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hamiltonian formulation
A Hamiltonian formulation of the equations of motion is given in terms of both canonical and noncanonical Poisson brackets.
      
The Hamiltonian formulation for mechanical systems containing Riemman-Liouville fractional derivatives are investigated in fractional time.
      
Hamiltonian formulation is employed to the electromagnetic analysis in dissipative medium.
      
Based on Hamiltonian formulation, this paper proposes a design approach to nonlinear feedback excitation control of synchronous generators with steam valve control, disturbances and unknown parameters.
      
The time-dependent hamiltonian formulation of the Langevin equation is used as a starting point for a quantum treatment of the motion of a free Brownian particle.
      
Hamiltonian formulation of the spherical model ind=r+1 dimensions
      
The spherical model ind=r+1 dimensions is treated using the hamiltonian formulation.
      
We compare the Hamiltonian properties of the N-soliton solutions of the NLSE in the adiabatic approximation and show how it matches the Hamiltonian formulation for the complex Toda chain which describes the adiabatic N-soliton interactions.
      
A reduced Hamiltonian formulation which reproduces the saturated regime of a Single
      
In this article, the power transfer between servomotors and the system is analyzed using a Hamiltonian formulation.
      
Hamiltonian formulation for the positron trapping model
      
A Hamiltonian formulation is used to build up an adequate Hamiltonian for the positron trapping model.
      
Hamiltonian formulation for the positron trapping model: An extended treatment
      
An extended treatment for the analysis of the two-state positron trapping model employing the Hamiltonian formulation is developed, the case of more than one kind of defects being also valid.
      
Hamiltonian formulation of nonlinear water waves in a two-fluid system
      
In this paper, it is dealt with that the Hamiltonian formulation of nonlinear water waves in a two-fluid system, which consists of two layers of constant-density incompressible inviscid fluid with a horizontal bottom, an interface and a free surface.
      
Similar to the Hamiltonian formulation in classical dynamics, we treat the x coordinate as time variable so that z becomes the only independent coordinate in the Hamiltonian matrix differential operator.
      
Variational principles and hamiltonian formulation for nonlinear water waves
      
Boundary conditions force the retention of quantum mechanical (zero-mode) gauge degrees of freedom in a Hamiltonian formulation.
      
The classical Hamiltonian formulation of general relativity for the case of this latter theory is already known.
      
 

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