A Cahn–Hilliard model in bounded domains with permeable walls

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A Review on the Cahn-Hilliard Equation: Classical Results and Recent Advances in Dynamic Boundary Conditions (2021, methodology): “Alternatively, the author of [98] proposed the following Wentzell type boundary condition for µ , that is with some coe ffi cients b > 0 , c ≥ 0 (cf. [93, 115] for the Wentzell boundary condition for the heat equation and wave equation).”
On the Cahn-Hilliard equation with irregular potentials and dynamic boundary conditions (2009, unknown): “3), has been studied in [7], [17], [28], [33], [34], and [37].”
A NUMERICAL ANALYSIS OF THE CAHN-HILLIARD EQUATION WITH DYNAMIC BOUNDARY CONDITIONS (2010, background): “From a mathematical point of view, problem (1)-(4) with an initial value has been studied in [3, 10, 11, 12, 20, 21, 22, 25].”
Asymptotic behavior of a Cahn-Hilliard equation with Wentzell boundary conditions and mass conservation (2008, background): “We refer the reader to [9] for more references.”
The Cahn-Hilliard Equation with Logarithmic Potentials (2011, background): “, [19], [35], [63], [65], [74], [76], [80], [82], [84], [140], [153], [157], [174], [175], [176], [177], [178], [180], [195], [204] and [216] for Neumann (or periodic) boundary conditions and to [51], [96], [97], [102], [170], [187], [190] and [210] for dynamic boundary conditions.”