Let K(Bℓnp , Bℓnq ) be the n-dimensional (p, q)-Bohr radius for holomorphic functions on Cn. That is, K(Bℓnp , Bℓnq ) denotes the greatest number r ≥ 0 such that for every entire function f(z) = Σ α aαzα in n-complex ...

Let K(Bℓnp , Bℓnq ) be the n-dimensional (p, q)-Bohr radius for holomorphic functions on Cn. That is, K(Bℓnp , Bℓnq ) denotes the greatest number r ≥ 0 such that for every entire function f(z) = Σ α aαzα in n-complex ...

The zero temperature adsorption isotherm of 4He in a rigid cylindrical pore with alkali metal walls is computed within finite-range density functional theory, with the radius of the tube as a parameter. It is shown that ...

Denote by Ω(n) the number of prime divisors of n ∈ ℕ (counted with multiplicities). For x ∈ ℕ define the Dirichlet-Bohr radius L(x) to be the best r > 0 such that for every finite Dirichlet polynomial Σn≤xann-s we have ∑n ...

In particulate systems such as liposomes, concentration units are not enough to describe the drug distribution, as suspensions are not homogeneous. In certain in vitro assays, exposure to different number of particles ...

Context. As primary anchors of the distance scale, Cepheid stars play a crucial role in our understanding of the distance scale of the Universe because of their period-luminosity relation. Determining precise and consistent ...

We apply the Lindstedt–Poincaré method to the Lotka–Volterra model and discuss alternative implementations of the approach. By means of an efficient systematic algorithm we obtain an unprecedented number of perturbation ...

Scalar Fresnel and Fraunhofer diffraction by phase objects has been widely studied in recent years. However, to the best of my knowledge, no analysis of diffraction by finite-radius phase objects with variable transmittances ...