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Оглавление - Entropy, Geometry, and Nonequilibrium Physics
- ENTROPY, GEOMETRY, AND NONEQUILIBRIUM PHYSICS
- Anna Wolf
- Abstract
- Methodological note
- Author
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Chapter 7. Nonintegrability and Curvature
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Chapter 15. Multiscale Thermodynamics
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Chapter 17. Entropy-Production Gradients
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Chapter 25. Cosmological Consequences
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Chapter 29. Numerical Modeling
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Chapter 33. A Unified Variational Picture
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Chapter 34. Engineering Applications
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Conclusion
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Appendix A. Core Equations
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Appendix B. Notation and Dimensions
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Appendix C. Reproducible Modeling Protocols
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa
- Bibliography and Sources
- S = – k_B Tr (ρ ln ρ)
- q + τ_q ∂q/∂t = – k∇T + λa