Results 31 to 40 of about 19,239 (301)
New results for time reversed symplectic dynamic systems and quadratic functionals
In this paper, we examine time scale symplectic (or Hamiltonian) systems and the associated quadratic functionals which contain a forward shift in the time variable.
Roman Simon Hilscher, Petr Zemanek
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Linear port-Hamiltonian DAE systems revisited
13 ...
Arjan van der Schaft, Volker Mehrmann
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On Linear Hamiltonian Systems [PDF]
In this paper we consider the normalization of quadratic Hamiltonian. We get the new method to find the generating function of the canonical transformation. We obtain the solution of the system of matrix equations to find this transformation. The corresponding Hamiltonian matrix has multiply eigenvalues.
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A Liapunov Inequality for Linear Hamiltonian Systems [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Clark, Steve, Hinton, Don
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Survey of Eight Modern Methods of Hamiltonian Mechanics
Here we describe eight new methods, arisen in the last 60 years, to study solutions of a Hamiltonian system with n degrees of freedom. The first six of them are intended for systems with small parameters or without them.
Alexander D. Bruno, Alexander B. Batkhin
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Nonlinear cross Gramians and gradient systems [PDF]
We study the notion of cross Gramians for non-linear gradient systems, using the characterization in terms of prolongation and gradient extension associated to the system.
Jacquelien M. A. Scherpen +5 more
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On the deformation of linear Hamiltonian systems [PDF]
30 pages, minor ...
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Some Oscillation Results for Linear Hamiltonian Systems [PDF]
The purpose of this paper is to develop a generalized matrix Riccati technique for the selfadjoint matrix Hamiltonian system U′ = A(t)U + B(t)V, V′ = C(t)U − A∗(t)V. By using the standard integral averaging technique and positive functionals, new oscillation and interval oscillation criteria are established for the system.
Wang, Nan, Meng, Fanwei
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Linear Quantum Entropy and Non-Hermitian Hamiltonians
We consider the description of open quantum systems with probability sinks (or sources) in terms of general non-Hermitian Hamiltonians. Within such a framework, we study novel possible definitions of the quantum linear entropy as an indicator of the flow
Alessandro Sergi, Paolo V. Giaquinta
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Splitting Methods for Semi-Classical Hamiltonian Dynamics of Charge Transfer in Nonlinear Lattices
We propose two classes of symplecticity-preserving symmetric splitting methods for semi-classical Hamiltonian dynamics of charge transfer by intrinsic localized modes in nonlinear crystal lattice models.
Jānis Bajārs, Juan F. R. Archilla
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