We give a geometrical interpretation of the notion of mu-prolongations of vector fields and of the related concept of mu-symmetry for partial differential equations (extending to PDEs the notion of lambda-symmetry for ODEs). We give in particular a result concerning the relationship between mu-symmetries and standard exact symmetries. The notion is also extended to the case of conditional and partial symmetries, and we analyse the relation between local mu-symmetries and nonlocal standard symmetries
The notion of lambda-symmetries, originally introduced by C. Muriel and J.L. Romero, is extended to ...
Abstract-Group-theoretic methods based on local symmetries are useful to construct invariant solutio...
We discuss the Lie symmetry approach to homogeneous, linear, ordinary differential equations in an a...
We give a geometrical interpretation of the notion of mu-prolongations of vector fields and of the ...
So called λ-symmetries were introduced by Muriel and Romero,and geometrically characterized by Pucci...
We give a geometrical characterization of \u3bb-prolongations of vector fields, and hence of \u3bb-s...
We give a version of Noether theorem adapted to the framework of mu-symmetries; this extends to such...
One of the typical applications of symmetry methods in the study of differential equations is the...
We introduce, in the spirit of Witten''s gauging of exterior differential, a deformed Lie derivativ...
We consider generalized (possibly depending on fields as well as on space–time variables) gauge tran...
Abstract. One of the typical applications of symmetry methods in the study of dierential equations i...
In this master's thesis we describe the basic theory of symmetries of PDEs. For example, elementary...
We discuss how prolongations of vector fields, and hence symmetries of differential equations, are a...
An algebraic method is devised to look for non-local symmetries of the pseudopotential type of nonli...
We give a version of Noether theorem adapted to the framework of μ-symmetries; this extends to such ...
The notion of lambda-symmetries, originally introduced by C. Muriel and J.L. Romero, is extended to ...
Abstract-Group-theoretic methods based on local symmetries are useful to construct invariant solutio...
We discuss the Lie symmetry approach to homogeneous, linear, ordinary differential equations in an a...
We give a geometrical interpretation of the notion of mu-prolongations of vector fields and of the ...
So called λ-symmetries were introduced by Muriel and Romero,and geometrically characterized by Pucci...
We give a geometrical characterization of \u3bb-prolongations of vector fields, and hence of \u3bb-s...
We give a version of Noether theorem adapted to the framework of mu-symmetries; this extends to such...
One of the typical applications of symmetry methods in the study of differential equations is the...
We introduce, in the spirit of Witten''s gauging of exterior differential, a deformed Lie derivativ...
We consider generalized (possibly depending on fields as well as on space–time variables) gauge tran...
Abstract. One of the typical applications of symmetry methods in the study of dierential equations i...
In this master's thesis we describe the basic theory of symmetries of PDEs. For example, elementary...
We discuss how prolongations of vector fields, and hence symmetries of differential equations, are a...
An algebraic method is devised to look for non-local symmetries of the pseudopotential type of nonli...
We give a version of Noether theorem adapted to the framework of μ-symmetries; this extends to such ...
The notion of lambda-symmetries, originally introduced by C. Muriel and J.L. Romero, is extended to ...
Abstract-Group-theoretic methods based on local symmetries are useful to construct invariant solutio...
We discuss the Lie symmetry approach to homogeneous, linear, ordinary differential equations in an a...