer for improving rubber viscoelasticity are valuable for the development of polymer physics and technology.