Results 121 to 130 of about 338 (139)
Rethinking Economic Measurement Using Statistical Ensembles. [PDF]
Abel C.
europepmc +1 more source
Harnessing Information Thermodynamics: Conversion of DNA Information into Mechanical Work in RNA Transcription and Nanopore Sequencing. [PDF]
Tsuruyama T.
europepmc +1 more source
Is stochastic thermodynamics the key to understanding the energy costs of computation? [PDF]
Wolpert DH +18 more
europepmc +1 more source
Quantum Szilard Engine with Attractively Interacting Bosons [PDF]
We show that a quantum Szilard engine containing many bosons with attractive interactions enhances the conversion between information and work. Using an ab initio approach to the full quantum-mechanical many-body problem, we find that the average work output increases significantly for a larger number of bosons. The highest overshoot occurs at a finite
Peter Samuelsson +2 more
exaly +8 more sources
4 pages, 3 figures + supplementary ...
Sang Wook Kim +2 more
exaly +6 more sources
Szilard presented the first concrete embodyment of a Maxwell demon. We present a detailed kinematic analysis of his heat engine. We find that the phase space contains a branched manifold. After defining carefully the physical dynamics on such an object, we prove that the engine must operate at a loss.
M. O. Magnasco
exaly +3 more sources
Szilard engine reversibility as quantum gate function [PDF]
A quantum gate is a logically and thermodynamically reversible situation that effects a unitary transformation of qubits of superimposed information, and essentially constitutes a situation for a reversible quantum decision. A quantum decision is a symmetry break, and the effect of the function of a Szilard engine is a symmetry break. A quantum gate
Mihelic, F. Matthew, F. Matthew Mihelic
exaly +4 more sources
The optimal Maxwell's demon in quantum Szilard engine
Tao Zhou
exaly +2 more sources
Variations on a demonic theme: Szilard’s other engines [PDF]
Szilard’s now-famous single-molecule engine was only the first of three constructions he introduced in 1929 to resolve several challenges arising from Maxwell’s demon paradox. Given that it has been thoroughly analyzed, we analyze Szilard’s remaining two demon models.
Kyle Ray +2 more
exaly +6 more sources

