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.
Elementary cellular automaton Rule 110 explained as a block substitution system
Modeling a Nonlinear Liquid Level System by Cellular Neural Networks
Complex Dynamics Emerging in Rule 30 with Majority Memory
Pair Diagram and Cyclic Properties Characterizing the Inverse of Reversible Automata
Unconventional invertible behaviors in reversible one-dimensional cellular automata.
How to Make Dull Cellular Automata Complex by Adding Memory: Rule 126 Case Study