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1.
本文研究了激变双星中较冷次星的星风在磁场耦合作用下造成的角动量损失,以及对激变双星演化的影响。本文特别注意到双星成员的星风物质损失和角动量损失应该与单星情况明显不同,这就是:双星成员的星风物质损失受到潮汐效应和系统自转效应的影响而增大,同时双星成员的角动量是由轨道角动量和自转角动量所组成,并且轨道角动量远大于自转角动量。研究结果表明,由于次星的星风物质损失率很小,星风的速度也不大,因而磁滞效应造成的角动量损失极小,不能成为驱动周期大于3小时的激变双星演化的机制。  相似文献   

2.
本研究了激变双星中较冷次星的星风在磁场耦合作用下造成的角动量损失,以及对激变双星演化的影响。本特别注意到双星成员的星风物质损失和角动量损失应该与单星情况明显不同,这就是:双星成员的星风物质损失受到潮汐效应和系统自转效应的影响而增大,同时双星成员的角动量是由轨道角动量和自转角动量所组成,并且轨道角动量远大于自转角动量。研究结果表明,由于次星的星风物质损失率很小,星风的速度也不大,因而磁滞效应造成  相似文献   

3.
李培俊  周济林 《天文学报》2006,47(4):394-401
介绍了N体模拟的Hermite算法,并利用该算法研究了不同质量行星在小行星主带上轨道的演化情况.采用的演化模型是太阳系N体模型(N=7),即把水星、金星、地球的质量加到太阳上,忽略冥王星,同时在小行星主带附近增加一个假想行星,系统演化时间为1亿年.数值模拟显示能够稳定存在于小行星主带上的单个天体的质量上限其量级为10~(25)kg.模拟同时还显示在某些情况下,假想行星与木星之间的低阶共振可以增强系统的稳定性.  相似文献   

4.
目前的星系形成理论认为,盘状星系由暗晕中的重子物质冷却并坍缩而成。在这一演化图像中,重子物质的角动量及其分布起着关键作用,它直接决定了盘状星系的结构。然而,在盘状星系形成和演化的各种解析、半解析模型及数值模拟中,出现了一系列与角动量有关的问题。其中包括角动量灾变(angular momentum catastrophe)及角动量分布不匹配(mismatch of angulamomentum profile)等。近年来,为解决此类问题,人们进行了大量的研究,引入并建立了各种机制和模型。详细表述了星系形成与演化中两类主要的角动量问题,并系统地综述了目前针对此类问题所提出的各种可能的解决方法和途径。  相似文献   

5.
闫昊明  钟敏  朱耀仲 《天文学报》2005,46(4):452-459
大气相对固体地球的运动产生大气相对角动量,它的变化可以激发地球自转多时间尺度的变化.计算大气相对角动量现在采用两种不同的垂直积分高度,一种为从地形表面积分到顶层大气,称之为SP方法;另一种为从1000hPa积分到顶层大气,称之为BP方法,对采用这两种方法所得到的大气相对角动量进行了详细的比较.应用欧洲中距气象预报中心(ECMWF)和美国国家环境预报中心(NCEP)大气再分析数据,重新研究了大气相对角动量变化的时空特征.通过对大气相对角动量季节平均,季节振幅和时空特征的分析,得出ECMWF和NCEP的大气相对角动量变化对地球自转周年极移的影响,在亚洲季风区域和南极洲区域差别最为明显.  相似文献   

6.
计算了总质量为3.9M,具有不同初始质比和两子星间距的一组模型在总质量、总角动量守恒假设下的Case A演化,以探求Case A演化与几乎相接双星(NCS)可能的联系.结果表明确实存在经过Case A质量交流演化为NCS系统的途径。并且这样形成的NCS系统其随后的演化有两种前景:一种随即演化为相接系统;另一种则经由慢速质量交流成为较稳定的半接或不接系统.但能够演化为NCS状态的初始模型范围极为狭窄,本文大致确定了它们的初始质比、子星间距等参量范围. 结合模型计算结果,对已知29个NCS系统作了统计研究,结果表明NCS系统与相接双星在演化上有很密切的联系.  相似文献   

7.
本文绘出了计算吸积盘边缘物质和角动量损失,以及它们对激变双星演化影响的理论模型.计算结果表明,紫外天文卫星(IUE)观测到的高速物质流是来源于吸积盘边缘,吸积盘边缘的角动量损失可以成为周期大于3小时的激变双星演化的物理机制.  相似文献   

