The temperature dependence of the hydrodynamic boundary condition between a PDMS melt and two different non-attractive surfaces made of either an OTS (octadecyltrichlorosilane) self-assembled monolayer (SAM) or a grafted layer of short PDMS chains has been characterized. A slip length proportional to the fluid viscosity is observed on both surfaces. The slip temperature dependence is deeply influenced by the surfaces. The viscous stress exerted by the polymer liquid on the surface is observed to follow exactly the same temperature dependences as the friction stress of a crosslinked elastomer sliding on the same surfaces. Far above the glass transition temperature, these observations are rationalized in the framework of a molecular model based on activation energies: increase or decrease of the slip length with increasing temperatures can be observed depending on how the activation energy of the bulk viscosity compares to that of the interfacial Navier's friction coefficient.Modeling fluid flows in channels is a general problem in science and engineering. For ideal liquids, the situation is simple: there is no dissipation due to fluid movement. For real liquids, some energy is lost. Navier [1] identified two possible sources of dissipation: bulk dissipation, associated to the friction between layers of liquid, and surface dissipation, associated to the friction of the last layer of liquid molecules sliding on the solid surface. The bulk dissipation can be obtained assuming a linear relation between the shear stress and the velocity gradient, which, for incompressible fluids, gives the Navier-Stokes equation. For surface dissipation, a classical assumption is that a liquid element adjacent to the surface assumes the velocity of the surface, i.e. a non-slip boundary condition, which leads to no surface dissipation. Indeed, Navier, postulated the existence of a slip velocity at the surface. He proposed a linear relation between the shear stress at the solid-liquid interface and the slip velocity: σ fluid→surface = kV , where k is the interfacial friction coefficient, sometimes called the Navier's coefficient, assumed to be independent of the shear rate, and V is the slip velocity. It is thus possible to define the slip length as the distance from the solid surface where the fluid velocity profile extrapolates linearly to zero (see Figure 1a). Balancing the viscous stress exerted by the fluid on the solid σ = ηγ, where η is the fluid viscosity andγ is the shear rate, to the friction stress proposed by Navier gives:The slip length, if it exists, is thus the ratio of two quantities characterizing respectively bulk and surface dissipation mechanisms. In this equation, both η and k should depend on the temperature.Slip length determination in the case of simple fluids has been the subject of intensive experimental [2][3][4][5][6][7] and theoretical/numerical [8][9][10][11][12] research over the last 20 years. Despite this strong activity, there is still no quantitative agreement between experiments and numerical simulatio...