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  • https://math.libretexts.org/Bookshelves/Analysis/Tasty_Bits_of_Several_Complex_Variables_(Lebl)/02%3A_Convexity_and_Pseudoconvexity/2.04%3A_Harmonic_Subharmonic_and_Plurisubharmonic_Functions
    We remark that when n=1 in the definition of a subharmonic function, it is the same as the standard definition of a convex function of one real variable, where affine linear functions play the rol...We remark that when n=1 in the definition of a subharmonic function, it is the same as the standard definition of a convex function of one real variable, where affine linear functions play the role of harmonic functions: A function of one real variable is convex if for every interval it is less than the affine linear function with the same end points.

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