Baking of polymer solutions is very important for preparing uniform thin films in microelectronics. In this study, a general theoretical analysis for baking was developed to predict the variation of polymer film thickness with baking temperature and time. The theoretical analysis result was justified by experimental results from poly͑methyl methacrylate͒ ͑PMMA͒/anisole and poly͑pyromellitic dianhydride-co-4,4Ј-oxydianiline͒ ͑PMDA-ODA͒ amic acid/n-methyl pyrrolidone ͑NMP͒ systems. The theoretical analysis included a fixed boundary problem with a temperature-dependent-only diffusion coefficient, and moving boundary problems based on the diffusion coefficient from the Fujita-Doolittle equation and the Vrentas-Duda equation, respectively. The simulated results showed that the modeling equations based on the moving boundary problem with the Vrentas-Duda equation successfully predicted the variation of film thickness in comparison with the other two models. The diffusion coefficient ͑D͒, mass-transfer coefficient (k c ), and Sherwood number ͑Sh͒ were used to explain the trend of the baking curves. In the cases of the PMMA/anisole system, the values of Sh increase significantly with increased baking time while the values of D show the opposite trend. This suggests that the baking mechanism has shifted from the evaporation-control mechanism to the diffusion-control mechanism. However, the values of Sh in the polyimide/NMP system are all larger than 15 because of the low diffusion coefficient of the solvent NMP. Hence, the transition of the evaporation-control to the diffusion-control no longer exists in the polymer/ solvent system with a high-boiling-point solvent. The model based on the moving boundary problem with the Vrentas-Duda equation simulates a wide range of Sh values and results in higher accuracy than the other two models.Baking is very important for preparing photoresists and spin-on dielectrics in microelectronics. 1,2 For example, the lithographic process in the manufacturing of integrated circuits ͑ICs͒ includes the following major steps: priming, spin-coating of photoresist ͑PR͒, soft-baking, exposure, postexposure baking, developing, and hard baking, etc. Soft-baking is used to control the free volume ͑or solvent content͒ of the spin-coated PR film by selection of baking parameters, i.e., baking temperature and time. The photochemical reaction in the lithographic process largely depends on the diffusion ability of a photoactive compound in the PR film. 3,4 Hence, control of the free volume inside the PR film by soft-baking before exposure significantly affects the quality of the lithography, including photospeed, 3 contamination, 5 contrast, 6 and critical dimension variation. 6 Furthermore, soft-baking also controls mechanical properties since the adhesion of a PR film to a substrate is affected by the solvent content inside the PR film. 3 For spin-on dielectrics, multistep baking is required to control the possible voids in the film or film uniformity. Hence, understanding of the baking mechanism is ve...