In this paper, we introduce generalized-quaternionic Kahler analogue of Lagrangian and Hamiltonian mechanical systems. Finally, the geometrical-physical results related to generalized-quaternionic Kahler mechanical systems are also given
Generalized non-holonomic mechanical systems are analyzed from a geometric point of view. The existe...
Standard (Arnold\u2013Liouville) integrable systems are intimately related to complex rotations. One...
WOS: 000505058700019The differential geometry and mahthematical physics has lots of applications. Th...
In this paper, we introduce generalized-quaternionic Kähler analogue of Lagrangian and Hamiltonian m...
In the framework of para-Kahlerian manifolds, we introduce paracomplex analogue of Euler-Lagrange an...
Abstract. A geometric description of Lagrangian and Hamiltonian Mechan-ics on Lie algebroids is deve...
The paper aims to introduce Lagrangian and Hamiltonian formalism for mechanical systems using para/p...
In this Letter, it was present higher order vertical and complete lifts of Euler-Lagrange and Hamilt...
Conservative mechanical systems admit a symplectic structure. However, since real systems typically ...
Abstract. A geometric description of Lagrangian Mechanics on Lie algebroids is developed in a parall...
We introduce an extension of Hamiltonian dynamics, defined on hyper-Kahler manifolds, which we call ...
This paper explores the generalization of some techniques introduced in the papers (see [12,13]). Cl...
In this paper we study a particular kind of symmetry of linear dynamical systems, the quaternionic s...
"We deal with Lagrangian systems that are invariant under the action of a symmetry group. The mechan...
AbstractIn this paper, we show how to study the evolution of a complex system, given imprecise knowl...
Generalized non-holonomic mechanical systems are analyzed from a geometric point of view. The existe...
Standard (Arnold\u2013Liouville) integrable systems are intimately related to complex rotations. One...
WOS: 000505058700019The differential geometry and mahthematical physics has lots of applications. Th...
In this paper, we introduce generalized-quaternionic Kähler analogue of Lagrangian and Hamiltonian m...
In the framework of para-Kahlerian manifolds, we introduce paracomplex analogue of Euler-Lagrange an...
Abstract. A geometric description of Lagrangian and Hamiltonian Mechan-ics on Lie algebroids is deve...
The paper aims to introduce Lagrangian and Hamiltonian formalism for mechanical systems using para/p...
In this Letter, it was present higher order vertical and complete lifts of Euler-Lagrange and Hamilt...
Conservative mechanical systems admit a symplectic structure. However, since real systems typically ...
Abstract. A geometric description of Lagrangian Mechanics on Lie algebroids is developed in a parall...
We introduce an extension of Hamiltonian dynamics, defined on hyper-Kahler manifolds, which we call ...
This paper explores the generalization of some techniques introduced in the papers (see [12,13]). Cl...
In this paper we study a particular kind of symmetry of linear dynamical systems, the quaternionic s...
"We deal with Lagrangian systems that are invariant under the action of a symmetry group. The mechan...
AbstractIn this paper, we show how to study the evolution of a complex system, given imprecise knowl...
Generalized non-holonomic mechanical systems are analyzed from a geometric point of view. The existe...
Standard (Arnold\u2013Liouville) integrable systems are intimately related to complex rotations. One...
WOS: 000505058700019The differential geometry and mahthematical physics has lots of applications. Th...
DOI
Add to ORKG