Articles | Volume 28, issue 4
https://doi.org/10.5194/npg-28-599-2021
https://doi.org/10.5194/npg-28-599-2021
Research article
 | 
25 Oct 2021
Research article |  | 25 Oct 2021

Non-linear hydrologic organization

Allen Hunt, Boris Faybishenko, and Behzad Ghanbarian

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Interactive discussion

Status: closed

Comment types: AC – author | RC – referee | CC – community | EC – editor | CEC – chief editor | : Report abuse
  • CC1: 'Comment on npg-2021-4', Hansjoerg Seybold, 31 May 2021
    • AC1: 'Reply on CC1', Allen G. Hunt, 01 Jun 2021
  • RC1: 'Comment on npg-2021-4', Anonymous Referee #1, 30 Jun 2021
    • AC2: 'Reply on RC1', Allen G. Hunt, 01 Jul 2021
  • RC2: 'Comment on npg-2021-4', Anonymous Referee #2, 21 Jul 2021
    • AC3: 'Reply on RC2', Allen G. Hunt, 21 Jul 2021

Peer review completion

AR: Author's response | RR: Referee report | ED: Editor decision
AR by Allen G. Hunt on behalf of the Authors (01 Aug 2021)  Author's response    Author's tracked changes    Manuscript
ED: Publish as is (04 Aug 2021) by Vincenzo Carbone
AR by Allen G. Hunt on behalf of the Authors (09 Aug 2021)  Author's response    Manuscript

Post-review adjustments

AA: Author's adjustment | EA: Editor approval
AA by Allen G. Hunt on behalf of the Authors (13 Sep 2021)   Author's adjustment   Manuscript
EA: Adjustments approved (22 Oct 2021) by Vincenzo Carbone
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Short summary
The same power law we previously used to quantify growth of tree roots in time describes equally the assemblage of river networks in time. Even the basic length scale of both networks is the same. The one difference is that the basic time scale is ca. 10 times shorter for drainage networks than for tree roots, since the relevant flow rate is 10 times faster. This result overturns the understanding of drainage networks and forms a basis to organize thoughts about surface and subsurface hydrology.