An algorithm is given which computes the transformation that transforms the initial system to final normalized system to a given order, while reducing the order to which intermediate results need to be computed. The algorithm will convergence quadratically when one is only interested in obtaining the classical normal form and somewhere in between linearly and quadratically in the general case.
We offer an algorithm to determine the form of the normal form for a vector field with a nilpotent l...
AbstractNormal form theory is one of the most power tools for the study of nonlinear differential eq...
In this paper we are concerned with the simplest normal form computation of the system
Poincare's normal forms method has become a prevailing approach to qualitative analysisof local bifu...
AbstractWe propose in this paper a new normal form for dynamical systems or vector fields which impr...
Abstract We discuss the convergence problem for coordinate transformations which take a given vector...
We review the computational procedures involved in transforming a vector field into a suitable norma...
AbstractWe propose in this paper a method for obtaining a significant refinement of normal forms for...
AbstractWe discuss a certain class of transformations of an ordinary differential equation into norm...
1ABSTRACT: We offer an algorithm to determine the form of the normal form for a vector field with a ...
• A survey of normal forms in monoids that are ◮ based on greedy algorithms (Garside normalisation),...
AbstractWe prove a convergence criterion for transformations to Poincaré–Dulac normal form that invo...
The asymptotic behavior of quadratic forms of stationary sequences plays an important role in statis...
The asymptotic behavior of quadratic forms of stationary sequences plays an important role in statis...
e prove a convergence criterion for transformations to Poincaré–Dulac normal form that ...
We offer an algorithm to determine the form of the normal form for a vector field with a nilpotent l...
AbstractNormal form theory is one of the most power tools for the study of nonlinear differential eq...
In this paper we are concerned with the simplest normal form computation of the system
Poincare's normal forms method has become a prevailing approach to qualitative analysisof local bifu...
AbstractWe propose in this paper a new normal form for dynamical systems or vector fields which impr...
Abstract We discuss the convergence problem for coordinate transformations which take a given vector...
We review the computational procedures involved in transforming a vector field into a suitable norma...
AbstractWe propose in this paper a method for obtaining a significant refinement of normal forms for...
AbstractWe discuss a certain class of transformations of an ordinary differential equation into norm...
1ABSTRACT: We offer an algorithm to determine the form of the normal form for a vector field with a ...
• A survey of normal forms in monoids that are ◮ based on greedy algorithms (Garside normalisation),...
AbstractWe prove a convergence criterion for transformations to Poincaré–Dulac normal form that invo...
The asymptotic behavior of quadratic forms of stationary sequences plays an important role in statis...
The asymptotic behavior of quadratic forms of stationary sequences plays an important role in statis...
e prove a convergence criterion for transformations to Poincaré–Dulac normal form that ...
We offer an algorithm to determine the form of the normal form for a vector field with a nilpotent l...
AbstractNormal form theory is one of the most power tools for the study of nonlinear differential eq...
In this paper we are concerned with the simplest normal form computation of the system