Data-set for "Reliability and operation cost of underdamped memories during cyclic erasures" (Research Article, No. apxr.202300074) to Advanced Physics Research.

<p><strong>Dataset for the article:&nbsp;&nbsp;&quot;Reliability and operation cost of underdamped memories during cyclic erasures&quot; (Research Article, No. apxr.202300074) to Advanced Physics Research.&nbsp;</strong></p> <ul> <li><strong>FigX.fig:&nbsp;</strong>Matlab format figure source used to draw all of the plots of the article, embedding the all data.</li> <li><strong>evolution_K.m:</strong> Matlab code file that implement the Repeated Erasure model and compute the success rate of the erasure from the temperature evolution computed from the model.</li> <li><strong>Model_Landauer_enchaine.m:</strong> Matlab code file. Function which uses the SE Model to calculate the evolution of all the energy quantities (average) during step 1 and step 2 starting at an initial temperature CI, and also renders the final temperature conditions to be used iteratively in the RE Model.</li> <li><strong>Toy_Model.m: </strong>Theoretical toy model for explaning the Landauer repeted erasures temperature evolution.</li> <li><strong>Analysis_repeated_erasure.m:</strong> Matlab code file to treat raw data .mat files of 45&nbsp;repeated erasures to compute the energy, work and heat evolution. The average is done on the full raw data samples corresponding to thousands of 45&nbsp;repeated erasures.</li> <li><strong>XmsRawData.zip:</strong> Raw data of 45&nbsp;repeated erasures of duration X ms&nbsp;each. Those Matlab data files are meant to be analysed with the Analysis_repeated_erasure code. Among the usefull variables contained in those files we identifiy :</li> </ul> <ol> <li>V: applied protocol, position of center of the wells in nm</li> <li>x: position signal in nm</li> <li>sigma_m: calibration of the standard deviation used by the feedback</li> <li>x0: threshold of the virtual potential</li> <li>tau1: duration of step1</li> <li>tau2: duration of step 2</li> <li>tau4: half resting time between step1 and step2</li> <li>X1: initial&nbsp; half distance between the wells</li> <li>dt: acquisition sampling time</li> </ol> <p><br> &nbsp;</p> <p>&nbsp;</p>