8.
本详细研究了激变双星系统的演化,发现磁制动机制导致的角动量损失要求星风的量级为10^-11—10^-12M⊙yr^-1,这比太阳风强10^2-10^3倍,表明磁星风机制失效。作认为驱动双星系统演化的角动量损失是由来自致密星的吸积盘外边缘的物质溢出的惯性离心力所致。  相似文献   

9.
本工作对213个星系的质量和角动量值进行了分析。175个质量值是射电方法得出的,其余38个由光学方法得出。由星系的极大自转速度V_m及其相应处的半径r_m 计算了183个盘星系的角动量J,得到了关系式J∝M~(1.66)。本文按质量值把星系分为超巨系(5×10~(11)—10~(13)M_⊙、巨系(10~(10)—5×10~(10)M_⊙)、中系(10~3—10(10)M_⊙和矮系(10~3—10~3M_⊙)。E型星系的质量范围最大,其中矮系和超巨系都最多。S型星系超巨系很少,矮系也没有。对此,本文进行了讨论。从S0到S系的各个次型到Ir型星系,星系质量M、角动量J和角动量密度j的平均值都是先增加到Sb型达极大值,然后减少。以M~(7/4)除J,以消除M的影响,剩余角动量J/M~(7/4)也不随类型变晚而增大。但SB系的J/M~(7/4)值却比SA系大,表示角动量大的星系较可能成为棒旋星系。 r_m处单位质量的惯性离心力k-V_m~2/r_m的平均值也是Sb处极大,Sb以后减小。本工作为进一步研究星系形态分类的演化意义提供了资料。  相似文献   

10.
本文详细研究了激变双星系统的演化,发现磁制动机制导致的角动量损失要求星风的量级为10 ̄(-11)-10 ̄(-12)M_⊙yr ̄-1,这比太阳风强10 ̄2-10 ̄3倍,表明磁星风机制失效,作者认为驱动双星系统演化的角动量损失是由来自致密星的吸积盘外边缘物质溢出的惯性离心力所致。  相似文献   

11.
In this study we consider the relationship between the survival time and the Lyapunov time for three-body systems. It is shown that the Sitnikov problem exhibits a two-part power-law relationship as demonstrated by Mikkola & Tanikawa for the general three-body problem. Using an approximate Poincaré map on an appropriate surface of section, we delineate escape regions in a domain of initial conditions and use these regions to analytically obtain a new functional relationship between the Lyapunov time and the survival time for the three-body problem. The marginal probability distributions of the Lyapunov and survival times are discussed and we show that the probability density function of Lyapunov times for the Sitnikov problem is similar to that for the general three-body problem.  相似文献   

12.
An ensemble of Newtonian three-body models with close initial separations is investigated by following the evolution of a 'drop' in the homology map. The onset of chaos is revealed by the motion and the complex temporal deformation of the drop. In the state of advanced chaos, the drop spreads over almost the whole homology map, quite independently of its initial position on the map. A general quantitative measure of this process is the mean exponential rate of spreading, which bears resemblance to Kolmogorov–Sinai entropy; this is introduced and estimated in terms of the homology mapping. In a similar manner we also estimate the mean exponential rate of divergence of initially close-by trajectories. This is a close analogue to the Lyapunov exponent. These parameters measure two complementary aspects of dynamical instability, which is the basic mechanism of the onset of chaos.  相似文献   

13.
With a simple map model, derived within the framework of the planar circular restricted three-body problem (SunuuJupiteruucomet), we study the dynamical evolution of near-parabolic comets under the perturbation of Jupiter. The commonly adopted random walk assumption about the energy evolution of the comets is examined. Numerical results show that for the comets on Jupiter-crossing orbits, due to the large energy changes with Jupiter per passage, the statistical evolution of the cometary energy follows a Lévy random walk, thus statistically the final energy parameter that a comet reaches is linked to the number of passages by a power law K f n f. The mechanism that generates the Lévy random walk is explained in this model.  相似文献   

