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The influence of Runoff on Recharge

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Title: The influence of Runoff on Recharge


1
The influence of Runoff on Recharge
  • Keith Beven
  • Lancaster University, UK

2
The problem of recharge estimation
  • Overall water balance constraint
  • recharge rainfall evapotranspiration runoff
  • ( runoff recharge)
  • But.Not easy to estimate surface and
    near-surface runoff
  • Not easy to estimate evapotranspiration where
    non-homogeneous surfaces
  • Not easy to estimate recharge from soil moisture
    characteristics (gradients may be near unity at
    depth but predicted recharge will depend heavily
    on estimate of hydraulic conductivity)
  • May be significant short term dynamic recharge
    events due to preferential flows associated with
    a small number of storms in a year at same time
    as runoff

3
Horton Macropores and infiltration
4
Infiltration into real soils (after Flury et
al., WRR, 1994)
5
The problem of recharge estimation
  • Traditional split between surface and groundwater
    hydrologists
  • Surface water hydrologists calibrate on stream
    discharges as the flow constraint (and have
    tended not to worry too much about spatial
    patterns)
  • Groundwater hydrologists calibrate on patterns of
    water table measurements (often averaged to
    steady conditions) with (uncertain) estimates
    of recharge as a flow constraint
  • Distributed catchment models have integrated both
    but effects are not easily separated out, there
    are multiple sources of uncertainty, constraints
    are limited, and calibration is difficult.

6
A paradox
  • Generally, the more physical understanding that
    is built into a model, the more parameter values
    must be specified to run the model
  • The more parameter values that cannot be
    estimated precisely, the more degrees of freedom
    that will be available in fitting the
    observations (we cannot measure effective
    parameter values everywhere).
  • Therefore the more physical understanding that is
    built into a model, the greater the problem of
    equifinality is likely to be.
  • A perfect model with unknown parameters is no
    protection against equifinality

7
Binley and Beven, Groundwater, 2003 Application
of GLUE based on SSQ criterion Dotty plot for
parameter qr in layer 4
8
Equifinality and the Modelling Process
  • Take a (thoughtful) sample of all possible models
    (structures parameter sets)
  • Evaluate those models in terms of both
    understanding and observations in a particular
    application
  • Reject those models that are non-behavioural
    (but note that there may be a scale problem in
    comparing model predictions and observations)
  • Devise testable hypotheses to allow further
    models to be rejected
  • If all models rejected, revise model
    structures

This is the essence of the GLUE methodology
9
Deconstructing total model error
  • Extended GLUE methodology
  • insist on model providing predictions within
    range of effective observation error of
    evaluation variables
  • specify an effective observation error to take
    account of scale dependencies and
    incommensurability
  • models providing predictions outside range are
    rejected as non-behavioural (all models may be
    rejected)
  • success may depend on allowing realisations of
    error in input and boundary condition data

10
Example Application Modelling Recharge to the
Sherwood Sandstone (with Andrew Binley)
  • Large scale estimates of change in water contents
    over time using cross-borehole electrical
    resistance and radar tomographic imaging
  • What are the scale dependent effective parameters
    if recharge is to be predicted by a 1-D Richards
    equation model when potential gradients vary due
    to heterogeneity?
  • Conditioning on observations based on GLUE Monte
    Carlo methodology and model rejection when
    outside the range of effective observational
    error

11
Field site location
12
Cross Borehole Radar Profiling - Zero Offset
Profile (ZOP)
Transmitter Antenna
Transmitter Antenna
Receiver Antenna
Time of first arrival measured (t ) allows
calculation of effective relative dielectric
constant between wells separated distance x
13
Monte Carlo Simulations
1-D Richards Equation solution with following
parameters treated as uncertain for 4 layers in
the UZ zone (to 15m) qr - residual moisture
content qs - saturated moisture content a and n -
van Genuchten curve parameters Ks - saturated
hydraulic conductivity
14
Weighting realisations in GLUE using effective
observation error
Output from each realisation compared with
observed moisture content profile, taking into
account uncertainty in measurement
Goodness of fit
Goodness of fit
Likelihood
q
qmax
qmin
q
15
Weighting realisations in GLUE using effective
observation error
5 95 uncertainty limits
Best estimate of q
Upper and lower limits of q
16
Dotty plots show behavioural parameter sets
parameter range
Goodness of fit
Goodness of fit
qr
qs
Goodness of fit
Goodness of fit
Ks
a
17
Estimate of travel times through sandstone
using uncertainty in model predictions
Weighted behavioural simulations consistent with
effective observational error but remember
assumptions of the analysis
18
The Importance of Spatial Patterns
Surface hydrologists have recognized the
importance of spatial patterns of runoff
generation, particularly as driven by topography
(e.g. TOPMODEL, SHE, InHM, POWER, ) But
numerical experiments suggest that even small
rates of recharge to deeper layers can
dramatically influence patterns of wetness
19
The Importance of Spatial Patterns
Spatial patterns of evapotranspiration will also
influence net recharge
  • Use of remote sensing energy balance closure
    to estimate patterns of land surface to
    atmosphere fluxes
  • Greater ET fluxes in valley bottoms
  • But is there also greater recharge in valley
    bottoms?

20
The Importance of Spatial Patterns
Recharge by river bed infiltration
  • LOCAR catchments pattern of gaining and
    losing reaches
  • Flood plains as subsurface recharge as well as
    surface water storage areas during periods of
    overbank flow where floods generated by upstream
    rainfall

21
Summary
  • Spatial patterns are important
  • In infiltration, surface and subsurface runoff
    generation, and reinfiltration
  • In evapotranspiration
  • In river bed recharge
  • Data are not adequate to properly calibrate
    models there are too many sources of
    uncertainty, including inputs and representation
    of processes
  • Complex models may not necessarily give more
    robust predictions than simple models
  • Thus, prediction of change under future
    conditions will be even more uncertain, and it
    might be dangerous to rely on deterministic
    predictions

22
and if you might possibly still want to read
more...
  • Binley, A and Beven, K J, 2003, Vadose zone model
    uncertainty as conditioned on geophysical data,
    Ground Water, 41(2), 119-127.
  • Schulz, K., and Beven, K., 2003. Data-supported
    robust parameterisations in land surface -
    atmosphere flux predictions towards a top-down
    approach, Hydrol. Process., 17, 2259-2277.
  • Beven, K. J., 2002, Towards a coherent philosophy
    for environmental modelling, Proc. Roy. Soc.
    Lond., A458, 2465-2484 (comment by Philippe
    Baveye and reply still to appear)
  • Beven, K J, 2004, A manifesto for the
    equifinality thesis, J. Hydrology , in press
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