A Bohr Phenomenon For Elliptic Equations

By L. Aĭzenberg, N. Tarkhanov. 2001

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Bohr’s theorem for holomorphic mappings with values in homogeneous balls (2009, unknown): “tion of Bohr’s theorem to several complex variables, see [2], [3], [4], [ 5 ], [9], [10], [11], [14], [19], [20] and [21].”
Bohr radius for subordinating families of analytic functions and bounded harmonic mappings (2014, background): “A link to the earlier results of Aizenberg [5] and Abu-Muhanna [1] could be established by considering the concave-wedge domains Wα := { w ∈ C : | argw| απ } , 1 ≤ α ≤ 2.”
On the Bohr inequality with a fixed zero coefficient (2019, background): “[4] L. Aizenberg and N. Tarkhanov, A Bohr phenomenon for elliptic equations, Proc.”
Remarks on the Bohr Phenomenon (2004, background): “[1, 2, 3, 5 ]) have studied Bohr phenomena in Cn and also for various bases”