On positive solutions of the homogeneous Hammerstein integral equation
Аннотация:
In this paper the existence and uniqueness of positive fixed points operator for a nonlinear integral operator are discussed. We prove the existence of a finite number of positive solutions for the Hammerstein type of integral equation. Obtained results are applied to the study of Gibbs measures for models on a Cayley tree.
Ключевые слова:
Постоянный URL
Статьи в номере
- Waveguide bands for a system of macromolecules
- The optical properties of the cobalt nanoparticles in the transparent condensed matrices
- Periodic chain of disks in a magnetic field: bulk states and edge states
- Nano-ZnS thin films for solar cell
- Prediction of glass forming ability in CuxZr1−x alloys using molecular dynamics
- The motion of a charged particle in the field by a frequency-modulated electromagnetic wave
- Analytical benchmark solutions for nanotube flows with variable viscosity
- Encapsulation of iron atoms between framgments of graphene planes
- Numerical solution of Schrodinger equation for biphoton ¨ wave function in twisted waveguide arrays
- Heat-stimulated transformation of zirconium dioxide nanocrystals produced under hydrothermal conditions
- Cryometry and excess functions of fullerenols and trismalonates of light fullerenes – C60(OH)24±2 and C70[=C(COOH)2]3 aqueous solutions
- Cryometry and excess functions of the adduct of light fullerene C60 and arginine – C60(C6H12NaN4O2)8H8 aqueous solutions
- Stabilization of water-in-oil emulsions with complex of silica particles and hexylamine