On Bohr's Inequality

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The Bohr inequality for ordinary Dirichlet series (2006, methodology): “Comparing with [18], we shall also examine the effect of replacing the space l1 by lp, 1 ≤ p ≤ 2, and comparing with (3) and (4) ([24]), we shall examine the effect of taking a1 = 0, or of replacing |a1| by |a1|(2), without affecting the other terms.”
Unitary Invariants in Multivariable Operator Theory (2004, background): “In [52], [5], [6], [3], [2], [17], [53], [54] and [ 40 ], a good case is made that the appropriate multivariable commutative analogue of H ∞(D) is the algebra W ∞ n := PF”
Remarks on the Bohr Phenomenon (2004, background): “Applications of Bohr phenomena to operator theory and other recent related references in that direction can be found in [ 20 ].”
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].”