We discuss the algebraic and analytic structure of rational Lax operators. With algebraic reductions of Lax equations we associate a reduction group - a group of automorphisms of the corresponding infinite-dimensional Lie algebra. We present a complete study of dihedral reductions for sl (2, ℂ) Lax operators with simple poles and corresponding integrable equations. In the last section we give three examples of dihedral reductions for sl (N, ℂ) Lax operators
Cataloged from PDF version of article.In this work we develop a general procedure for constructing t...
In this paper we derive new two-component integrable differential difference and partial difference ...
We study a new class of infinite dimensional Lie algebras, which has important applications to the t...
doi:10.1088/0305-4470/37/31/006 We discuss the algebraic and analytic structure of rational Lax oper...
We discuss the algebraic and analytic structure of rational Lax operators. With algebraic reductions...
In this paper, we derive new two-component integrable differential difference and partial difference...
We introduce a class of Z_N graded discrete Lax pairs, with N×N matrices, linear in the spectral pa...
We construct the Darboux transformation with Dihedral reduction group for the 2-dimensional generali...
This thesis is concerned with the study of integrable differential difference and partial difference...
We construct the Darboux transformation with Dihedral reduction group for the 2-dimensional generali...
We study a class of integrable nonlinear differential equations related to the A. III-type symmetric...
The term ‘Lax pair’ refers to linear systems (of various types) that are related to nonlinear equati...
We construct a Lax operator for the G2-Calogero-Moser model by means of a double reduction procedure...
This thesis deals with discrete Lax systems and integrable lattice equations (i.e., partial differen...
We consider equations arising from dispersionless rational Lax representations. A general method to ...
Cataloged from PDF version of article.In this work we develop a general procedure for constructing t...
In this paper we derive new two-component integrable differential difference and partial difference ...
We study a new class of infinite dimensional Lie algebras, which has important applications to the t...
doi:10.1088/0305-4470/37/31/006 We discuss the algebraic and analytic structure of rational Lax oper...
We discuss the algebraic and analytic structure of rational Lax operators. With algebraic reductions...
In this paper, we derive new two-component integrable differential difference and partial difference...
We introduce a class of Z_N graded discrete Lax pairs, with N×N matrices, linear in the spectral pa...
We construct the Darboux transformation with Dihedral reduction group for the 2-dimensional generali...
This thesis is concerned with the study of integrable differential difference and partial difference...
We construct the Darboux transformation with Dihedral reduction group for the 2-dimensional generali...
We study a class of integrable nonlinear differential equations related to the A. III-type symmetric...
The term ‘Lax pair’ refers to linear systems (of various types) that are related to nonlinear equati...
We construct a Lax operator for the G2-Calogero-Moser model by means of a double reduction procedure...
This thesis deals with discrete Lax systems and integrable lattice equations (i.e., partial differen...
We consider equations arising from dispersionless rational Lax representations. A general method to ...
Cataloged from PDF version of article.In this work we develop a general procedure for constructing t...
In this paper we derive new two-component integrable differential difference and partial difference ...
We study a new class of infinite dimensional Lie algebras, which has important applications to the t...
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