Considering local non-thermal equilibrium in porous region and using the Brinkman-extended Darcy model with stress jump conditions, the heat transfer characteristics in a partially filled porous media channel are analyzed. The analytical solutions of temperature fields and Nusselt number in fluid and solid regions are obtained, and the influences of different parameters on temperature fields and Nusselt number are analyzed. The results show that when interfacial convection heat transfer coefficient, Hs, is small, the increasing of the interfacial stress jump coefficient, β, and Darcy number, Da, will reduce the two phases temperature difference between fluid and solid phases. While at a high Hs, decreasing of Da will also decrease two phases temperature difference. When Da, Hs and thermal conductivity ratio, K, are large, hollow ratio, S (ratio of the free region height to the channel height), and Biot number, Bi, are small, there is a maximum temperature difference between fluid and solid phases occurs near the core of porous region, and this maximum temperature difference will move to the interface region with the increase of S, and the decrease of Da and Hs. For different K and Bi, the curves of the relationship between Nusselt number Nu and S have different types for model C (the heat flux distribution of solid phase at the interface is related to the heat exchange of the fluid phase in the free fluid region) in this study and the curves' type is related with Hs, which is different from model A (the total heat flux division between the solid and fluid phases is based on their effective conductivities and the corresponding temperature gradients). When K is small, the influence of β on Nu is greater than that of Hs on Nu. When K is large, the influence of Hs on Nu is much greater than that of β on Nu, and the increase of Hs will significantly increase Nu in the channel.