共查询到19条相似文献，搜索用时 125 毫秒
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我们从磁流体力学基本方程出发,给出了计及外加常数磁场情况下规则非均匀等离子体中电磁波和电声波的耦合传播方程。在选用的电子密度剖面下,求解了该方程组的边界值问题,得到了|P_1|和|H_x|的数值解,进而证明了在此基础上我们得到的电磁波和电声波传播的简单近似耦合方程组是可用的。 最后,我们计算了Debye长度和等离子体波长,指出在等离子体鞘套中等离子体波不能辐射出去的主要原因是在鞘套外边界严重的Landau阻尼造成的,并非在激波线强间断处的多次反射结果。 同时,也对所得到的传播耦合方程的普遍性进行了讨论。 相似文献
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孔隙地层中存在着动电耦合现象,弹性波作用在声阻抗或者电化学性质差异地层会产生辐射电磁波.本文探讨了随钻条件下,利用孔隙地层中的动电耦合效应探测井旁地质体的可行性.为此模拟了井外存在声阻抗差异和电化学差异界面时声波诱导的辐射电场响应特征.求出柱坐标下介质中声场和电场函数表达式,由此计算并比较了均匀介质和弹性差异界面情况下井中接收到的电场.发现随钻条件下,井外的弹性差异界面会产生以光速传播的辐射电磁波.该电磁波反映了井外地质信息,并先于井中直达声波的伴随电磁场到达接收器,因而可以直接观测到.此外,还发现界面辐射电磁波可以用来探测油、水等电化学性质差异大而弹性阻抗差异小的界面;声源频率以及界面两侧地层性质差异程度是辐射电磁波幅度的影响因素. 相似文献
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调制电子束入射进电离层等离子体中会激发电磁波辐射,根据不同试验条件和等离子体状态,激发电磁波的机制也不一样.本文主要讨论半无界稀薄调制电子束沿地球磁场力线从空间飞行器入射到电离层等离子体产生的电磁波辐射,其相应的辐射机理是由于束的纵向约束而产生的电磁波辐射.理论分析和数值计算结果显示,在满足切伦柯夫（Cerenkov）共振条件时,哨声波前向辐射方向图有一个尖锐的峰值,且随着电子束弛豫长度的增加,辐射功率值也相应增大,表明可以通过对电子束的适当调制增强电子束激发的电磁波辐射强度. 相似文献
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完全匹配层(PML)作为一种稳定高效的吸收边界条件,广泛应用于基于一阶电磁波动方程的探地雷达(GPR)数值模拟中.为解决基于二阶电磁波动方程的GPR数值模拟的吸收边界问题,本文借鉴二阶弹性波动方程的PML边界条件构建思想,提出了一种适合二阶电磁波动方程GPR时域有限元模拟的PML边界条件.从二阶电磁波动方程出发,基于复拉伸坐标变换,推导了PML算法的频域表达式;通过合理构造辅助微分方程,得到了PML算法的时域表达式,并以变分形式(弱形式)加载到GPR时域有限元方程中,实现了PML边界条件在二阶电磁波动方程GPR时域有限元模拟中的应用.在此基础上,对比了无边界条件、Sarma边界条件和PML边界条件下均匀模型的波场快照、单道波形、时域反射误差和能量衰减曲线,结果表明:PML边界条件的吸收效果要远优于Sarma边界条件,具有近似零反射系数.一个复杂介质模型的正演模拟验证了PML边界条件在非均匀地电结构中电磁波传播模拟的良好吸收效果. 相似文献
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二维变密度声波波动方程的衍射层析成像 总被引：1，自引：0，他引：1
本文将二维声波衍射层析成像原理推广到二维变密度声波波动方程中，导出了在线源激发条件下，不同观测系统的滤波反传播重建算法，取两个以上不同频率值可得到密度和体积模量的成像．数值实例表明，该方法能得到密度和体积模量较满意的成像。 相似文献
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基于尘埃等离子体Mie-Debye散射模型,研究平衡态下尘埃等离子体中带电尘埃的电磁散射特性.根据输运理论计算高层大气环境中尘埃等离子体层的电磁散射场,给出电磁波垂直入射时尘埃等离子体层的反射函数,同时分析不同浓度、不同粒径分布状态下尘埃等离子体层对电磁波传播的影响.结果表明:尘埃粒子尺度对其电磁散射特性影响非常大;在对数正态分布情况下,当入射波长远大于Debye半径时,尘埃等离子体的散射主要表现为Debye散射,而入射波长远小于Debye半径时,Mie散射占主要部分;并且尘埃等离子体层对电磁波的衰减随尘埃粒子浓度以及尘埃粒子半径的增大而明显增强. 相似文献
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本文研究了地球磁尾等离子体片边界层内由离子束流和等离子体密度梯度联合作用产生的静电不稳定性.模型等离子体由向尾流动的冷离子束流、向地球流动的暖离子束流和背景暖电子组成,等离子体密度是非均匀的,等离子体β（热压强与磁压强之比值）很小,电子等离子体频率与电子退旋频率之比。ωe/Ωe》1.结果表明,斜传播的静电快、慢离子束流-密度漂移模能够被激发。 相似文献
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The nonlinear coupling of intense radio waves with the low-frequency electrostatic perturbations of multi-component collisional plasmas is considered. Assuming the presence of two distinct groups of electrons and singly charged ions, we obtain equations for the radio wave sidebands and plasma slow motions that are driven by the combined effects of the radiation pressure and the differential Joule heating of the electrons. The mode coupling equations are useful for studying various types of stimulated scattering instabilities and envelope soliton formation. The relevance of our investigation to the simultaneous generation of density and temperature fluctuations by high-power radio waves is pointed out. 相似文献
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We have modeled the effect of a direct current (DC) electric field on the propagation of seismic waves by the pseudospectral
time domain (PSTD) method, based on a set of governing equations for the poroelastic media. This study belongs to the more
general term of the seismoelectric coupling effect. The set of physical equations consists of the poroelastodynamic equations
for the seismic waves and the Maxwell's equations for the electromagnetic waves; the magnitude of the seismoelectric coupling
effect is characterized by the charge density, the electric conductivity, the Onsager coefficient, a function of the dielectric
permittivity, the fluid viscosity, and the zeta potential. The poroelastodynamic vibration of a solid matrix generates an
electric oscillation with the form of streaming current via the fluctuation of pore pressure. Meanwhile, fluctuating pore
pressure also causes oscillatory variation of the electric resistivity of the solid matrix. The simulated poroelastic wave
