On the Oscillation of Exponential Polynomials.
On the outradius of the Teichmüller space.
On the overconvergence of certain series.
On the (p, q)-order and lower (p, q)-order of an entire function.
On the (p, q)-type and lower (p, q)-type of an entire function.
On the Parametrization of Quasiconformal Mappings with Invariant Boundary Points in an Annulus
On the Partial Fraction Expansion for 0 (x).
On the paths to the zeros of a polynomial.
On the period classes of Prym differentials. I.
On the periodicity of trigonometric functions generalized to quotient rings of R[x]
We apply a method of Euler to algebraic extensions of sets of numbers with compound additive inverse which can be seen as quotient rings of R[x]. This allows us to evaluate a generalization of Riemann’s zeta function in terms of the period of a function which generalizes the function sin z. It follows that the functions generalizing the trigonometric functions on these sets of numbers are not periodic.
On the Phragmén-Lindelöf principle for a polyangle
On the possibility of extending a function from a part of a domain to a generalized analytic function on this domain.
On the powers of quasihomogeneous Toeplitz operators
We present sufficient conditions for the existence of th powers of a quasihomogeneous Toeplitz operator , where is a radial polynomial function and , are natural numbers. A large class of examples is provided to illustrate our results. To our best knowledge those examples are not covered by the current literature. The main tools in the proof of our results are the Mellin transform and some classical theorems of complex analysis.
On the Product of Functions in BMO and H
The point-wise product of a function of bounded mean oscillation with a function of the Hardy space is not locally integrable in general. However, in view of the duality between and , we are able to give a meaning to the product as a Schwartz distribution. Moreover, this distribution can be written as the sum of an integrable function and a distribution in some adapted Hardy-Orlicz space. When dealing with holomorphic functions in the unit disc, the converse is also valid: every holomorphic...
On the proximate order of and
On The Proximate Type Of An Entire Function
On the proximity generated by entire functions
On the quantitative boundary behavior of conformal maps.
On the Radial Cluster Sets for Holomorphic Functions in the Unit Ball of Cn.
On the radius of convergence of series solutions of a functional equation