A general proof of the energy equipartition theorem is given. Our derivation holds for any distribution function depending on the phase space variables only through the Hamiltonian of the system. This approach generalizes the standard theorem in two main directions. On the one hand, it considers the contribution to the total mean energy of homogeneous functions having a more general type than the ones usually discussed in the literature. On the other hand, our proof does not rely on the assumption of a Boltzmann-Gibbs exponential distribution.Facultad de Ciencias Astronómicas y Geofísica
We consider a paradigmatic model of a quantum Brownian particle coupled to a thermostat consisting ...
It is well known that the equipartition principle lies at the very basis of classical sta-tistical m...
We examine the non-extensive approach to the statistical mechanics of Hamiltonian systems with H=T+V...
A general proof of the energy equipartition theorem is given. Our derivation holds for any distribut...
A general proof of the energy equipartition theorem is given. Our derivation holds for any distribut...
A general proof of the energy equipartition theorem is given. Our derivation holds for any distribut...
A general proof of the energy equipartition theorem is given. Our derivation holds for any distribut...
In classical physics there is a well-known theorem in which it is established that the energy per de...
An extension of Tolman’s generalized equipartition theorem, allowing the calculation of the mean‐squ...
Abstract: The statistical theory based on the parametric family of Rényi entropy functionals is a ge...
In this brief report, following the recent developments on formulating a quantum analogue of the cla...
It is shown that the recently proposed quantum analogue of classical energy equipartition theorem f...
The principle of the equipartition of energy was one of the most definite and important results of t...
During the development of physics, we can see that the Equipartition Theorem (EPT) has been redefine...
During the development of physics, we can see that the Equipartition Theorem (EPT) has been redefine...
We consider a paradigmatic model of a quantum Brownian particle coupled to a thermostat consisting ...
It is well known that the equipartition principle lies at the very basis of classical sta-tistical m...
We examine the non-extensive approach to the statistical mechanics of Hamiltonian systems with H=T+V...
A general proof of the energy equipartition theorem is given. Our derivation holds for any distribut...
A general proof of the energy equipartition theorem is given. Our derivation holds for any distribut...
A general proof of the energy equipartition theorem is given. Our derivation holds for any distribut...
A general proof of the energy equipartition theorem is given. Our derivation holds for any distribut...
In classical physics there is a well-known theorem in which it is established that the energy per de...
An extension of Tolman’s generalized equipartition theorem, allowing the calculation of the mean‐squ...
Abstract: The statistical theory based on the parametric family of Rényi entropy functionals is a ge...
In this brief report, following the recent developments on formulating a quantum analogue of the cla...
It is shown that the recently proposed quantum analogue of classical energy equipartition theorem f...
The principle of the equipartition of energy was one of the most definite and important results of t...
During the development of physics, we can see that the Equipartition Theorem (EPT) has been redefine...
During the development of physics, we can see that the Equipartition Theorem (EPT) has been redefine...
We consider a paradigmatic model of a quantum Brownian particle coupled to a thermostat consisting ...
It is well known that the equipartition principle lies at the very basis of classical sta-tistical m...
We examine the non-extensive approach to the statistical mechanics of Hamiltonian systems with H=T+V...