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相关论文: Geometry of River Networks III: Characterization o…

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This article is the first in a series of three papers investigating the detailed geometry of river networks. Large-scale river networks mark an important class of two-dimensional branching networks, being not only of intrinsic interest but…

地球物理 · 物理学 2013-05-29 Peter Sheridan Dodds , Daniel H. Rothman

Scaling laws that describe the structure of river networks are shown to follow from three simple assumptions. These assumptions are: (1) river networks are structurally self-similar, (2) single channels are self-affine, and (3) overland…

统计力学 · 物理学 2015-06-25 Peter Sheridan Dodds , Daniel H. Rothman

The structure of a river network may be seen as a discrete set of nested sub-networks built out of individual stream segments. These network components are assigned an integral stream order via a hierarchical and discrete ordering method.…

地球物理 · 物理学 2013-05-29 Peter Sheridan Dodds , Daniel H. Rothman

This study is motivated by problems related to environmental transport on river networks. We establish statistical properties of a flow along a directed branching network and suggest its compact parameterization. The downstream network…

地球物理 · 物理学 2011-01-13 Ilya Zaliapin , Efi Foufoula-Georgiou , Michael Ghil

The effects of erosion, avalanching and random precipitation are captured in a simple stochastic partial differential equation for modelling the evolution of river networks. Our model leads to a self-organized structured landscape and to…

凝聚态物理 · 物理学 2009-10-28 Achille Giacometti , Amos Maritan , Jayanth R. Banavar

We analyze the Optimal Channel Network model for river networks using both analytical and numerical approaches. This is a lattice model in which a functional describing the dissipated energy is introduced and minimized in order to find the…

统计力学 · 物理学 2009-10-28 F. Colaiori , A. Flammini , A. Maritan , J. R. Banavar

Rivers exhibit fractal-like properties that are associated with scaling laws linking geometry and size. The optimal channel network (OCN) model, which is a mathematically tractable representation of river networks often used in theoretical…

物理与社会 · 物理学 2025-03-24 E. H. Colombo , A. B. García-Andrade , Ismail , J. M. Calabrese

We propose a model of random diffusion to investigate flow fluctuations in complex networks. We derive an analytical law showing that the dependence of fluctuations with the mean traffic in a network is ruled by the delicate interplay of…

物理与社会 · 物理学 2008-05-21 S. Meloni , J. Gomez-Gardenes , V. Latora , Y. Moreno

We report on a large-scale characterization of river discharges by employing the network framework of the horizontal visibility graph. By mapping daily time series from 141 different stations of 53 Brazilian rivers into complex networks, we…

数据分析、统计与概率 · 物理学 2015-11-06 A. C. Braga , L. G. A. Alves , L. S. Costa , A. A. Ribeiro , M. M. A. de Jesus , A. A. Tateishi , H. V. Ribeiro

River networks exhibit a complex ramified structure that has inspired decades of studies. Yet, an understanding of the propagation of a single stream remains elusive. Here we invoke a criterion for path selection from fracture mechanics and…

Numerous complex systems, both natural and artificial, are characterized by the presence of intertwined supply and/or drainage networks. Here we present a minimalist model of such co-evolving networks in a spatially continuous domain, where…

适应与自组织系统 · 物理学 2021-07-08 Shashank Kumar Anand , Milad Hooshyar , Jan Martin Nordbotten , Amilcare Porporato

Compared to the heavily studied surface drainage systems, the mountain ridge systems have been a subject of less attention even on the empirical level, despite the fact that their structure is richer. To reduce this deficiency, we analyze…

In this work, water distribution systems are regarded as large sparse planar graphs with complex network characteristics and the relationship between important topological features of the network (i.e. structural robustness and loop…

物理与社会 · 物理学 2010-09-23 A. Yazdani , P. Jeffrey

The universal fractality of river networks is very well known, however understanding of the underlying mechanisms for them is still lacking in terms of stochastic processes. By introducing probability changing dynamically, we have described…

统计力学 · 物理学 2021-04-14 Hyun-Joo Kim

We study the role of finiteness and fluctuations about average quantities for basic structural properties of growing networks. We first determine the exact degree distribution of finite networks by generating function approaches. The…

统计力学 · 物理学 2009-11-07 P. L. Krapivsky , S. Redner

The hierarchical organization and self-similarity in river basins have been topics of extensive research in hydrology and geomorphology starting with the pioneering work of Horton in 1945. Despite significant theoretical and applied…

地球物理 · 物理学 2022-01-12 Yevgeniy Kovchegov , Ilya Zaliapin , Efi Foufoula-Georgiou

We investigate the dependence of river network scaling on the relative dominance of slope vs. noise in initial conditions, using an erosion model. Increasing slope causes network patterns to transition from dendritic to parallel and results…

地球物理 · 物理学 2009-09-29 Geoffrey M. Poore , Susan W. Kieffer

A cellular model introduced for the evolution of the fluvial landscape is revisited using extensive numerical and scaling analyses. The basic network shapes and their recurrence especially in the aggregation structure are then addressed.…

统计力学 · 物理学 2009-10-31 G. Caldarelli

An analogy between the fractal nature of networks of arteries and that of systems of rivers has been drawn in the previous works. However, the deep structure of the hierarchy of blood vessels has not yet been revealed. This paper is devoted…

物理与社会 · 物理学 2018-12-19 Yanguang Chen

Climate change exacerbates riverine floods, which occur with higher frequency and intensity than ever. The much-needed forecasting systems typically rely on accurate river discharge predictions. To this end, the SOTA data-driven approaches…

机器学习 · 计算机科学 2025-05-02 Nikolas Kirschstein , Yixuan Sun
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