In this work, we establish Weyl-Titchmarsh theory for symplectic difference systems. This paper extends classical Weyl-Titchmarsh theory and provides a foundation for studying spectral theory of symplectic difference systems
Dedicated to the memory of our friend Professor Panayiotis D. Siararikas We investigate symplectic d...
The classical Prüfer transformation has proved to be a useful tool in the study of Sturm-Liouville t...
AbstractWe examine transformations for symplectic difference systems and Riccati difference operator...
We consider 2n x 2n symplectic difference systems together with associated discrete quadratic functi...
Abstract. We consider 2n × 2n symplectic difference systems together with associated discrete qua-dr...
Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any m...
AbstractWe develop an analog of classical oscillation theory for discrete symplectic eigenvalue prob...
AbstractIn this paper we open a new direction in the study of discrete symplectic systems and Sturm–...
Recently, Bohner and Sun [9] introduced basic elements of a Weyl–Titchmarsh theory into the study of...
An explicit characterization of all self-adjoint extensions of the minimal linear relation associate...
We establish the Weyl-Titchmarsh theory for singular linear Hamiltonian dynamic systems on a time sc...
In this paper we show that any symplectic difference system can be transformed into a trigonometric ...
summary:The second order linear difference equation \[ \Delta (r_k\triangle x_k)+c_kx_{k+1}=0, \qqua...
The paper extends to complex Hamiltonian systems previous work of the authors on the Sims extension ...
AbstractWe establish a Sturmian separation theorem for conjoined bases of 2n-dimensional symplectic ...
Dedicated to the memory of our friend Professor Panayiotis D. Siararikas We investigate symplectic d...
The classical Prüfer transformation has proved to be a useful tool in the study of Sturm-Liouville t...
AbstractWe examine transformations for symplectic difference systems and Riccati difference operator...
We consider 2n x 2n symplectic difference systems together with associated discrete quadratic functi...
Abstract. We consider 2n × 2n symplectic difference systems together with associated discrete qua-dr...
Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any m...
AbstractWe develop an analog of classical oscillation theory for discrete symplectic eigenvalue prob...
AbstractIn this paper we open a new direction in the study of discrete symplectic systems and Sturm–...
Recently, Bohner and Sun [9] introduced basic elements of a Weyl–Titchmarsh theory into the study of...
An explicit characterization of all self-adjoint extensions of the minimal linear relation associate...
We establish the Weyl-Titchmarsh theory for singular linear Hamiltonian dynamic systems on a time sc...
In this paper we show that any symplectic difference system can be transformed into a trigonometric ...
summary:The second order linear difference equation \[ \Delta (r_k\triangle x_k)+c_kx_{k+1}=0, \qqua...
The paper extends to complex Hamiltonian systems previous work of the authors on the Sims extension ...
AbstractWe establish a Sturmian separation theorem for conjoined bases of 2n-dimensional symplectic ...
Dedicated to the memory of our friend Professor Panayiotis D. Siararikas We investigate symplectic d...
The classical Prüfer transformation has proved to be a useful tool in the study of Sturm-Liouville t...
AbstractWe examine transformations for symplectic difference systems and Riccati difference operator...
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