Recently, there has been considerable interest in the fluctuation theorem (FT). The Evans-Searles FT shows how time reversible microscopic dynamics leads to irreversible macroscopic behavior as the system size or observation time increases. We show that the argument of this FT, the dissipation function, plays a central role in nonlinear response theory and derive the dissipation theorem, giving exact relations for nonlinear response of classical N -body systems that are more widely applicable than previous expressions. These expressions should be verifiable experimentally. When linearized they reduce to the well-known Green-Kubo expressions for linear response
For systems close to equilibrium, the relaxation properties of measurable physical quantities are de...
We give a proof of transient fluctuation relations for the entropy production (dissipation function)...
A derivation of the fluctuation-dissipation theorem for the microcanonical ensemble is presented usi...
Recently, there has been considerable interest in the fluctuation theorem (FT). The Evans-Searles FT...
General aspects of the Fluctuation–Dissipation Relation (FDR), and Response Theory are considered. A...
General aspects of the Fluctuation-Dissipation Relation (FDR), and Response Theory are considered. A...
In this paper we review some recent progress in the field of non-equilibrium linear response theory....
The Fluctuation Relation (FR) is an asymptotic result on the distribution of certain observables ave...
In this paper we tackle the traditional problem of relating the fluctuations of a system to its resp...
The Fluctuation Relation (FR) is an asymptotic result on the distribution of certain observables ave...
Valuable insight into the nonlinear dynamics of a system can be gleaned from its response to a singl...
Systems that evolve towards a state from which they cannot depart are common in nature. But the fluc...
Fluctuation theorems, developed over the past 15 years, have resulted in fundamental breakthroughs i...
A linear response theory of systems of interest in atmospheric and climate dynamics taking fully int...
The recent development of the theory of fluctuation relations has led to new insights into the ever-...
For systems close to equilibrium, the relaxation properties of measurable physical quantities are de...
We give a proof of transient fluctuation relations for the entropy production (dissipation function)...
A derivation of the fluctuation-dissipation theorem for the microcanonical ensemble is presented usi...
Recently, there has been considerable interest in the fluctuation theorem (FT). The Evans-Searles FT...
General aspects of the Fluctuation–Dissipation Relation (FDR), and Response Theory are considered. A...
General aspects of the Fluctuation-Dissipation Relation (FDR), and Response Theory are considered. A...
In this paper we review some recent progress in the field of non-equilibrium linear response theory....
The Fluctuation Relation (FR) is an asymptotic result on the distribution of certain observables ave...
In this paper we tackle the traditional problem of relating the fluctuations of a system to its resp...
The Fluctuation Relation (FR) is an asymptotic result on the distribution of certain observables ave...
Valuable insight into the nonlinear dynamics of a system can be gleaned from its response to a singl...
Systems that evolve towards a state from which they cannot depart are common in nature. But the fluc...
Fluctuation theorems, developed over the past 15 years, have resulted in fundamental breakthroughs i...
A linear response theory of systems of interest in atmospheric and climate dynamics taking fully int...
The recent development of the theory of fluctuation relations has led to new insights into the ever-...
For systems close to equilibrium, the relaxation properties of measurable physical quantities are de...
We give a proof of transient fluctuation relations for the entropy production (dissipation function)...
A derivation of the fluctuation-dissipation theorem for the microcanonical ensemble is presented usi...