propagation and electric field variation with an existing background DC electric field are compared with the results of a
physical experiment carried out in an oilfield. The results show that the DC electric field can significantly affect the propagating
elastic energy through the seismoelectric coupling in a wide range of the seismic frequency band. 相似文献
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用Biot介质参数说明了波达波夫震电波方程组中弹性动力学 参数的含义，解释了第一类和第二类震电效应的意义，在忽略第一类震电效应条件下将该方 程组与Pride方程组进行比较，说明了二者在描述第二类震电效应方面的异同点. 同时指出 ：波达波夫方程组忽略了流体与固体的耦合质量；方程中的黏性耗散项丢掉了一个孔隙度因 子，依据该方程组计算出的弹性波和转换电场的幅度将偏大；边界条件之一存在错误，会影 响对波在界面上的反射透射规律的描述. 相似文献
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The coupling–ray–theory tensor Green function for electromagnetic waves or elastic S waves is frequency dependent, and is usually calculated for many frequencies. This frequency dependence represents no problem in calculating the Green function, but may pose a significant challenge in storing the Green function at the nodes of dense grids, typical for applications such as the Born approximation or non–linear source determination. Storing the Green function at the nodes of dense grids for too many frequencies may be impractical or even unrealistic. We have already proposed the approximation of the coupling–ray–theory tensor Green function, in the vicinity of a given prevailing frequency, by two coupling–ray–theory dyadic Green functions described by their coupling–ray–theory travel times and their coupling–ray–theory amplitudes. The above mentioned prevailing–frequency approximation of the coupling ray theory enables us to interpolate the coupling–ray–theory dyadic Green functions within ray cells, and to calculate them at the nodes of dense grids. For the interpolation within ray cells, we need to separate the pairs of prevailing–frequency coupling–ray–theory dyadic Green functions so that both the first Green function and the second Green function are continuous along rays and within ray cells. We describe the current progress in this field and outline the basic algorithms. The proposed method is equally applicable to both electromagnetic waves and elastic S waves. We demonstrate the preliminary numerical results using the coupling–ray–theory travel times of elastic S waves. 相似文献
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The coupling ray theory is usually applied to anisotropic common reference rays, but it is more accurate if it is applied to reference rays which are closer to the actual wave paths. If we know that a medium is close to uniaxial (transversely isotropic), it may be advantageous to trace reference rays which resemble the SH–wave and SV–wave rays. This paper is devoted to defining and tracing these SH and SV reference rays of elastic S waves in a heterogeneous generally anisotropic medium which is approximately uniaxial (approximately transversely isotropic), and to the corresponding equations of geodesic deviation (dynamic ray tracing). All presented equations are simultaneously applicable to ordinary and extraordinary reference rays of electromagnetic waves in a generally bianisotropic medium which is approximately uniaxially anisotropic. The improvement of the coupling–ray–theory seismograms calculated along the proposed SH and SV reference rays, compared to the coupling–ray–theory seismograms calculated along the anisotropic common reference rays, has already been numerically demonstrated by the authors in four approximately uniaxial velocity models. 相似文献