14.
Effect of stellar electromagnetic radiation on the motion of spherical dust particle in mean motion orbital resonances with a planet is investigated. Planar circular restricted three-body problem with the Poynting–Robertson (P–R) effect yields monotonic secular evolution of eccentricity when the particle is trapped in the resonance. Planar elliptic restricted three-body problem with the P–R effect enables nonmonotonous secular evolution of eccentricity and the evolution of eccentricity is qualitatively consistent with the published results for the complicated case of interaction of electromagnetic radiation with nonspherical dust grain. Thus, it is sufficient to allow either nonzero eccentricity of the planet or nonsphericity of the grain and the orbital evolutions in the resonances are qualitatively equal for the two cases. This holds both for exterior and interior mean motion orbital resonances. Evolutions of argument of perihelion in the planar circular and elliptical restricted three-body problems are shown. Numerical integrations show that an analytic expression for the secular time derivative of the particle’s argument of perihelion does not exist, if only dependence on semimajor axis, eccentricity and argument of perihelion is admitted. Connection between the shift of perihelion and oscillations in secular eccentricity is presented for the planar elliptic restricted three-body problem with the P–R effect. Period of the oscillations corresponds to the period of one revolution of perihelion. Change of optical properties of the spherical grain with the heliocentric distance is also considered. The change of the optical properties: (i) does not have any significant influence on the secular evolution of eccentricity, (ii) causes that the shift of perihelion is mainly in the same direction/orientation as the particle motion around the Sun. The statements hold both for circular and noncircular planetary orbits.  相似文献   

15.
We present a symplectic mapping model to study the evolution of a small body at the 3/4 exterior resonance with Neptune, for planar and for three dimensional motion. The mapping is based on the averaged Hamiltonian close to this resonance and is constructed in such a way that the topology of its phase space is similar to that of the Poincaré map of the elliptic restricted three-body problem. Using this model we study the evolution of a small object near the 3/4 resonance. Both chaotic and regular motions are found, and it is shown that the initial phase of the object plays an important role on the appearance of chaos. In the planar case, objects that are phase-protected from close encounters with Neptune have regular orbits even at eccentricities up to 0.44. On the other hand objects that are not phase protected show chaotic behaviour even at low eccentricities. The introduction of the inclination to our model affects the stable areas around the 3/4 mean motion resonance, which now become thinner and thinner and finally at is=10° the whole resonant region becomes chaotic. This may justify the absence of a large population of objects at this resonance.  相似文献   

16.
In this paper we carry out a quantitative analysis of the three-body systems and map them as a function of decaying time and initial configuration, look at this problem as an example of a simple deterministic system and ask to what extent the orbits are really predictable. We have investigated the behaviour of about 200 000 general Newtonian three-body systems using the simplest initial conditions. Within our resolution these cover all the possible states where the objects are initially at rest and have no angular momentum. We have determined the decay time-scales of the triple systems and show that the distribution of this parameter is fractal in appearance. Some areas that appear stable on large scales exhibit very narrow strips of instability and the overall pattern, dominated by resonances, reminds us of a traditional Maasai warrior shield. Also an attempt is made to recover the original starting configuration of the three bodies by backward integration. We find there are instances where the evolution to the future and to the past lead to different orbits, in spite of time symmetric initial conditions. This implies that even in simple deterministic systems there exists an arrow of time.  相似文献   

17.
18.
The results of the computation of the family h of symmetric periodic solutions of the circular planar restricted three-body problem for μ = 0.3, 0.4, and 0.5 are presented. This family begins with retrograde circular orbits around a massive body. Associated with each value of μ are the table of critical orbits, the orbit pictures, the graphs of characteristics of the family in four coordinate systems, and the graphs of the period and traces (planar and vertical). Regularities on the family and its evolution as μ increased were observed.  相似文献   

19.
We applied the method of the short time Lyapunov indicators to the planar circular and to the planar elliptic restricted three-body problem in order to study the structure of the phase space in some selected regions. In the circular case we computed the short-time averages of the stretching numbers to distinguish between regular and chaotic domains of the phase space. The results obtained in this way are in good agreement with the corresponding Poincaré's surface of sections. Using the short time Lyapunov indicators we determined the detailed structure of the phase space in the semi-major axis-eccentricity plane of the test particle both in the circular and in the elliptic restricted problem (in the latter case for some values of the eccentricities of the primaries) and we studied the main features of the phase space.This revised version was published online in October 2005 with corrections to the Cover Date.  相似文献   

20.
This paper investigates the relationship between invariant manifold and Lagrangian coherent structure (LCS) in dynamical systems. LCS is defined as the ridge of finite-time Lyapunov exponent (FTLE) field, and is proving to be excellent platform for studies of stable and unstable manifold in flows with arbitrary time dependence. In this study, the LCS tool is applied to autonomous systems, simple pendulum and planar circular restricted three-body problem (PCR3BP), and also non-autonomous ones, double-gyre flow and bicircular problem (BCP). A comparison between LCS and invariant manifold is presented.  相似文献   

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