Gopher bioturbation: Field evidence for non-linear hillslope diffusion

被引:0
|
作者
Gabet, EJ [1 ]
机构
[1] Univ Calif Santa Barbara, Dept Geol Sci, Santa Barbara, CA 93106 USA
关键词
non-linear diffusion; hillslope evolution; bioturbation; gopher;
D O I
10.1002/1096-9837(200012)25:13<1419::AID-ESP148>3.0.CO;2-1
中图分类号
P9 [自然地理学];
学科分类号
0705 ; 070501 ;
摘要
It has generally been assumed that diffusive sediment transport on soil-mantled hillslopes is linearly dependent on hillslope gradient. Fieldwork was done near Santa Barbara, California, to develop a sediment transport equation for bioturbation by the pocket gopher (Thomomys bottae) and to determine whether it supports linear diffusion. The route taken by the sediment is divided into two parts, a subsurface path followed by a surface path. The first is the transport of soil through the burrow to the burrow opening. The second is the discharge of sediment from the burrow opening onto the hillslope surface. The total volumetric sediment flux, as a function of hillslope gradient, is found to be: q(s) (cm(3) cm(-1) a(-1)) = 176(dz/dx)(3) - 189(dz/dx)(2) + 68(dz/dx) + 34(dz/dx)(0.4). This result does not support the use of linear diffusion for hillslopes where gopher bioturbation is the dominant mode of sediment transport. A one-dimensional hillslope evolution program was used to evolve hillslope profiles according to non-linear and linear diffusion and to compare them to a typical hillslope. The non-linear case more closely resembles the actual profile with a convex cap at the divide leading into a straight midslope section. Copyright (C) 2000 John Wiley & Sons, Ltd.
引用
收藏
页码:1419 / 1428
页数:10
相关论文
共 50 条
  • [41] Contour simplification using non-linear diffusion
    Pinheiro, AMG
    Ghanbari, M
    ICIP: 2004 INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOLS 1- 5, 2004, : 673 - 676
  • [42] NON-LINEAR DIFFUSION IN BIOLOGICAL-SYSTEMS
    LIN, SH
    BULLETIN OF MATHEMATICAL BIOLOGY, 1979, 41 (02) : 151 - 162
  • [43] INTEGRAL SOLUTION TO A NON-LINEAR DIFFUSION PROBLEM
    HUSSAINI, MY
    DEVASIA, KJ
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 1978, 13 (01) : 119 - 123
  • [44] SIMILARITY SOLUTIONS OF A NON-LINEAR DIFFUSION EQUATION
    SMITH, R
    IMA JOURNAL OF APPLIED MATHEMATICS, 1982, 28 (02) : 149 - 160
  • [45] SOME SOLUTIONS OF A NON-LINEAR DIFFUSION PROBLEM
    SUZUKI, M
    JOURNAL OF CHEMICAL ENGINEERING OF JAPAN, 1979, 12 (05) : 400 - 403
  • [46] NON-LINEAR CLASSICAL DIFFUSION IN A CONTAINED PLASMA
    LOW, BC
    PHYSICS OF FLUIDS, 1982, 25 (02) : 402 - 407
  • [47] Adaptive Non-linear Diffusion in Wavelet Domain
    Mandava, Ajay K.
    Regentova, Emma E.
    IMAGE ANALYSIS AND RECOGNITION: 8TH INTERNATIONAL CONFERENCE, ICIAR 2011, PT I, 2011, 6753 : 58 - 68
  • [48] Laplacian based non-linear diffusion filtering
    Nishiguchi, Haruhiko
    Imiya, Atsushi
    Sakai, Tomoya
    18TH INTERNATIONAL CONFERENCE ON PATTERN RECOGNITION, VOL 3, PROCEEDINGS, 2006, : 838 - +
  • [49] PREFACE: DIFFUSION ON FRACTALS AND NON-LINEAR DYNAMICS
    Falk, Kurt
    Kesseboehmer, Marc
    Oertel-Jaeger, Tobias Henrik
    Rademacher, Jens D. M.
    Samuel, Tony
    DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS-SERIES S, 2017, 10 (02): : I - IV
  • [50] A POPULATION-MODEL WITH NON-LINEAR DIFFUSION
    MACCAMY, RC
    JOURNAL OF DIFFERENTIAL EQUATIONS, 1981, 39 (01) : 52 - 72