Geometric formulation in normalized branch dissipations plane reduces power-efficiency optimization in Carnot-like engines to linear programming for power-law dissipation, yielding exact frontiers and closed-form bounds.
Title resolution pending
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
verdicts
UNVERDICTED 3representative citing papers
Finite-time quantum Szilard engine with spin working substance has efficiency bounded by η ≤ 1-(1-η_C)ln2/I(t_M), power scaling as P∝t_M^3 (short t_M) or P∝t_M^{-1} (long t_M), and a threshold t_M for positive work after Landauer's erasure cost.
A model of an ideal gas in thermal contact with a constant-heat-capacity finite reservoir produces a polytropic process.
citing papers explorer
-
Geometric Formulation of Power-Efficiency Bounds in Carnot-like Engines
Geometric formulation in normalized branch dissipations plane reduces power-efficiency optimization in Carnot-like engines to linear programming for power-law dissipation, yielding exact frontiers and closed-form bounds.
-
Finite-Time Optimization of Quantum Szilard heat engine
Finite-time quantum Szilard engine with spin working substance has efficiency bounded by η ≤ 1-(1-η_C)ln2/I(t_M), power scaling as P∝t_M^3 (short t_M) or P∝t_M^{-1} (long t_M), and a threshold t_M for positive work after Landauer's erasure cost.
-
Simple realization of the polytropic process with a finite-sized reservoir
A model of an ideal gas in thermal contact with a constant-heat-capacity finite reservoir produces a polytropic process.