Conjugate heat transfer in a plate – One surface at constant temperature and the other cooled by forced or natural convection

Stability analysis of partitioned methods for predicting conjugate heat transfer

“…Most solutions assume a fixed wall temperature or adiabatic wall condition and neglect the conjugate effect [19]. Luikov [20] and more recently Lindstedt et al [21], however, give an analytical solution for the conjugate problem.…”

Thermal Interaction between Two Forced‐Convection Boundary Layers across a Conductive Solid Wall

“…Convective heat transfer results depend mainly on applied boundary conditions, therefore, treating a convective heat problem as a conjugate problem is considered necessary to obtain physically more accurate results. This is due to the fact that in the conjugate solution, solid–fluid interface conditions are not prescribed in the analysis, but determined as a part of solution .…”

Two Coupled Forced‐Convection Boundary Layers of Counter‐Flow

“…Shu and Pop [8] used the singular perturbation method to solve the same problem treated by Sparrow and Faghri, but for a vertical wall of considerable thermal resistance. Some studies have also been conducted on the conjugate conduction-convection problem of laminar forced flow over a solid plate with the backside maintained at uniform temperature [10][11][12][13][14][15][16][17]. In the earlier popular study of Luikov [10], polynomial velocity and temperature profiles were assumed in the thermal boundary layer, and the wall conduction was considered only in the crosswise direction.…”