AbstractIn the present study, the vacuum drying process of an apple slice is numerically modeled based on a control volume method. Transient two‐dimensional Navier–Stokes, energy, moisture, and Luikov equations are solved by numerical coding (Fortran) to simulate the simultaneous heat and mass transfer in the ambient and apple slice, respectively. The privilege of using Luikov's model is that the capillary forces are considered, and a differentiation between air, vapor, liquid, and solid is made. Luikov described the two phenomena associated with the transport of air, vapor, and liquids through the porous media as molecular transport and molar transport. The ambient pressure linearly reduced within a minute until it reached a constant value. One of the intellectually demanding preoccupations among researchers is how to simulate the sample and its surroundings with high accuracy of boundary conditions, which enables to avoid the use of empirical transfer coefficients. This study can be scrutinized from various dimensions, among which nonuse of boundary condition between a porous sample and its surroundings is the most conspicuous novelty. Results showed that although at 50 s, isothermal and iso‐moisture lines inside the sample are symmetric, they are not symmetric at 100, 200, and 400 s. In addition, at first minute, pump operation leads to vary the density of the isothermal and iso‐moisture lines around the sample, but at 100, 200, and 400 s, higher temperature and moisture gradients have been achieved at the right and top of the sample surface.Practical ApplicationsDrying is the main technique of food preservation, so that it reduces the humidity of crops and is the most crucial procedure for safeguarding agricultural crops because it has a considerable impact on the condition of parched goods. In this study, some assumptions of drying including using empirical transfer coefficients between sample and its surrounding and vacuum drying under constant pressure have been eliminated. To achieve this goal, computational fluid dynamics (CFD), plays a crucial role to simulate the parameters inside the sample and its ambient without using boundary condition.