Symplectic Geometry Applied to Boundary Problems on Hamiltonian Difference Systems
-
Zhenlai Han
Hanzhenlai@163.com
-
Shurong Sun
hanzhenlai@163.com
Downloads
Abstract
In this work, we consider the boundary problem for Hamiltonian difference system
on an discrete interval I. Applying the concept of symplectic geometry, we give a complete account to the form of all possible symmetric boundary conditions with respect to separation or coupling at the endpoints for the complete Lagrangian space, following the development of the GKN-theory.
Keywords
Similar Articles
- Mudasir Younis, Nikola Mirkov, Ana Savić, Mirjana Pantović, Stojan Radenović, Some critical remarks on recent results concerning \(\digamma-\)contractions in \(b-\)metric spaces , CUBO, A Mathematical Journal: Vol. 25 No. 1 (2023)
- Sepide Hajighasemi, Shirin Hejazian, Surjective maps preserving the reduced minimum modulus of products , CUBO, A Mathematical Journal: Vol. 25 No. 1 (2023)
- S. S. Dragomir, Several inequalities for an integral transform of positive operators in Hilbert spaces with applications , CUBO, A Mathematical Journal: Vol. 25 No. 2 (2023)
- Sahar M. A. Maqbol, R. S. Jain, B. S. Reddy, On stability of nonlocal neutral stochastic integro differential equations with random impulses and Poisson jumps , CUBO, A Mathematical Journal: Vol. 25 No. 2 (2023)
- A. Bacelo, J. J. Etayo, E. Martínez, Comparing the real genus and the symmetric crosscap number of a group , CUBO, A Mathematical Journal: Vol. 27 No. 3 (2025)
- Edoardo Ballico, Osculating varieties and their joins: \(\mathbb{P}^1\times \mathbb{P}^1\) , CUBO, A Mathematical Journal: Vol. 25 No. 2 (2023)
- Abhijit Banerjee, Arpita Kundu, On uniqueness of \(L\)-functions in terms of zeros of strong uniqueness polynomial , CUBO, A Mathematical Journal: Vol. 25 No. 3 (2023)
- Aisha Jabeen, Bruno L. M. Ferreira, Multiplicative maps on generalized \(n\)-matrix rings , CUBO, A Mathematical Journal: Vol. 26 No. 1 (2024)
- Seyed Mostafa Sajjadi, Ghasem Alizadeh Afrouzi, On a class of fractional \(p(x,y)-\)Kirchhoff type problems with indefinite weight , CUBO, A Mathematical Journal: Vol. 26 No. 1 (2024)
- Mahdi Zreik, On the approximation of the δ-shell interaction for the 3-D Dirac operator , CUBO, A Mathematical Journal: Vol. 26 No. 3 (2024)
<< < 23 24 25 26 27 28 29 30 > >>
You may also start an advanced similarity search for this article.
Downloads
Download data is not yet available.
Published
2006-08-01
How to Cite
[1]
Z. Han and S. Sun, “Symplectic Geometry Applied to Boundary Problems on Hamiltonian Difference Systems”, CUBO, vol. 8, no. 2, pp. 73–86, Aug. 2006.
Issue
Section
Articles
