Title: Integrated Watershed Modeling using Numerical Method, Geographical Information Systems
1Integrated Watershed Modeling using Numerical
Method, Geographical Information Systems Remote
Sensing Scope for Urban Flood Assessment
Modeling
- Dr. T.I. Eldho
- Associate Professor
- Department of Civil Engineering
- Indian Institute of Technology Bombay
- Email eldho_at_iitb.ac.in
- Phone (91-22) 25767339 Fax 25767302
- http//www.civil.iitb.ac.in
2Content
- Introduction
- Watershed modeling
- Remote sensing, GIS and numerical methods
- Development of Integrated Watershed Model Using
FEM, GIS Remotely Sensed Data - Applications
- Scope for Urban Flood Assessment Modeling
3INTRODUCTION
- Need for proper planning and
- management of available water resources /
- Flood hazards management/ urban floods.
- Watershed is the basic scientific unit.
- Number of models Black box models/ lumped/
distributed - For better water management/ flood hazard
assessment Distributed models models based on
- physical laws.
- Digital revolution
- An integrated watershed model Recent advances
in modeling - use of numerical methods/ remote
sensing and GIS.
4WATERSHED MODELING
- Watershed Characteristics.
- Hydrology of watershed.
- Modeling.
- Watershed modeling steps
- 1. Formulation
- 2. Calibration/verific
ation - 3. Application
- Watershed model constitutes
- 1. Input function
- 2. Output function
- 3. Transform function
5Fig 1 Flowchart of simple watershed model
(McCuen, 1989)
6 Fig 2. Flow in a watershed Typical flow
pattern
Fig 3 General concept of flow modeling
7REMOTE SENSING, GIS AND NUMERICAL METHODS
- Remote sensing The remote sensing data are
capable of solving the problem of scarcity of
data -capability of observing several
hydrological variables - over large areas on
repetitive basis - GIS Database development Management enhances
the ability to incorporate spatial details - Numerical methods Rainfall-runoff simulation
FEM, FDM etc.
8Integrated Watershed Model Using FEM-GIS RS
- Event-based rainfall - runoff model
- FEM based kinematic and diffusion wave models
- Overland flow and channel flow
- Overland flow model verification
- Hypothetical watershed
- Infiltration models GAML and Philip
- Interception and interflow models
- Composite model
- GIS - Database preparation
- RS - LU/LC preparation
- Model application
- Six watersheds of different physiographic
regions with - different model combinations
- Sensitivity analysis
9Frame work for the model development
10Model Formulation
- Interception
- Infiltration
- Overland flow - Two/one dimensional
- Channel flow - One dimensional
- Interflow
- Component models coupled to get the runoff
-
Flow in a watershed Typical flow pattern
11Start
Input Excess rainfall from infiltration model
and duration, Number and size of elements,
Roughness coefficients, Slopes, Bed width, Time
step, Duration of simulation etc.
Initialization of variables (Initialize
nonzero depth at time t0)
Calculation of element matrix for channel and
overland flow
Generation of global matrix by assembling element
matrices and applying boundary conditions for
channel and overland flow
Solving the system for overland flow
If
No
Yes
Solving the system for channel flow
if
No
Yes
Yes
If
No
Stop
Flow chart for coupled overland and channel flow
model
12Model Applications
- Application of different combination of runoff
and infiltration models - Kinematic-GAML
- Diffusion-GAML
- Kinematic- Philip
- Diffusion-Philip
- With/without Interception model
Depending upon availability of data - With/without Interflow model
Depending upon watershed type - Watershed Model combination
- Catsop Kinematic-GAML
with interception - Peacheater Creek Diffusion-Philip with
interception and interflow - Banha, Amba Kinematic- Philip
- Harsul, Khadakhol Diffusion-GAML
13Study Area Banaha Watershed
- Location- Chatra district in Jharkhand State,
India - East Longitudes of
85o12'15? and 85o 16'15? - North Latitudes of 24o
13' 45? and 24o 17' - Area- 16.72 km2
- Major Soil class Sandy loam.
