By regarding the study of radial and non-redial stellar oscillations as a problem in potential scattering theory, a standard form of the radial Schrödinger equation can be derived. After establishing some preliminary results of astrophysical interest, an analytic expression for the potential is derived for a truncated (i.e., finite radius) polytrope (or class of self-gravitating compressible spheres) of degree n = 5. Properties of the potential are discussed
In this work we will analyse the complexity factor, proposed by L. Herrera, for spherically symmetri...
We complete the existing literature on the structure and stability of polytropic gas spheres reporte...
Using the first Born approximation, properties of the scattering phase shift are investigated for wa...
By regarding the study of radial and non-redial stellar oscillations as a problem in potential scatt...
AbstractBy regarding the study of radial and non-redial stellar oscillations as a problem in potenti...
AbstractBy regarding the study of radial and non-redial stellar oscillations as a problem in potenti...
The theory of polytropes dealing with the hydrostatic equilibrium structure of gas globes had its or...
Polytropic models play a very important role in galactic dynamics and in the theory of stellar struc...
AbstractIt is shown that for scattering by a radially symmetric potential in RN, N odd, the number o...
The basic theory of polytropes is considered, and a precise equation for defining non-outer equipote...
In non-relativistic quantum mechanics, singular potentials in problems with spherical symmetry lead...
AbstractThe density of scattering poles is shown to be proportional to the length of the convex hull...
In non-relativistic quantum mechanics, singular potentials in problems with spherical symmetry lead...
A complete theory of the non-radial oscillations of a static spherically symmetric distribution of m...
In this review paper the 2-D Lane-Emden equation (LEEq) model of a self-gravitating gas distribution...
In this work we will analyse the complexity factor, proposed by L. Herrera, for spherically symmetri...
We complete the existing literature on the structure and stability of polytropic gas spheres reporte...
Using the first Born approximation, properties of the scattering phase shift are investigated for wa...
By regarding the study of radial and non-redial stellar oscillations as a problem in potential scatt...
AbstractBy regarding the study of radial and non-redial stellar oscillations as a problem in potenti...
AbstractBy regarding the study of radial and non-redial stellar oscillations as a problem in potenti...
The theory of polytropes dealing with the hydrostatic equilibrium structure of gas globes had its or...
Polytropic models play a very important role in galactic dynamics and in the theory of stellar struc...
AbstractIt is shown that for scattering by a radially symmetric potential in RN, N odd, the number o...
The basic theory of polytropes is considered, and a precise equation for defining non-outer equipote...
In non-relativistic quantum mechanics, singular potentials in problems with spherical symmetry lead...
AbstractThe density of scattering poles is shown to be proportional to the length of the convex hull...
In non-relativistic quantum mechanics, singular potentials in problems with spherical symmetry lead...
A complete theory of the non-radial oscillations of a static spherically symmetric distribution of m...
In this review paper the 2-D Lane-Emden equation (LEEq) model of a self-gravitating gas distribution...
In this work we will analyse the complexity factor, proposed by L. Herrera, for spherically symmetri...
We complete the existing literature on the structure and stability of polytropic gas spheres reporte...
Using the first Born approximation, properties of the scattering phase shift are investigated for wa...