The WMAP data and results

The Wilkinson Microwave Anisotropy Probe (WMAP) science team has released results from the first year of operation at the Earth–Sun L₂ Lagrange point. The maps are consistent with previous observations but have much better sensitivity and angular resolution than the COBE DMR maps, and much better calibration accuracy and sky coverage than ground-based and balloon-borne experiments. The angular power spectra from these ground-based and balloon-borne experiments are consistent within their systematic and statistical uncertainties with the WMAP results. WMAP detected the large angular-scale correlation between the temperature and polarization anisotropies of the CMB caused by electron scattering since the Universe became reionized after the “Dark Ages”, giving a value for the electron scattering optical depth of 0.17 ± 0.04. The simplest ΛCDM model with n=1 and Ω_tot=1 fixed provides an adequate fit to the WMAP data and gives parameters which are consistent with determinations of the Hubble constant and observations of the accelerating Universe using supernovae. The time-ordered data, maps, and power spectra from WMAP can be found at http://lambda.gsfc.nasa.gov along with 13 papers by the WMAP science team describing the results in detail.     

用超导重力仪观测数据精密测定地球潮汐常数

基于我国武汉超导重力仪１９８５年１１月２３日至１９９４年１２月３１日（３３２６ｄ共７９８２４ｈ整点读数值）的长周期序列重力潮汐观测数据，利用国际上通用的资料分析方法和计算机软件系统研究了重力场潮汐变化特征，精密测定了地球潮汐常数，几个主要潮波的振幅因子测定精度达０．０４％。对采用不同引潮位展开、是否考虑加权滤波、做气压改正、删除错误数据以及规定数据段均方差上限等方式对提高资料分析精度的影响问题进行了讨论。利用Ｓｃｈｗｉｄｅｒｓｋｉ全球模型对重力潮汐观测分析结果进行了海潮负荷改正，较系统地研究了观测重力残差和台站气压变化之间的相关性，在时间和频率域内测定了相应的大气重力导纳值。与Ｗａｈｒ－Ｄｅｈａｎｔ标准地球潮汐模型相比较，潮汐振幅因子的平均偏差分别是０．４％（Ｏ１波）和０．２％（Ｍ２波）。     

地球非球形引力位中田谐项摄动的有关问题

在人造卫星绕地球运动中,地球非球形引力摄动是最重要的讨论了容易被忽视的田谐项摄动,尽管它对低轨卫星的影响,只相当于J2项的二阶量,又是短周期效应,但它却包含了大10多倍的地球自转项,必须给以重视.还导出包含全部阶次田谐项的摄动解,并分离出地球自转项,对轨道半长径a还增加了(J2×Jlm)联合摄动的地球自转项,既为理论分析提供依据又可用于分析法定轨和预报.     

A radar survey of main-belt asteroids: Arecibo observations of 55 objects during 1999-2003

We report Arecibo observations of 55 main-belt asteroids (MBAs) during 1999-2003. Most of our targets had not been detected previously with radar, so these observations more than double the number of radar-detected MBAs. Our bandwidth estimates constrain our targets' pole directions in a manner that is geometrically distinct from optically derived constraints. We present detailed statistical analyses of the disk-integrated properties (radar albedo and circular polarization ratio) of the 84 MBAs observed with radar through March 2003; all of these observations are summarized in the online supplementary information. Certain conclusions reached in previous studies are strengthened: M asteroids have higher mean radar albedos and a wider range of albedos than do other MBAs, suggesting that both metal-rich and metal-poor M-class objects exist; and C- and S-class MBAs have indistinguishable radar albedo distributions, suggesting that most S-class objects are chondritic. Also in accord with earlier results, there is evidence that primitive asteroids from outside the C taxon (F, G, P, and D) are not as radar-bright as C and S objects, but a convincing statistical test must await larger sample sizes. In contrast with earlier work, we find S-class MBAs to have higher circular polarization ratios than other MBAs, indicating greater near-surface structural complexity at decimeter scales, due to different mineralogy (material strength or loss tangent), a different impactor population, or both.     

On the comoving distance as an arc-length in four dimensions

The inner product provides a conceptually and algorithmically simple method for calculating the comoving distance between two cosmological objects given their redshifts, right ascension and declination, and arbitrary constant curvature. The key to this is that just as a distance between two points 'on' the surface of the ordinary 2-sphere ² is simply an arc-length (angle multiplied by radius) in ordinary Euclidean 3-space ℰ³, the distance between two points 'on' a 3-sphere ³ (a 3-hyperboloid ℋ³) is simply an 'arc-length' in Euclidean 4-space ℰ⁴ (Minkowski 4-space ℳ⁴), i.e. an 'hyper-angle' multiplied by the curvature radius of the 3-sphere (3-hyperboloid).