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Update README.txt
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arthurfaria authored Jan 9, 2022
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Expand Up @@ -2,22 +2,21 @@ Brief files description:

1. QO_poinc.cpp
- Poincarè sections for a quartic oscillator. Hamiltonian dynamics is performed by applying fourth-order symplectic integration,
this published by Ref.[1].
this published by Ref.[1].

2. N_chaotic_baths.cpp
- System relaxation in contact to a finite and chaotic heat bath. The former modeled by a a quartic oscillator.
Hamiltonian dynamics is performed by applying fourth-order symplectic integration, this published by Ref.[1].
- System relaxation in contact to a finite and chaotic heat bath. The latter modeled by a quartic oscillator.
Hamiltonian dynamics is performed by applying fourth-order symplectic integration, this published by Ref.[1].

3. Forward_FT.cpp
- stochastic dynamics for a Brownian particle under a harmonic potential whose center of mass is displaced with constant velocity (see Ref.[2]).
Fluctuation Theorem for work and heat are calculated. Algorithm based on Ref.[3]
- Forward protocol is done in a system coupled to a finite and chaotic heat bath. The latter modeled by a quartic oscillator.
Hamiltonian dynamics is performed by applying fourth-order symplectic integration, this published by Ref.[1].

4. Reverse_FT.cpp
- generalized Fokker-Planck (GenBM) equation (see 'gener_FP.pdf' file for further infos). Both the generalized semiclassical distriubtion (GenBM_rho)
and the distribution of a standard Brownian motion (BM_rho) are obatined considering a external harmonic potential.
Algorithm based on finite diference approach to compute derivatives.
- Reverse protocol is done in a system coupled to a finite and chaotic heat bath. The latter modeled by a quartic oscillator.
Hamiltonian dynamics is performed by applying fourth-order symplectic integration, this published by Ref.[1].

For further infos and the physical description of the model used throughout the work, take a look in Ref.[2] (arXiv version attached).
For further infos and the physical description of the model used throughout the work, take a look in Ref.[2] (arXiv version attached: '2002.04746.pdf').

References:
[1] https://www.sciencedirect.com/science/article/abs/pii/016727899090019L?via%3Dihub
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