The logarithmic law of mean temperature profile has been observed in different regions in Rayleigh-Bénard turbulence. However, how thermal plumes correlate to the log law of temperature and how the velocity profile changes with pressure gradient are not fully understood. Here, we performed three-dimensional simulations of Rayleigh-Bénard turbulence in a slim-box without the front and back walls with aspect ratio, width : depth : height = L : D : H = 1 : 1/6 : 1 (respectively corresponding to x, y and z coordinates), in the Rayleigh number Ra = [1 × 10 8 , 1 × 10 10 ] for Prandtl number Pr = 0.7. To investigate the structures of the viscous and thermal boundary layers, we examined the velocity profiles in the streamwise and vertical directions (i.e. U and W) along with the mean temperature profile throughout the plume-impacting, plumeejecting, and wind-shearing regions. The velocity profile is successfully quantified by a two-layer function of a stress length,, as proposed by She et al. (She 2017), though neither a Prandtl-Blasius-Pohlhausen type nor the log-law is seen in the viscous boundary layer. In contrast, the temperature profile in the plume-ejecting region is logarithmic for all simulated cases, being attributed to the emission of thermal plumes. The coefficient of the temperature log-law, A can be described by composition of the thermal stress length * θ0 and the thicknesses of thermal boundary layer z * sub and z * bu f , i.e. A z * sub / * θ0 z * bu f 3/2 . The adverse pressure gradient responsible for turning the wind direction contributes to thermal plumes gathering at the ejecting region and thus the log-law of temperature profile. The Nusselt number scaling and local heat flux of the present simulations are consistent with previous results in confined cells. Therefore, the slim-box RBC is a preferable system for investigating in-box kinetic and thermal structures of turbulent convection with the large-scale circulation on a fixed plane.