Trip mode transfer model by simulating quantum jump

Yao Rong-han; Wang Dian-hai

Volume 7 Issue 3

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Yao Rong-han, Wang Dian-hai. Trip mode transfer model by simulating quantum jump[J]. Journal of Traffic and Transportation Engineering, 2007, 7(3): 111-115.

Citation:

Yao Rong-han, Wang Dian-hai. Trip mode transfer model by simulating quantum jump[J]. Journal of Traffic and Transportation Engineering, 2007, 7(3): 111-115.

Yao Rong-han, Wang Dian-hai. Trip mode transfer model by simulating quantum jump[J]. Journal of Traffic and Transportation Engineering, 2007, 7(3): 111-115.

Citation:

Yao Rong-han, Wang Dian-hai. Trip mode transfer model by simulating quantum jump[J]. Journal of Traffic and Transportation Engineering, 2007, 7(3): 111-115.

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Trip mode transfer model by simulating quantum jump

School of Transportation, Jilin University, Changchun 130022, Jilin, China

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Author Bio:
Yao Rong—han(1979-), female, doctoral student of engineering, +86-431-85095857, cyanyrh@yahoo.com.cn

Wang Dian—hai(1962-), male, professor, +86-431-85095857, wangdianhai@sohu.com
Received Date: 2006-11-03
Publish Date: 2007-06-25

Abstract

Abstract

To quantificationally describe trip mode transfer rules, the comparability between trip mode transfer and quantum jump was analyzed in detail, and a trip mode transfer model was put forward according to quantum energy level jump theory. In order to calibrate the model, the polynomial imitation equation was deduced by analyzing inhabitant trip survey data from Changchun City, the imitation coefficients were ascertained, and their correlative tests were made by using quadratic, cubic and biquadratic polynomials respectively. Data validating result shows that the function relation between distance difference and income balance fits quadratic or higher polynomial whose constant items are zero when one mode transfers to other modes; the correlative coefficients are all more than 0.900 0 when using quadratic polynomial, and they are all 1.000 0 when using cubic or biquadratic polynomial. It is obvious that the model is feasible to quantificationally describe the rules of trip mode transfer.
- traffic planning,
- inhabitant reorganization,
- quantum jump theory,
- trip mode transfer,
- energy level

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References(11)

References

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