西秦岭铀矿床铀迁移形式的热力学研究

利用热力学方法计算了西秦岭铀矿床含矿热液中铀的迁移形式。结果表明，从含矿热液早阶段到主成矿作用发生之前，热液中的铀主要以「ＵＯ２（ＣＯ３）＾０」形式迁移；在晚阶段残余热液中，铀的迁移形式改变为「ＵＯ２（ＳＯ４）＾０」为主。铀迁移形式改变的原因与大气降水中ＳＯ＾２－４离子的大量带入有关，表明含矿热液来自深部而非大气降水。     

火山岩实验矿物的结晶形态及其生长动力学机制

本文对我国福建，江西，河南等地某些典型玄武岩和部分安山岩以及意大利维苏威火山的白榴响岩质玄岩进行了熔融，结晶，淬火实验研究，总结了斜长石，白榴石，橄榄石，斜方辉石，单斜辉石和磁铁矿等实验矿物的形态特征，探讨了微晶矿物，骸晶矿物和维晶矿物的生长学机制，阐述了矿物晶体形态与结晶温度，生长速度及熔浆ＳｉＯ２含量的关系。     

印度尼西亚苏门答腊LOGAS砂金矿床地质特征

印度尼西亚砂金资源丰富。ＬＯＧＡＳ金矿床是印尼重要砂金矿床之一。它位于苏门答腊金银溅金属成矿带的宽坦河流域的准平原化河谷堆积地带。砂金矿受水系，中低山地形地貌格局和金物质来源的控制，赋存在特定的Ｑａｔ河流阶地和Ｑｔｐｕ层位砂砾层中，层位稳定，矿床埋深５～１２ｍ，砂金品位０．１３１～０．２３５ｇ／ｍ３。     

青岛东部开发区排污口优选

在青岛东部邻近海域潮流模型的基础上,对青岛市政工程处提出的污水排海位置的多种方案,进行拉格朗日标识质点数值跟踪及海域水质预测,通过比选,从环境角度确定了最佳的排污口位置,并对污水排海方式,及总量控制提出建议。     

大西洋中脊胶状黄铁矿的特征及其成因

大西洋中脊热液硫化物（矿床）中广泛出现松散粒状和胶状黄铁矿，利用1988年所采样品通过其形态、成份和热电性质的研究，对这种黄铁矿的成因、环带成因和热液演化特征进行初步探讨。结果表明，松散粒状和胶状黄铁矿是热液进入海底与海水混合后沉积形成，与固结粒状黄铁矿分属不同矿化阶段（期），反映热液活动的多阶段成矿特征；胶状黄铁矿环带和微环带是黄铁矿胶体沉淀后重结晶作用形成的；松散粒状黄铁矿和胶状黄铁矿同时出现是已经停止活动的烟囱物特征。     

Model Simplification and Parameter Modification for Offshore Platforms Using Experiment Data

- In this paper, a computation method has been developed so as to compare the finite element method (FEM) with the test results directly. The structure is divided into the "master" and "slave" degrees of freedom. The simplified model can be obtained with modal reduction. Then the design sensitivity analysis of the eigenvalues and eigenvectors has been carried out using the modal frequency and modal shape of the test. A two-story frame structure and a jacket model structure have been calculated. Meanwhile, the modified coefficient, the FEM computational and experimental values have been given. It has been shown that the FEM model modified using the test modal value is efficient.     

海上油田原油运输船队和油船主尺度论证

本文针对某一海上油田的原油运输问题，介绍了以完成特定运输任务为目标的船队和油船主尺度论证过程。论证采用了分析法和正交优选法相结合的方法，强调了边界条件的分析和选取，注重优化的合理性。     

大亚湾沉积物中氮和磷的地球化学形态分配特征

本文介绍了大亚湾沉积物中N和P的地球化学形态(包括形态总量、有机态、无机态及其细分态)的分析方法,并对7个测站沉积物中该两元素的各种形态分配特征进行了研究。结果表明:N和P的总量、有机态和无机态都具有几乎完全相同的分布规律;N和P的主要地球化学形态分别是有机态和无机态,分别占各自总态的80％和60％左右,有机态中的N/P比值非常接近于浮游生物体中该两元素组成典型比值16;N和P的各种形态含量与其相关的结合成分都有较好的相关关系。     

Normal form,Lie-Poisson structure and reduction for the Henon-Heiles system

The reduced Henon-Heiles system is investigated as a Hamiltonian dynamical system obtained by applying the normalization of the HamiltonianH=1/2(p ₁ ² +p ₂ ² +q ₁ ² +q ₂ ² )+1/3q ₁ ³ –q ₁ q ₂ ² to fourth-degree terms. The related equations of motion are bi-Hamiltonian and possess the Lie-Poisson structure. Each Lie-Poisson structure possesses an associated Casimir function. When reduced to level sets of these functions, the equations of motion take various symplectic forms. The various reductions give different coordinate representations of the solutions. These coordinate representations are used to seek the simplest representation of the solutions.     

The Limit Problems for the Equation of Oscillations of a Satellite

We consider the ordinary differential equation of the second order, which describes oscillations of a satellite with respect to its mass center moving along an elliptic orbit with eccentricity e. The equation has two parameters: e and μ. It is regular for 0 ≤ e < 1 and singular when e = 1. For 1 we obtain three limit problems. Their bounded solution to the first limit problem form a two-dimensional (2D) continuous invariant set with a periodic structure. Solutions to the second limit problem form 2D and 3D manifolds. The μ-depending families of odd bounded solutions are singled out. One of the families is twisted into a self-similar spiral. To obtain the limit families of the periodic solutions to the original problem match together the odd bounded solutions to the first and the second limit problem. The point of conjunction is described by the third (the basic) limit problem. The limit families are very close to prelimit ones computed in earlier studies. This revised version was published online in July 2006 with corrections to the Cover Date.