Add to ORKGIn the framework of bidifferential graded algebras, we present universal solution generating techniques for a wide class of integrable systems
A systematic method to construct N-body integrable systems is introduced by means of phase space rea...
AbstractSolving multihomogeneous systems, as a wide range of structured algebraic systems occurring ...
We revisit the algebra of polynomial integrodifferential operators and we give a generalization of i...
In the framework of bidifferential graded algebras, we present universal solution generating techniq...
We express AKNS hierarchies, admitting reductions to matrix NLS and matrix mKdV hierarchies, in term...
Using a bidifferential graded algebra approach to 'integrable' partial differential or difference eq...
Exactly integrable systems connected to semisimple algebras of second rank with an arbitrary choice ...
We consider equations that formally resemble a matrix Riemann (or Hopf) equation in the framework of...
We introduce perfect resolving algebras and study their fundamental properties. These algebras are b...
AbstractIn this paper, we present new mathematical results and several new algorithm for solving a s...
In this paper, we present an algorithm for computing a fundamental matrix of formal solutions of com...
Abstract. We provide a unified framework for the treatment of special integrable systems which we pr...
International audienceIn this paper, we present an algorithm for computing a fundamental matrix of f...
This book treats the general theory of Poisson structures and integrable systems on affine varieties...
International audienceIn this paper, we present an algorithm for computing a fundamental matrix of f...
A systematic method to construct N-body integrable systems is introduced by means of phase space rea...
AbstractSolving multihomogeneous systems, as a wide range of structured algebraic systems occurring ...
We revisit the algebra of polynomial integrodifferential operators and we give a generalization of i...
In the framework of bidifferential graded algebras, we present universal solution generating techniq...
We express AKNS hierarchies, admitting reductions to matrix NLS and matrix mKdV hierarchies, in term...
Using a bidifferential graded algebra approach to 'integrable' partial differential or difference eq...
Exactly integrable systems connected to semisimple algebras of second rank with an arbitrary choice ...
We consider equations that formally resemble a matrix Riemann (or Hopf) equation in the framework of...
We introduce perfect resolving algebras and study their fundamental properties. These algebras are b...
AbstractIn this paper, we present new mathematical results and several new algorithm for solving a s...
In this paper, we present an algorithm for computing a fundamental matrix of formal solutions of com...
Abstract. We provide a unified framework for the treatment of special integrable systems which we pr...
International audienceIn this paper, we present an algorithm for computing a fundamental matrix of f...
This book treats the general theory of Poisson structures and integrable systems on affine varieties...
International audienceIn this paper, we present an algorithm for computing a fundamental matrix of f...
A systematic method to construct N-body integrable systems is introduced by means of phase space rea...
AbstractSolving multihomogeneous systems, as a wide range of structured algebraic systems occurring ...
We revisit the algebra of polynomial integrodifferential operators and we give a generalization of i...