气体钻水平井井径扩大环空流动特征的数值模拟

由于气体钻水平井中岩屑受力状态与直井有很大不同,特另0是遇到井径扩大,更是携岩的关键点。因此,在分析了气体钻水平并岩屑运移特点以及建立环空连续性方程和动能方程的基础上,以实际并为例考虑了不同井径扩大率,数值模拟了其扩径段气固两相的流动状态,包括气固速度、岩屑浓度、压力分布等。研究结果表明：气体在经历扩径段时环空压力有个降落又回升的过程,随着井眼扩径系数的增大,压力下降又回升,所经历的长度会逐渐增长;扩径系数大于一定值时,扩径变径处存在一定区域的零流动区;扩径系数越大,低速区和回流区就越大越长,扩径下部区域越容易堆积岩屑,填充井眼。     

水平管油水两相流摩擦阻力特性实验研究

本文对水平管内油水液液两相流的摩擦阻力压降特性进行了实验研究。水平管实验段由有机玻璃管制成,内径为40mm。根据油水两相流流型的不同,通过建立物理模型或对实验数据的整理得到了各种典型流型下的摩擦阻力压降计算式。揭示了摩擦阻力压降随混合物速度和体积含水率等的变化规律。     

卧式螺旋管内油－气两相流流型的研究

本文在两种不同尺寸的卧式螺旋管内进行了油－气两相流流型的实验研究，得到了流型图，并对各种流型之间的转变机理进行了讨论和分析，同时给出了各流型之间转变的准则关系式。     

Off-site calibration of a two-phase pattern recognition flowmeter

A technique is presented for the measurement of individual phase flowrates in two-phase flow without separation. The technique is based on signal analysis and pattern recognition methodologies to extract, classify and identify stochastic features from turbulent pressure waveforms. Experiments in a horizontal air-water loop have shown that a set of features is uniquely related to the individual phase flowrates. It is shown that the “flowmeter” can be isolated from installation effects by means of a homogenizer.     

One-dimensional global attractor for the damped and driven sine-Gordon equation

The damped and driven sine-Gordon equation with Neumann boundary conditions is studied. It is shown that it has a one-dimensional global attractor in a suitable functional space when the “damping” and the “diffusing” are not very small. Project supported by the National Natural Science Foundation of China.     

环状集输水平管内油-气-水三相流流型试验研究

目前我国东部陆上油田大部分已进入特高含水采油期,绝大多数油井综合含水率已超过85%,部分油井已达到95%。油-气-水三相流型是特高含水混输技术界限确定、水力热力计算方法研究及集输系统科学运行管理的基础。为了研究大庆低渗透油田环状集输水平管道内油-气-水三相流型,研制一套流型试验装置,进行了一系列试验研究,获得了1360组油气水三相流型图及相应的流动参数。对采集到的流型及试验数据进行分析,首次总结出水平环状集输管道中油-气-水三相流的五种流型,分别为分层流、三层扰动流、波浪冲击流、气弹掺混流和完全掺混流。同时给出了每种流型对应的参数范围,并对每种流动形态及典型特征进行了解释。     

Submanifolds in Cauchy Riemann Geometry

In this paper I would like to make a report on the results about hypersurfaces in the Heisenberg group and invariant curves and surfaces in CR geometry. The results are contained in the papers [8, 9, 16] and [14]. Besides, I would also report on the results about the strong maximum principle for a class of mean curvature type operators in [10].     

Estimates of Dirichlet Eigenvalues for One-Dimensional Fractal Drums

Let $\Omega$, with finite Lebesgue measure $|\Omega|$, be a non-empty open subset of $\mathbb{R}$, and $\Omega=\bigcup_{j=1}^\infty\Omega_j$, where the open sets $\Omega_j$ are pairwise disjoint and the boundary $\Gamma=\partial\Omega$ has Minkowski dimension $D\in (0,1)$. In this paper we study the Dirichlet eigenvalues problem on the domain $\Omega$ and give the exact second asymptotic term for the eigenvalues, which is related to the Minkowski dimension $D$. Meanwhile, we give sharp lower bound estimates for Dirichlet eigenvalues for such one-dimensional fractal domains.