The Kinetic Analysis of Brownian Motor Suffered a PeriodicPotential in Nonuniform Temperature
碩士 === 國立成功大學 === 工程科學系碩博士班 === 97 === There are many researches regarding using fluctuation analysis to explain the movement of molecular motor. However there are not so many studies being presented by considering the condition of nonuniform temperature. Therefore provide a fluctuation analysis wit...
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ndltd-TW-097NCKU50280132015-11-23T04:03:12Z http://ndltd.ncl.edu.tw/handle/34959812268264235528 The Kinetic Analysis of Brownian Motor Suffered a PeriodicPotential in Nonuniform Temperature 布朗馬達在週期勢能下受非平衡溫度影響之運動分析 Shi-cheng Huang 黃士誠 碩士 國立成功大學 工程科學系碩博士班 97 There are many researches regarding using fluctuation analysis to explain the movement of molecular motor. However there are not so many studies being presented by considering the condition of nonuniform temperature. Therefore provide a fluctuation analysis with the motor movement which is running under nonuniform temperature. The Fokker-Planck equation is the governing equation in this paper,it can be used to slove the probability and the probability fiux and it also can be used on calculating working model with potential energy switches between on and off state by Robust numerical algorithm in the reference[11]. This paper used MATLAB7.0 to calculate the equations and the numerical algorithm to analyze.The behavior of Brownian motion in the case of coupling a periodic potential to a nonuniform temperature foeld is further investigated.The results of this study are highly consistent with this of previous studies for the reference[6].Discuss the average velocities and randomness of Brownian motions.By changing the molds of amplitude,temperature difference and particle moves distance to discussthe effects of molds which are average velocities and randomness to Brownian motor kinetic. Ming-Jer Huang 黃明哲 2008 學位論文 ; thesis 52 zh-TW |
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碩士 === 國立成功大學 === 工程科學系碩博士班 === 97 === There are many researches regarding using fluctuation analysis to explain the movement of molecular motor. However there are not so many studies being presented by considering the condition of nonuniform temperature. Therefore provide a fluctuation analysis with the motor
movement which is running under nonuniform temperature.
The Fokker-Planck equation is the governing equation in this paper,it can be used to slove the probability and the probability fiux and it also can be used on calculating working model with potential energy switches between on and off state by Robust numerical algorithm in the reference[11].
This paper used MATLAB7.0 to calculate the equations and the numerical algorithm to analyze.The behavior of Brownian motion in the case of coupling a periodic potential to a nonuniform temperature foeld is further investigated.The results of this study are highly consistent with this of previous studies for the reference[6].Discuss the average velocities and randomness of Brownian motions.By changing the molds of amplitude,temperature difference and particle moves distance to discussthe effects of molds which are average velocities and randomness to Brownian motor kinetic.
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author2 |
Ming-Jer Huang |
author_facet |
Ming-Jer Huang Shi-cheng Huang 黃士誠 |
author |
Shi-cheng Huang 黃士誠 |
spellingShingle |
Shi-cheng Huang 黃士誠 The Kinetic Analysis of Brownian Motor Suffered a PeriodicPotential in Nonuniform Temperature |
author_sort |
Shi-cheng Huang |
title |
The Kinetic Analysis of Brownian Motor Suffered a PeriodicPotential in Nonuniform Temperature |
title_short |
The Kinetic Analysis of Brownian Motor Suffered a PeriodicPotential in Nonuniform Temperature |
title_full |
The Kinetic Analysis of Brownian Motor Suffered a PeriodicPotential in Nonuniform Temperature |
title_fullStr |
The Kinetic Analysis of Brownian Motor Suffered a PeriodicPotential in Nonuniform Temperature |
title_full_unstemmed |
The Kinetic Analysis of Brownian Motor Suffered a PeriodicPotential in Nonuniform Temperature |
title_sort |
kinetic analysis of brownian motor suffered a periodicpotential in nonuniform temperature |
publishDate |
2008 |
url |
http://ndltd.ncl.edu.tw/handle/34959812268264235528 |
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