地极移动与河川径流的关系研究

Exploring the Relationship between Polar Motion and Runoff

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作者:

  • 刘苏峡 中国科学院地理科学与资源研究所陆地水循环及地表过程重点实验室 北京 100101
  • 王盛 中国科学院地理科学与资源研究所陆地水循环及地表过程重点实验室;中国科学院大学 北京 100101;100049
  • 王月玲 中国科学院地理科学与资源研究所陆地水循环及地表过程重点实验室 北京 100101
  • 李明新 长江水利委员会水文局 武汉 430010
  • 黄玫 中国科学院地理科学与资源研究所陆地水循环及地表过程重点实验室 北京 100101
  • 彭公炳 中国科学院地理科学与资源研究所陆地水循环及地表过程重点实验室;国际欧亚科学院中国科学中心 北京 100101;100107
  • 肖子牛 中国气象局气象干部培训学院 100081

中文摘要:

在总结地极移动(以下简称极移)和径流之间可能存在的相互作用机制的基础上,利用受人类活动影响较少的青藏高原雅鲁藏布江的月径流资料和极移资料以及格兰杰因果关系检验方法,从统计学角度探索了在月、季和年尺度上,极移变化与径流变化之间可能存在的联系。结果显示,在月尺度上,极移X分量变化量在滞后18个月和1021个月后是径流变化量的格兰杰原因;极移Y分量变化量在滞后19个月和1724个月后是径流变化量的格兰杰原因。在季尺度上,极移X分量变化量只有在滞后2个季的情况下是径流变化量的格兰杰原因;而极移Y分量变化量在滞后46个季的情况下是径流变化量的格兰杰原因。在年尺度上,未检测出格兰杰因果关系。从径流到极移的检测中发现,月尺度上,径流变化量在滞后325个月后为极移X分量变化量的格兰杰原因;径流变化量在滞后1个月和325个月后为极移Y分量变化量的格兰杰原因。在季尺度上,径流变化量在滞后28个季的情况下是极移X分量变化量的格兰杰原因;径流变化量在滞后18个季后是极移Y分量变化量的格兰杰原因。在年尺度上,未发现径流变化量和极移变化量存在格兰杰因果关系。在月、季和年尺度上,极移变化量和径流变化量的不同格兰杰因果关系表明,利用极移资料可能在月和季尺度上提高资料稀缺区域的水文预测精度。

中文关键词:

地极移动(极移),径流,格兰杰因果关系,雅鲁藏布江

KeyWords:

polar motion, runoff, Granger causality, Yarlung Zangbo River

Abstract:

The evidence of the relationship between polar motion and runoff is reviewed. The relationship between the runoff of Yarlung Zangbo, a primitive river in Tibet, China and polar motion with data records from about 1846 to present is explored.First,the action path framework was structured based on geophysical principles. In order to make time series stationary, the initial time series of polar motion X component, Y component and runoff were transformed into their corresponding first order difference time series ΔX, ΔY, and ΔQ. The Granger causality test between ΔX, ΔY and ΔQ was conducted on monthly, seasonal and annual time scales. It is found that on a monthly scale ΔX influences ΔQ at the lag being from the 1st to the 21st month, with the 9th month being an exception. ΔY influences ΔQ at the lag from the 1st to the 9th month and from the 17th to the 24th month. On a seasonal scale,the influence of ΔX on ΔQ can be seen in the 2nd season (i.e. from the 4th to the 6th month). The influence of ΔY on ΔQ can be seen on a seasonal scale from the 4th to the 6th season (i.e. from the 10th to 18th month). We cannot see evident Granger causality from ΔX, ΔY to ΔQ, on annual scales. For the Granger influence of ΔQ to ΔX, ΔY, it is found that on a monthly scale the influences are prominent at the lag being from the 3rd to the 25th months for the ΔX, for the ΔY it is the 1st and the 3rd to the 25th months. On a seasonal scale these influences can be seen at the lag from the 2nd to the 8th season (corresponding to the 4th to the 24th month) for ΔX and at the lag from the 1st to the 8th season (corresponding to from the 1st to the 24th month) for ΔY. Again, on a annual scale no evident granger causality can be found from runoff to polar motion. The different behaviours on monthly, seasonal and annual scales suggest that using the monthly data of polar motion to obtain the monthly runoff data is more practicable than borrowing the data from polar motion for river runoff on seasonal and annual scales.

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