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An analytical model for describing the propagation and attenuation of Rayleigh waves along the free surface of an elastic porous medium containing two immiscible, viscous, compressible fluids is developed in the present study based on the poroelastic equations formulated by Lo et al. [Lo WC, Sposito G, Majer E. Wave propagation through elastic porous media containing two immiscible fluids. Water Resour Res 2005;41:W02025]. The dispersion equation obtained is complex-valued due to viscous dissipation resulting from the relative motion of the solid to the pore fluids. As an excitation frequency is stipulated, the dispersion equation that is a cubic polynomial is numerically solved to determine the phase speed and attenuation coefficient of Rayleigh waves in Columbia fine sandy loam permeated by an air–water mixture. Our numerical results show that, corresponding to three dilatational waves, there is also the existence of three different modes of Rayleigh wave in an unsaturated porous medium, which are designated as the R1, R2, and R3 waves in descending order of phase speed, respectively. The phase speed of the R1 wave is non-dispersive (frequency-independent) in the frequency range we examined (10 Hz–10 kHz) and decreases as water saturation increases, whose magnitude ranges from 20% to 49% of that of the first dilatational wave with respect to water content. However, it is revealed numerically that the R2 and R3 waves are functions of excitation frequency. Given the same water saturation and excitation frequency, the phase speeds of the R2 and R3 waves are found to be approximately 90% of those of the second and third dilatational waves, respectively. The R1 wave has the lowest attenuation coefficient whereas the R3 wave attenuates highest. 相似文献
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Dongdong Wang Yongxin Gao Cheng Yao Baozhen Wang Mengqiang Wang 《Geophysical Prospecting》2020,68(6):1958-1979
We investigate the seismoelectric/electroseismic wavefields excited by a point source in an air/seawater/three-layered porous medium configuration containing a hydrocarbon layer. The results show that if an explosive source for excitation is used, receivers at seafloor can record the coseismic electromagnetic fields accompanying the P, S, fluid acoustic waves and the interface responses converted from the acoustic waves at seafloor interface and from the seismic waves at the interfaces beneath the seafloor. Employing a vertical electric dipole source shows that, with the exception of the interface responses converted from electromagnetic waves at seafloor, the interface responses converted from transmitted electromagnetic waves at the interfaces beneath the seafloor can also be identified. Given that the strength of the explosive source is within excitation capability of industry air guns, the generated interface responses from the hydrocarbon layer can be detected by current electromagnetic sensors considering the low ambient noise at the seafloor. Our results demonstrate the feasibility of the seismoelectric method applied to marine hydrocarbon exploration. Electroseismic modelling results suggest that it is not practical to employ this method to prospect marine hydrocarbon layer due to the weak interface response signal, unless a much larger current is injected into seafloor. 相似文献
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Using reciprocal theorems for dynamic and static boundary value problems, boundary integral equations are presented for wave propagation in elastic, isotropic media and compressible, inviscid fluids in the time domain as well as in the frequency domain. For the analysis of fluid–soil and fluid–structure systems, suitable coupling conditions are prescribed along the interfaces. The numerical treatment of the boundary integral equations consists of a point collocation and of a discretization of the boundary, in which constant and linear approximation functions are assumed. Step-by-step integration is applied to the time-dependent equations, where again the states are taken to be linear and constant over each time interval. These boundary element procedures are used to analyse the response of dams due to horizontal and vertical ground motions considering dam–water interaction and absorption of hydrodynamic pressure waves at the reservoir bottom or at the far end into the soil medium. Both the frequency response and the impulse generated transient response are investigated. 相似文献