Minimally Dissipative Information Erasure in a Quantum Dot via Thermodynamic Length.
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[1] J. S. Lee,et al. Speed Limit for a Highly Irreversible Process and Tight Finite-Time Landauer's Bound. , 2022, Physical review letters.
[2] Adam G. Frim,et al. Geometric Bound on the Efficiency of Irreversible Thermodynamic Cycles. , 2021, Physical review letters.
[3] O. Dahlsten,et al. Inverse linear versus exponential scaling of work penalty in finite-time bit reset. , 2021, Physical review. E.
[4] C. P. Sun,et al. Minimal energy cost to initialize a bit with tolerable error. , 2021, Physical review. E.
[5] V. Maisi,et al. Experimental Verification of the Work Fluctuation-Dissipation Relation for Information-to-Work Conversion. , 2021, Physical review letters.
[6] T. Van Vu,et al. Finite-Time Quantum Landauer Principle and Quantum Coherence. , 2021, Physical review letters.
[7] L. Bellon,et al. Dynamics of Information Erasure and Extension of Landauer's Bound to Fast Processes. , 2021, Physical review letters.
[8] David A. Sivak,et al. Steps minimize dissipation in rapidly driven stochastic systems. , 2021, Physical review. E.
[9] S. Ciliberto,et al. Information and Thermodynamics: Fast and Precise Approach to Landauer's Bound in an Underdamped Micromechanical Oscillator. , 2021, Physical review letters.
[10] H. Miller,et al. Geometry of Work Fluctuations versus Efficiency in Microscopic Thermal Machines. , 2020, Physical review letters.
[11] Matteo Scandi,et al. Geometric Optimisation of Quantum Thermodynamic Processes , 2020, Entropy.
[12] J. Goold,et al. Quantum Fluctuations Hinder Finite-Time Information Erasure near the Landauer Limit. , 2020, Physical review letters.
[13] Sebastian Deffner,et al. Thermodynamic control —An old paradigm with new applications , 2020, EPL (Europhysics Letters).
[14] J. Bechhoefer,et al. Optimal finite-time bit erasure under full control. , 2020, Physical review. E.
[15] M. Roukes,et al. Nonequilibrium thermodynamics of erasure with superconducting flux logic , 2019, Physical Review Research.
[16] Keiji Saito,et al. Thermodynamic Geometry of Microscopic Heat Engines. , 2019, Physical review letters.
[17] M. Perarnau-Llobet,et al. Optimal Cycles for Low-Dissipation Heat Engines. , 2019, Physical review letters.
[18] J. Anders,et al. Quantum work statistics close to equilibrium , 2019, 1911.04306.
[19] Harry J. D. Miller,et al. Work Fluctuations in Slow Processes: Quantum Signatures and Optimal Control. , 2019, Physical review letters.
[20] V. Maisi,et al. Individually addressable double quantum dots formed with nanowire polytypes and identified by epitaxial markers , 2019, Applied Physics Letters.
[21] Vittorio Giovannetti,et al. Optimal Probabilistic Work Extraction beyond the Free Energy Difference with a Single-Electron Device. , 2018, Physical review letters.
[22] Matteo Scandi,et al. Thermodynamic length in open quantum systems , 2018, Quantum.
[23] M. Feng,et al. Single-Atom Demonstration of the Quantum Landauer Principle. , 2018, Physical review letters.
[24] Fernando Luis,et al. Quantum Landauer erasure with a molecular nanomagnet , 2018 .
[25] S. Ciliberto,et al. Experiments in Stochastic Thermodynamics: Short History and Perspectives , 2017 .
[26] K. Dick,et al. Conduction Band Offset and Polarization Effects in InAs Nanowire Polytype Junctions. , 2017, Nano letters.
[27] V. Maisi,et al. Measuring the Degeneracy of Discrete Energy Levels Using a GaAs/AlGaAs Quantum Dot. , 2016, Physical review letters.
[28] John Bechhoefer,et al. Erasure without Work in an Asymmetric Double-Well Potential. , 2016, Physical review letters.
[29] Scott Dhuey,et al. Experimental test of Landauer’s principle in single-bit operations on nanomagnetic memory bits , 2016, Science Advances.
[30] K. Dick,et al. Single-electron transport in InAs nanowire quantum dots formed by crystal phase engineering , 2015, 1512.06887.
[31] D. O. Soares-Pinto,et al. Experimental demonstration of information to energy conversion in a quantum system at the Landauer limit , 2014, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[32] Paolo Vavassori,et al. Experimental and theoretical analysis of Landauer erasure in nano-magnetic switches of different sizes , 2016 .
[33] A. Petrosyan,et al. Information and thermodynamics: experimental verification of Landauer's Erasure principle , 2015, 1503.06537.
[34] Yonggun Jun,et al. High-precision test of Landauer's principle in a feedback trap. , 2014, Physical review letters.
[35] Sebastian Deffner,et al. Optimal driving of isothermal processes close to equilibrium. , 2014, The Journal of chemical physics.
[36] Patrick R. Zulkowski,et al. Optimal finite-time erasure of a classical bit. , 2013, Physical review. E, Statistical, nonlinear, and soft matter physics.
[37] K. Dick,et al. A general approach for sharp crystal phase switching in InAs, GaAs, InP, and GaP nanowires using only group V flow. , 2013, Nano letters.
[38] M. Esposito,et al. Finite-time erasing of information stored in fermionic bits. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.
[39] David A. Sivak,et al. Geometry of thermodynamic control. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.
[40] E. Lutz,et al. Experimental verification of Landauer’s principle linking information and thermodynamics , 2012, Nature.
[41] David A. Sivak,et al. Thermodynamic metrics and optimal paths. , 2012, Physical review letters.
[42] M. Beck,et al. Irreversibility on the Level of Single-Electron Tunneling , 2011, 1107.4240.
[43] J. Pekola,et al. Vanishing quasiparticle density in a hybrid Al/Cu/Al single-electron transistor , 2011, 1106.1326.
[44] W. Wegscheider,et al. Determination of energy scales in few-electron double quantum dots. , 2011, The Review of scientific instruments.
[45] B. Andresen. Current trends in finite-time thermodynamics. , 2011, Angewandte Chemie.
[46] Paolo Muratore-Ginanneschi,et al. Optimal protocols and optimal transport in stochastic thermodynamics. , 2010, Physical review letters.
[47] J. Pekola,et al. Environmentally activated tunneling events in a hybrid single-electron box , 2010, 1006.0479.
[48] A. Gossard,et al. Electron counting in quantum dots , 2009, 0905.4675.
[49] Gavin E Crooks,et al. Measuring thermodynamic length. , 2007, Physical review letters.
[50] L. Vandersypen,et al. Real-time detection of single-electron tunneling using a quantum point contact , 2004, cond-mat/0407121.
[51] P. Salamon,et al. Principles of control thermodynamics , 2001 .
[52] Berry,et al. Thermodynamic geometry and the metrics of Weinhold and Gilmore. , 1988, Physical review. A, General physics.
[53] Bjarne Andresen,et al. Quasistatic processes as step equilibrations , 1985 .
[54] Peter Salamon,et al. Thermodynamic length and dissipated availability , 1983 .
[55] Bjarne Andresen,et al. The significance of Weinhold’s length , 1980 .
[56] B. Andresen,et al. Minimum entropy production and the optimization of heat engines , 1980 .
[57] R. Landauer,et al. Irreversibility and heat generation in the computing process , 1961, IBM J. Res. Dev..