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Folded Dynamic Prog Operation of Reservo Dr. D. Nage Prof Satish Dhawa Dept. of Civ Chairman, Centre f Indian Institute of S URL: http://www.civi gramming for Optimal oir for Flood Control esh Kumar an Chair Professor vil Engg. & for Earth Sciences Science, Bangalore il.iisc.ac.in/~nagesh
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Page 1: Folded Dynamic Programming for Optimal Operation of Reservoir …nhp.mowr.gov.in/NRSC_conference/PPT/Day1_Session3/S3_P2.pdf · Folded Dynamic Programming for Optimal Operation of

Folded Dynamic Programming for Optimal Operation of Reservoir for Flood Control

Dr. D. Nagesh KumarProf Satish Dhawan Chair Professor

Dept. of Civil Chairman, Centre for Earth SciencesIndian Institute of Science, Bangalore

URL: http://www.civil.iisc.ac.in/~nagesh

Folded Dynamic Programming for Optimal Operation of Reservoir for Flood Control

Dr. D. Nagesh KumarProf Satish Dhawan Chair Professor

Dept. of Civil Engg. & Chairman, Centre for Earth SciencesIndian Institute of Science, Bangalore

URL: http://www.civil.iisc.ac.in/~nagesh

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Outline

• Flood Control• Optimal Reservoir Operation• Folded Dynamic Programming• Hirakud Reservoir Operation during Floods• Application• Rule Curves Development• Conclusions

Optimal Reservoir Operation for Flood Control using Folded Dynamic ProgrammingD. Nagesh Kumar, Falguni Baliarsingh and K. Srinivasa RajuWater Resources Management, Springer, 24 (6), April 2010, pp. 1045

Reservoir Operation during Floods

Optimal Reservoir Operation for Flood Control using Folded Dynamic Programmingand K. Srinivasa Raju

Water Resources Management, Springer, 24 (6), April 2010, pp. 1045-1064

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Flood Control

• Structural & Non-structural Measures• Reservoir Operation for Flood Control• Dynamic Programming (DP) for Reservoir Operation• Curse of Dimensionality

• Number of State Variables• Number of Discrete classes for State Variables

• Various Approaches• IDP, DDDP, DPSA, IDPSA, Binary State DP

structural MeasuresReservoir Operation for Flood ControlDynamic Programming (DP) for Reservoir Operation

Number of Discrete classes for State Variables

IDP, DDDP, DPSA, IDPSA, Binary State DP

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Folded Dynamic Programming

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Hirakud Reservoir in Mahanadi Basin

Dead Storage Level 179.83 m1,816 MCM

Full ReservoirLevel 192.02 m7,197 MCM

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Hirakud Reservoir in Mahanadi Basin

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Flood Data

• Data of 68 flood events during 1958• Peaks of inflow hydrograph• Peak of outflow from reservoir during each flood• Peak of flow hydrograph at NarajHirakud data book (Patri, 1993)

• Reservoir operation during flood season • July 1 (Empty) - