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1.
青藏高原大地形作用下的Rossby波   总被引:11,自引:7,他引:4  
刘式适  柏晶瑜  陈华 《高原气象》2000,19(3):331-338
在对青藏高原大地形的动力和热力作用物理分析的基础上,着重分析了青藏高原地形坡度和非绝热和非绝热加热对二维Rossby波的影响。研究指出:高原地开坡度对Rossby波的作用与Rossby参数的作用相当,而且其相速度和群速度之间存在一个圆的关系:(cgx-cx)^2+cgy^2=R^2;高原加热作用与水平辐合作用相当。地形坡度和非绝热加热都有使二维Rossby波向低频发展的的趋向。  相似文献   

2.
大地形对Rossby波波射线的影响   总被引:3,自引:1,他引:3  
吕克利  朱永春 《气象学报》1994,52(4):405-413
本文利用Runge-Kutta方法计算了大地形对定常、非定常低频Rossby波波射线的影响,计算结果显示,地形对Rossby波波射线有重要影响。对位于地形上游的波源,定常波波射线在传播过程中,遇到地形时,会绕过地形偏向高纬度传播并加密波射线,地形起阻挡屏障作用;波源位于地形中心时,东西走向的地形使波射线发生分支现象,南北走向地形没有这种现象产生。文中还计算了地形存在下,周期为50d的低频Rossby波波射线。结果显示,地形对低频波波射线的影响似乎更复杂。  相似文献   

3.
正压准地转模式中大地形作用下的低频波   总被引:2,自引:0,他引:2  
利用包含大地形和常速纬向基本气流的正压准地转位涡度方程,研究了大地形对低频波激发的作用,结果表明,起作用的地形因子主要是地形的最大高度和地形坡度。地形最大高度的作用主要是使Rossby波趋向低频,而地形坡度的作用主要是对Rossby波的稳定性起决定作用,同时适当的地形坡度也可导致低频波的形成。而常速纬向基流在总体上的作用是使波动变得趋向低频,且西风基流更有利于低频(30~60天)波的形成。从纬向波数上看,纬向3波以上的波动更容易出现低频(30~60天)。  相似文献   

4.
地形对热带大气超长尺度Rossby波动的影响   总被引:5,自引:0,他引:5  
赵强 《热带气象学报》1997,13(2):140-145
应用赤道β平面近似,建立一个简单的正压大气半地转浅水线性模式,在连续方程中引入地形的作用,讨论地形对热带大气超长尺度Rossby波的影响。结果分析表明,起伏不平的于形动力抬升作用导致热带大气超长尺度Rossby波动不稳定并且影响波动的特性。  相似文献   

5.
刘晓东  韦志刚 《高原气象》1993,12(4):418-424
本文能过对美国宇航局Nimbus-7卫星观测的1979-1986年中国西部积雪资料的分析发现,2-3周的低频振荡现象普遍存在并与大气环流异常密切相关;大气环流对半年积雪2-3周的低频振荡有着明显的线性响应;冬半年积雪的这种低频振荡能激发出北半球500hPa高度场准定常Rossby波,并通过二维的Rossby波能量频散而影响到北美。  相似文献   

6.
从热带大气波动的频率方程出发,详细分析了过去给出的低频Rossby波的近似频率公式ω=-βκ/[(2n+1)β/c0+κ^2],发现其对热带Rossby波的性质有一定程度的歪曲。针对这一问题,经分析得到一个能更精确地表征热带Rossby波性质的近似频散公式ω=-βκ/[(2n+1)β/c0+4n(n+1)/(2n+1)^2k^2],还简要地比较了热带线性Rossby波和孤立Rossby波两者的频散  相似文献   

7.
王永中  夏友龙 《气象学报》1995,53(4):406-413
利用由两层准地转模式简化的低谱模式,得知相当正压结构Rrossby波为平衡态,讨论了具有相当正压结构的Rossby波存在所需条件;并以定常Rossby波(相当正压结构)为基态,导出反映高低层Rossby波位相变化的振荡方程,指出高低层位相差的变化与垂直切交流的扰动、平均层上流函数和热成风流函数波动部分振幅扰动(A’和B’)的关系,说明相当正压结构和斜医结构的Rossby波是相互转换的。  相似文献   

8.
青藏高原大地形的动力、热力作用与低频振荡   总被引:10,自引:4,他引:6       下载免费PDF全文
在对青藏高原大地形的动力和热力作用作物理分析的基础上, 着重分析了青藏高原大地形的高度、地形坡度和非绝热加热对中高纬低频振荡的影响, 指出:青藏高原大地形的高度、合适的地形坡度和地形加热都可以促进低频振荡的形成, 而且, 这些因子都会影响低频Rossby波的稳定性.  相似文献   

9.
在LG型偶极子近共振条件下,获得了一个高阶非线性Schr■dinger方程,并用此方程来描述缓慢移动的包络Rossby孤立子与双地形相互作用。数值结果表明,在LG型偶极子近共振条件下,在弱西风气流中,当一个弱包络孤立子位于地形槽区时,包络Rossby孤立子可以通过近共振强迫而放大,并产生振荡现象然而长时间过后这个孤立子将破裂并激发一系列向西传播的小振幅波。在一定时间后,强迫孤立子除了东传外还存在一个缓慢的西传。同时,强迫包络Rossby孤立子的瞬时流场与观测到的Ω型阻高和偶极子的形成、维持和崩溃过程类似。除此之外,孤立子扰动理论被用来研究双波地形在Ω型阻高和偶极子中的作用。结果表明,在孤立子的强迫过程中,由于高阶项的存在,孤立子的群速度和相速趋于相等,以致于阻塞包络与载波在某个时刻锁相,在这种情况下,阻塞的产生是强迫包络孤立子从频散向非频散的转换过程,而在阻塞崩溃期间则相反。因此包络孤立子与地形相互作用可以认为是阻塞产生的可能机制。  相似文献   

10.
利用一个简单的赤道β平面浅水模式和多尺度摄动法,从描写赤道Rossby波的正压大气位涡度方程中推导出在切变基本维向流中赤道Rossby波包演变所满足的非线性Schrodinger方程,并得到其单个包络孤立波子波解,并分析基本流切变对非线性赤道Rossby孤立子的影响。  相似文献   

11.
A barotropic model containing large-scale topography and zonal mean flow is established to discuss the effects of large-scale topography on the low-frequency waves. The results show that what affects low-frequency waves mostly is maximal height of topography and topographic slope. The former makes frequency of topographic Rossby waves decrease, the latter makes Rossby waves instable. Moreover, when topographic slope is appropriate, it can also make Rossby waves turn into low-frequency waves.  相似文献   

12.
The KdV equation with topography included in an N-level model is derived. It is shown that if the topography ex-ists. the KdV equation may describe the solitary Rossby waves in the case of basic current without vertical shear, and itis no necessary to introduce the MKdV equation. The results of calculations show that the change of horizontal shearpattern of basic flow may cause an important change of the streamline pattern of the solitary waves with the oddmeridional wavenumber m, and has no effect for the even meridional wavenumber m. The vertical shear increases thesteepness of the barotropic solitary modes, and it has a complicated effect on the baroclinic modes. The influences oftopographic slope on the solitary waves are very great. The southern and northern slopes of topography may cause dif-ferent solitary wave patterns, with the effect of northern slope greater. The effect of Froude number on the solitarywaves is generally to steepen the solitary waves, however, the effect also depends on the meridional wavenumber m andthe modes of solitary wave.  相似文献   

13.
An inhomogeneous KdV equation including topographic forcing is derived by usingperturbation expansions and stretching transforms of time and space.The generation of forcedsolitary Rossby waves by topography in a near-resonant flow and their interactions with freesolitary waves are discussed,and some interesting results are obtained.The numerical resultsshow that the topography has obvious effect on enhancing the amplitude of disturbances,and itmay explain to some degree the formation of blocking by localized topography.  相似文献   

14.
By using barotropic model equations, this article analyzed the characteristics of Rossby waves, the propagation features of wave energy and the influence of dynamic and thermal effects of the Tibetan Plateau on Rossby waves, and the focus is on discussing the plateau's topographic gradient effects on atmospheric Rossby waves. Then based on the WRF3.2 and the NCEP/NCAR FNL reanalysis data, we devised comparative tests of changing the plateau's topographic gradient and simulated a process of persistent heavy rain that happened in May 2010 in South China. The results are shown as follows. The Tibetan Plateau’s topography is conducive to the formation of atmospheric Rossby waves. while the plateau's terrain, its friction and heating effects can all make the atmospheric Rossby waves develop into the planetary waves; The effects of plateau's north and south slopes on the Rossby wave’ phase velocity is opposite, and when the slope reached a certain value can the quasi-steady normal fluctuations be generated; Simultaneously, due to the plateau's topographic gradient, descending motion appears at the west side of the plateau while ascending motion appears at the east side, and the vertical movement increased with the amplification of topographic gradients. The plateau's topographic gradient also obviously amplified the precipitation in South China, and the rainfall area increased with the amplification of topographic gradients and gradually moved from south to north and from west to east, which is conducive to the occurrence and development of convective activities in the downstream areas of the Tibetan Plateau; Moreover, for the plateau’s dynamic and thermal effects, the Rossby wave’ propagation shows upstream effects of energy dispersion, so the plateau can then affect the weather in downstream areas. Moreover, the wave group velocity increased with the degree of topographic slope.  相似文献   

15.
The effects of topography on baroclinic wave flows are studied experimentally in a thermally driven rotating annulus of fluid.Fourier analysis and complex principal component (CPC) analysis of the experimental data show that, due to topographic forcing, the flow is bimodal rather than a single mode. Under suitable imposed experimental parameters, near thermal Rossby number ROT = 0.1 and Taylor number Ta = 2.2 × 107, the large-scale topography produces low-frequency oscillation in the flow and rather long-lived flow pattern resembling blocking in the atmospheric cir-culation. The ‘blocking’ phenomenon is caused by the resonance of travelling waves and the quasi-stationary waves forced by topography.The large-scale topography transforms wavenumber-homogeneous flows into wavenumber-dispersed flows, and the dispersed flows possess lower wavenumbers.  相似文献   

16.
A simple quasi-geostrophic coupled ocean-atmosphere model   总被引:1,自引:0,他引:1  
The quasi-geostrophic atmospheric and oceanic equations of momentum and thermodynamics with dissipation factors are used to create a simple coupled ocean-atmosphere model describing the large-scale shallow-water mo-tion. We discuss the ocean-atmosphere coupling effect in mid-high and low latitudes separately and analyze charac-teristics of which the oscillatory periods of coupled low-frequency modes (ocean mode) vary with the coupling fre-quency and latitudinal number. This can interpret the correlation between low-frequency oscillation and ocean-at-mosphere interaction. Then from the dispersion curves of atmosphere and ocean, we reveal effect of the coupling strength on the propagation of Rossby waves. The convection mechanism between the two modes is also discussed in view of the slowly varying wave train.The results show that Newtonian cooling and Rayleigh friction play a stable rule in oceanic Rossby waves, the period of coupled low-frequency mode grows with the increment of the coupling frequency. The larger the latitudinal number is, the more rapidly it grows. When the coupling frequency tends to critical value, the oceanic Rossby waves become static. When the ocean-atmosphere coupling strength grows to some degree, the propagation of oceanic Rossby waves will become opposite to its original direction. One part of the oceanic Rossby waves is converted into atmospheric Rossby waves, the energy conversion coefficient is also solved out.  相似文献   

17.
When a broad ocean current encounters a large-scale topographic feature, standing Rossby wave patterns can be generated. Short Rossby waves with a scale Li = √ Q/β (Q is the speed of the approaching flow; β is the meridional gradient of f) are generated east of the topography. If the zonal scale of the topography, L, is planetary, long standing Rossby waves can be generated west of the topography, when the current has a meridional component. The long waves focus the disturbance zonally and produce alternating regions of intensified or reduced zonal flow. The meridional scale that characterizes these zonal bands is the intermediate scales, L = Li2/3L1/3. When the meridional topographic scale is comparable to L, the amplitude of the long-wave disturbance is dominant. Using multiple-scale methods to exploit the scale gap between the planetary, intermediate and Rossby wave scales, the topographically induced pressure and velocity fields due to a zonal ridge are obtained. When the planetary-scale flow field is directed poleward, a westward counterflow can occur along the poleward flank of the ridge. The meridional scales of these topographically induced flows are comparable to those observed along the Indian-Antarctic Ridge by Callahan (1971).  相似文献   

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