- Hydrological Data- Mr. Guy Honore, Project
coordinator, Indo - German
Bilateral Project - Remotely Sensed Data- IRS 1D LISS III imagery of
January, -
1998 - Thematic Maps- Drainage, Slope and LU/LC
14WATERSHED CHARACTERIZATION
- Map generation and analysis- ERDAS IMAGINE and
ArcGIS - Slope map- ArcGIS
- LU/LC map - ERDAS IMAGINE
- Mannings roughness map- Based on LU/LC map
- Finite Element Grid map- ArcGIS
- Grid map has been overlaid on slope and Mannings
- roughness maps
- Mean value of slope and Mannings roughness- Each
- element of the grid
- Nodal values- Average of adjacent element values
15Drainage map of watershed
16Digital Elevation Model map
17Slope map of Banha watershed
18False Colour Composite of Banha Watershed
19Land Use/ Land cover map of Banha watershed
20Finite element grid map of Banha watershed
21Results and Discussion
- Diffusion wave- Philip model
- Calibration - 4 Rainfall events
- Validation - 3 Rainfall events
Calibrated parameters for rainfall events (Banha
Watershed)
22Calibration event, July 24, 1996
Validation event, August 17, 1996
Observed and simulated hydrographs of rainfall
events (Banha)
23Model results for rainfall events (Banha)
24- Calibration events
- Variation in Volume of flow
- 34 -
Peak runoff - 1
Time to peak runoff
- 9
With
few exceptions. - Validation events -Mixed performance
- Variation in Volume
of flow - 30 -
Peak runoff - 39
Time to peak runoff
- 25 - Large variations in observed and simulated values
for validation - - Characteristics of rainfall events
- - Parameter uncertainty
25Sensitivity Analysis
- Altering the calibrated parameters of ,
, and of the watershed by 10 - Peak runoff and time to peak are most sensitive
to followed by . - Time to peak runoff is least affected by all
these parameter changes
26Effect of change in model parameters on computed
values of volume of runoff, peak runoff and time
to peak runoff for the event of August 17, 1996
27Study Area Harsul Watershed
- Location- Nashik district, Maharashtra, India
- East Longitudes of 73o
25' and 73o 29' - North Latitudes of 20o
04' and 20o 08'. - Area- 10.929 km2
- Major Soil class Gravelly loam
- Hydrological Data- Mr. Guy Honore, Project
coordinator, Indo - German
Bilateral Project - Remotely Sensed Data- IRS 1D LISS III imagery of
January, -
1998 - Thematic Maps- Drainage, Slope and LU/LC
28Drainage map of Harsul watershed
29(No Transcript)
30Slope map
Digital Elevation Model map
Harsul watershed
31(No Transcript)
32False Colour Composite
Land Use/ Land Cover map
Harsul watershed
33(No Transcript)
34- Overland flow elements - 144
- Overland flow nodes -188
- Channel flow elements - 22
- Channel flow Element length - 0.25 km
- Average bed width - 18 m
- Slope
- Overland flow
- Channel flow
- Mannings roughness
- Overland flow
- Channel flow
Finite element grid map
35Results and Discussion
- Diffusion wave- GAML model
- Calibration - 3 Rainfall events
- Validation - 2 Rainfall events
Calibrated parameters for rainfall events (Harsul)
36 August 22, 1997
September 23, 1997
September 26, 1997
Observed and simulated hydrographs of calibration
rainfall events (Harsul)
37August 21, 1997
August 23, 1997
Observed and simulated hydrographs of validation
rainfall events (Harsul)
38Model results for rainfall events (Harsul)
39Scope for Urban Flood Assessment Modeling
- Rainfall-runoff modeling of urban watersheds
considering the overland flow, channel flow,
retention basins and tidal influence - Integrate the simulation model with the database
including remotely sensed data within GIS
environment. - Develop a database framework for a possible cyber
infrastructure of urban watersheds with specific
case studies
40Concluding Remarks
- A watershed model which simulates event based
runoff using FEM, GIS and remote sensing
techniques using kinematic/diffusion wave
equation is presented . - Philips/ GAML model is used for estimation of
infiltration. - Model has been calibrated and validated on
Banaha/ Harsul watershed, India. - Developed model has fairly simulated the
hydrographs at the outlet of watershed. - Model is useful for simulation of hydrographs in
small ungauged watersheds.
41Dr. T. I. Eldho Associate Professor, Department
of Civil Engineering, Indian Institute of
Technology Bombay, Mumbai, India, 400 076.
Email eldho_at_iitb.ac.in Phone (022) 25767339
Fax 25767302 http//www.civil.iitb.ac.in
42Interception Model
- To calculate the effective rainfall after the
interception loss - LISEM model
Cumulative interception during a rainfall event
is given by
43Infiltration Model
- Two infiltration models
- -GAML model
- -Philip model
- Philip Infiltration Model To calculate
infiltration rate and subsequent
excess rainfall
The rate of infiltration is given by
Infiltration sorptivity
44Interflow Model
- Interflow model -Through flow equations given by
Jayawardena and White (1977)
Continuity equation
can be expressed by Darcys law
Interflow
Finite element formulation
45- Governing equations for overland flow
- 1.Continuity equation
- 2. Momentum equation
- Kinematic wave form -
- Diffusion wave form -
- Finite element formulation
- - Galerkins criterion is used
For diffusion wave modeling
46- Governing equations for channel flow
- The equation of continuity
- Momentum equation
- Kinematic wave form
- Diffusion form
- Mannings equation
- Finite element formulation
For diffusion wave modeling
47Green-Ampt Mein Larson Infiltration model
- The Green-Ampt equation for infiltration rate
- Mein and Larson (1973) modification
-
- Upto time of ponding
infiltration rate - Cumulative infiltration at
ponding time - Equation given by Chu (1978)
48Solution methodology
- Duration of rainfall is divided into many short
periods - Each sub period of rainfall
- (1) No ponding at the start of the
period
(a) Non ponding continues up to the end of sub
period -
(b) Ponding occurs during the sub period - (2) Ponding at the start of the period
- (a) Ponding continues up
to the end of sub period - (b) Ponding ceases
during the sub period
49Conclusions
- -Based on model application to four watersheds
- Reasonably simulated the hydrographs at the
outlet of the watersheds. - Simulation results (Calibration)
- Variation in volume of flow 60
- peak flow
48 - time to peak
27 - Variations in observed and simulated values for
validation - - Characteristics of rainfall events and
parameter uncertainty. - Sensitivity analysis
- For most of the watersheds is the most
sensitive parameter. However, for some
watersheds, is the most sensitive parameter. - Decrease in grid size, the peak runoff
increased and the time to peak runoff decreased.
- Decrease in time step, the volume of runoff
and peak runoff decreased where as the time to
peak runoff is increased.