On explicit inversion of a subclass of operators with D-difference kernels and Weyl theory of the corresponding canonical system.
Seck Tuoh Mora, Juan Carlos
2010
Sakhnovich A. L., Karelin A. A., Seck-Tuoh-Mora J. C., Perez-Lechuga G., & Gonzalez-Hernandez M. (2010). On explicit inversion of a subclass of operators with D-difference kernels and Weyl theory of the corresponding canonical system. Positivity, 14(3), 547-564.
Abstract
Explicit inversion formulas for a subclass of integral operators with D-difference kernels on a finite interval are obtained. A case of the positive operators is treated in greater detail. An application to the inverse problem to recover canonical system from a Weyl function is given.
Artículos relacionados
Reproducing the Cyclic Tag System Developed by Matthew Cook with Rule 110 Using the Phases f(i-)1.
Complex Dynamics Emerging in Rule 30 with Majority Memory
Elementary cellular automaton Rule 110 explained as a block substitution system
Unconventional invertible behaviors in reversible one-dimensional cellular automata.
How to Make Dull Cellular Automata Complex by Adding Memory: Rule 126 Case Study
Pair Diagram and Cyclic Properties Characterizing the Inverse of Reversible Automata
Modeling a Nonlinear Liquid Level System by Cellular Neural Networks