International audienceThe recently discovered conserved quantity associated with Kepler rescaling is generalized by an extension of Noether’s theorem which involves the classical action integral as an additional term. For a free particle, the familiar Schrödinger dilations are recovered. A general pattern arises for homogeneous potentials. The associated conserved quantity allows us to derive the virial theorem. The relation to the Bargmann framework is explained and illustrated by exact plane gravitational waves
We study Einstein equations for a homogeneous and isotropic metric coupled with a scalar field phi, ...
We derive conservation laws in Symmetric Teleparallel Equivalent of General Relativity (STEGR) with ...
The isometries of an exact plane gravitational wave are symmetries for both massive and massless par...
International audienceKepler's rescaling becomes, when “Eisenhart-Duval lifted” to 5-dimensional “Ba...
International audienceKepler's rescaling becomes, when “Eisenhart-Duval lifted” to 5-dimensional “Ba...
Artículo de publicación ISIBecause scaling symmetries of the Euler–Lagrange equations are generally ...
Artículo de publicación ISIBecause scaling symmetries of the Euler–Lagrange equations are generally ...
We find exact cosmological solutions when the Newton parameter and the cosmological term dynamically...
We find exact cosmological solutions when the Newton parameter and the cosmological term dynamically...
We find exact cosmological solutions when the Newton parameter and the cosmological term dynamicall...
We find exact cosmological solutions when the Newton parameter and the cosmological term dynamicall...
We derive conservation laws in Symmetric Teleparallel Equivalent of General Relativity (STEGR) with ...
We study Einstein equations for a homogeneous and isotropic metric coupled with a scalar field phi, ...
Derrick-type virial identities, obtained via dilatation (scaling) arguments, have a variety of appli...
We study Einstein equations for a homogeneous and isotropic metric coupled with a scalar field phi, ...
We study Einstein equations for a homogeneous and isotropic metric coupled with a scalar field phi, ...
We derive conservation laws in Symmetric Teleparallel Equivalent of General Relativity (STEGR) with ...
The isometries of an exact plane gravitational wave are symmetries for both massive and massless par...
International audienceKepler's rescaling becomes, when “Eisenhart-Duval lifted” to 5-dimensional “Ba...
International audienceKepler's rescaling becomes, when “Eisenhart-Duval lifted” to 5-dimensional “Ba...
Artículo de publicación ISIBecause scaling symmetries of the Euler–Lagrange equations are generally ...
Artículo de publicación ISIBecause scaling symmetries of the Euler–Lagrange equations are generally ...
We find exact cosmological solutions when the Newton parameter and the cosmological term dynamically...
We find exact cosmological solutions when the Newton parameter and the cosmological term dynamically...
We find exact cosmological solutions when the Newton parameter and the cosmological term dynamicall...
We find exact cosmological solutions when the Newton parameter and the cosmological term dynamicall...
We derive conservation laws in Symmetric Teleparallel Equivalent of General Relativity (STEGR) with ...
We study Einstein equations for a homogeneous and isotropic metric coupled with a scalar field phi, ...
Derrick-type virial identities, obtained via dilatation (scaling) arguments, have a variety of appli...
We study Einstein equations for a homogeneous and isotropic metric coupled with a scalar field phi, ...
We study Einstein equations for a homogeneous and isotropic metric coupled with a scalar field phi, ...
We derive conservation laws in Symmetric Teleparallel Equivalent of General Relativity (STEGR) with ...
The isometries of an exact plane gravitational wave are symmetries for both massive and massless par...