Time variations of cosmic-ray helium isotopes with BESS-Polar I

The Balloon-borne Experiment with a Superconducting Spectrometer (BESS) is configured with a solenoidal superconducting magnet and a suite of precision particle detectors, including time-of-flight hodoscopes based on plastic scintillators, a silica-aerogel Cherenkov detector, and a high resolution tracking system with a central jet-type drift chamber. The charges of incident particles are determined from energy losses in the scintillators. Their magnetic rigidities (momentum/charge) are measured by reconstructing each particle trajectory in the magnetic field, and their velocities are obtained by using the time-of-flight system. Together, these measurements can accurately identify helium isotopes among the incoming cosmic-ray helium nuclei up to energies in the GeV per nucleon region. The BESS-Polar I instrument flew for 8.5 days over Antarctica from December 13th to December 21st, 2004. Its long-duration flight and large geometric acceptance allow the time variations of isotopic fluxes to be studied for the first time. The time variations of helium isotope fluxes are presented here for rigidities from 1.2 to 2.5 GV and results are compared to previously reported proton data and neutron monitor data.     

A hybrid lattice Boltzmann flux solver for integrated hypersonic fluid-thermal-structural analysis

In this paper, a hybrid Lattice Boltzmann Flux Solver (LBFS) with an improved switch function is proposed for simulation of integrated hypersonic fluid-thermal-structural problems. In the solver, the macroscopic Navier–Stokes equations and structural heat transfer equation are discretized by the finite volume method, and the numerical fluxes at the cell interface are reconstructed by the local solution of the Boltzmann equation. To compute the numerical fluxes, two equilibrium distribution functions are introduced. One is the D1Q4 discrete velocity model for calculating the inviscid flux across the cell interface of Navier–Stokes equations, and the other is the D2Q4 model for evaluating the flux of structural energy equation. In this work, a new dual thermal resistance model is proposed to calculate the thermal properties at the fluid–solid interface. The accuracy and stability of the present hybrid solver are validated by simulating several numerical examples, including the fluid-thermal-structural problem of cylindrical leading edge. Numerical results show that the present solver can accurately predict the thermal properties of hypersonic fluid-thermal-structural problems and has the great potential for solving fluid-thermal-structural problems of long-endurance high-speed vehicles.     

几种流量测量仪表的选择与节能

对国内能源系统常用的几种工业流量测量仪表实际应用选择及节能问题，简要地进行了原理分析和实际应用分析，供使用者优选流量仪表参考。     

倾斜轨道卫星活动天线热控特点分析

对某低轨倾斜圆轨道卫星的外热流环境进行了分析。用蒙特卡罗法计算了卫星六个表面的外热流。研究了该轨道条件下舱外活动天线热控特点,提出了该类卫星活动天线的热控设计原则和初步方案。     

Drought prediction using the Along Track Scanning Radiometer (ATSR2) on board ERS2 satellite

Frequent monitoring and estimation of the areas under drought danger is important for agriculture, hydrology, weather, natural hazards and crop yield prediction.     

耐候钢活性MAG 焊接接头组织及冲击断口特征

针对焊枪可达性差等难熔合焊接结构,提出了活性熔化极气体保护焊焊接新方法。该方法可增加焊接熔深,改善难熔焊接结构的熔合不良,获得高质量的焊接接头。采用活性熔化极气体保护焊接对耐候钢进行了工艺试验,对焊接接头组织、冲击韧性及断口形貌进行分析。结果表明,相对熔化极气体保护焊,活性熔化极气体保护焊在同等焊接热输入下熔深显著增加,焊缝表面及焊接接头内部质量高,接头组织更为细化,过热区析出碳化物相也更加细小弥散,冲击韧性提高,冲击断口韧性特征更明显。     

基于薄膜热电堆的新型高温瞬态热流密度传感器的研制

目前针对国内薄膜瞬态热流传感器一致性较差、制备工艺不成熟等问题，提出了一种基于光刻工艺和离子束溅射镀膜工艺的制备方法，200对T型金属薄膜热电偶沉积在10mm×10mm的水冷块上，测量1μm的氧化铝热阻层温差，从而得到瞬态热流密度值。对新型高温瞬态热流密度传感器进行比对法标定，一致性误差为0.211%，即工艺的一致性约为99.79%。实验表明，研制的新型高温瞬态热流密度传感器的一致性好,制备工艺具备良好重复性和可移植性，能够满足高温瞬态热流检测需要，为热流传感器的推广应用及标准化、批量化生产提供了良好的技术支撑。     

X射线辐照圆柱壳体产生的汽化反冲

暴露在x射线辐射场中的圆柱壳体,在吸收了大量的辐射能后其表层汽化。由于表层的汽化物质快速飞散,圆柱壳体将受到冲击载荷的作用。本文用气体动力学方法提出了计算作用在圆柱壳体上汽化反冲压力及冲量的理论模型。     

用混合网格模拟绕X-38粘性流动

采用混合网格，利用DLR所发展的计算软件TAU对X-38高超声速粘性绕流进行了数值计算，网格自适应技术被用来生成有效的计算网格及提高对流场细节的分辨率。计算结果与现有的实验结果和用结构网格得到的结果吻合很好。     

机械能守恒定律的局限性

机械能守恒定律是力学中的一条重要定律,但它不是一个基本的普适性定律,它的成立与惯性系的选取有关,原因是机械能守恒定律成立的条件为：“只有保守的内力做功,”而保守的内力是物体系内的相互作用力,对于其中任何一个力做的功,由动能定理可知,此力所做的功对不同的惯性系,其值是不同的,做功的多少与惯性系的选择有关,这就造成了机械能守恒定律的局限性。