Fractal Features of Fan-Shaped Depositional Bodies
-
摘要: 扇形沉积体是我国内陆及沿海地区中、新生代含油气盆地中的重要油气勘探目标,对其平面分布形态和内部结构参数特征的定量表征是油气勘探部门极为关注的问题。随着分形几何理论在沉积学领域应用的日趋广泛,使人们可从新的角度来考虑这一问题的解决方法。扇形沉积体的生长是一个复杂的非线性动力学过程,且具有分形特征。分维数的大小反映了沉积体外部形态和内部结构的复杂程度,分维数的变化幅度预示着构造和沉积背景的某些信息。将分形和混沌理论相结合,也许是实施扇形沉积体非线性动力学建模和模拟的重要途经之一。
-
关键词:
- 扇形沉积体 /
- 分形 /
- 分维数 /
- 非线性动力学-分形模拟
Abstract: Fan-shaped depositional bodies are those mainly composed of terrigenous coarse deposits and fan-shaped in morphology, including alluvial fan, fan delta, delta and subaqueous fan and so on. They are important exoil-gas targets in oil and gas-bearing basins in Mesozoic and Cenozoic interior and offshore in China, which are the problems deeply concerned with by oil-gas exploration department to show quantitatively the features of their morphological distribution and inner structure parameters. Recent researches on fan-shaped bodies are results combining static, qualitative and megascopic methods with dynamic, quantitative and microscopic approaches. Great efforts were made in quantitative modeling and in simulating of structural parameters of sedimentary bodies, but there have been still few of published documents about how to build morphological and simulating models of sedimentary bodies up to now. With fractal theory applied widely to sedimentology , it may be considered from a new point of view to solve the problems. The growing of fan-shaped depositional bodies is a complex nonlinear dynamics process and a fractal. Fractal dimension may reflect the complexity of their outer morphology and inner structure, and predict some information about tectonic and depositional setting. It will be one of the most important ways to realize nonlinear dynamics building models and simulation of depositional bodies combined fractal with chaos theory. On the bases of analyses of sedimentological features of more than twenty faulted basins at home and abroad, the paper probes the growing dynamic process of fan-shaped depositional bodies, summarizes their fractal features, and establishes the model of shape fractal growing and structural fractal. The structural fractal box dimensions are determined. Simulations of morphologies of the fan-shaped bodies are made by fractal, and of their structures by fractal-Kringing. The main conclusions are as follows: 1.Fan-shaped sedimentary bodies are complex nonlinear systems. Their forming processes are both a depositional dynamics of growing, crevassing, abandoning and a complex stochastic, nonlinear dynamics. Crevasses can be viewed as a kind of bifurcation and fluctuation; the choice of branches and the interaction of the fluctuation quantities are the important causes to form the complex and various morphological features and inner structures of fan-shaped bodies. 2.The box dimension of morphology fractal of a fan-shaped body is generally 1.1-1.4, that of structure fractal is generally 1.25-1.45. 3.The different box dimensions show different tectonic and depositional setting. Fractal dimensions represents the structural anisotropism of sedimentary bodies. 4.Fractal-Kriging proves to be useful method for modeling morphology and inner structures of sedimentary bodies, it can better reveal the local features and anisotropic change in the bodies by adjusting fractal dimension D, horizontal and vertical range. -
[1] 吴冲龙,张洪年,周江羽. 盆地模拟的系统观与方法论[J]. 地球科学.1993,(6):741~747 [2] 周江羽,吴冲龙,毛小平等. 含油气盆地储层建模和模拟研究评述[J]. 地质科技情报.1998,(1):67~72 [3] Sholz C H,Maudelbrot B B.地球科学中的分形研究[M].刘祖荫,皇甫岗,崔增林译.北京:中国科学技术出版社,1991 [4] 张济忠.分形[M]. 北京:清华大学出版社,1995 [5] 王域辉,寥淑华. 分形与石油[M]. 北京:石油工业出版社,1994 [6] Barton C C, LaPointe P R.Fractals in petroleum geology and earth processes[M]. Plenum Press.New York and London, 1995 [7] Emanuel A S, Alameda G K, et al. Reservoir Pertormance prediction methods based on fractal geostatistics[R]. SPE Reservoir Engineering, August, 1989. 311~318 [8] Hewett T A, Behrens R A.Conditional modeling of reservoir heterogeneity with fractals[R]. SPE Formation Evaluation, September, 1990.217~225 [9] Yagve Aasum, Kellkar M G, et al.An application of geostatistics and fractal geometry for reservoir characterization[R]. SPE Formation Evaluation, March 1991. 11~19 [10] 张一伟,刘洛夫. 油气藏多学科综合研究:分形几何学在储层非均质性描述中的应用[M]. 北京:石油工业出版社,1995.184~190 [11] 林克相,张昌民,雷卞军等. 地面—地下对比建立储层精细地质模型[M]. 北京:石油工业出版社,1995 [12] 吴崇筠,薛叔浩.中国含油气盆地沉积学[M].北京:石油工业出版社,1992 [13] 丘东洲,何治亮. 陆盆扇体沉积的形成机制及其油气意义[A]. 见:碎屑岩沉积相研究[C].北京:石油工业出版社,1988 [14] 盖洛韦,W B,霍布德,D K.陆源碎屑沉积体系在石油、煤和铀勘探中的应用[M].北京:石油工业出版社,1989 [15] 李思田主编.含能源盆地沉积体系[M].武汉:中国地质大学出版社,1996 [16] Whipple K X,Trayler C R.Tectonic control of fan size: the importance of spatially variable subsidence rates[J]. Basin Research 1996,8:351~366 [17] 王寿庆.扇三角洲模式[M]. 北京:石油工业出版社,1993 [18] 冯增昭,王英华,刘焕杰等. 中国沉积学[M]. 北京:石油工业出版社,1994 [19] 中国石油学会石油地质专业委员会编译. 国外浊积岩和扇三角洲研究[C]. 北京:石油工业出版社,1986 [20] Reading H G 主编. 周明鉴,陈昌明,张疆等译. 沉积环境和相[M]. 北京:科学出版社,1985
计量
- 文章访问数: 562
- HTML全文浏览量: 16
- PDF下载量: 408
- 被引次数: 0