# Complex Analysis and Operator Theory

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1765-1782

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1795-1809

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1873-1882

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1975-1988

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1675-1680

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1653-1659

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1583-1593

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1827-1852

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 2049-2068

*f*satisfying the PDE: $$\Delta f=g$$ Δ f = g in $${\mathbb {D}}$$ D , and $$f=\psi $$ f = ψ in $${\mathbb {T}}$$ ...

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1595-1608

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1693-1711

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1609-1642

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1729-1763

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1661-1674

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1681-1691

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1569-1582

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1853-1871

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1713-1727

*NP*$$(dd^c u)^n =\mu $$ ( d d c u ) n = μ in

*QB*$$(\Omega )$$ ( Ω ) .

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1643-1651

*R*(

*z*) for complex

*z*with $$\mathfrak {R}z\geqslant 0$$ R z ⩾ 0 are obtained, which then yield logarithmically exact upper bounds on high-order derivatives...

Complex Analysis and Operator Theory > 2019 > 13 > 4 > 1557-1567

*A*and

*X*are bounded linear operators on a complex Hilbert space, then $$\begin{aligned} w(f(A)X+X\bar{f}(A))\le {\frac{2}{d_{A}^{2}}}w(X-AXA^{*}), \end{aligned}$$ w ( f ( A ) X + X f ¯ ( A ) ) ≤ 2 d A 2...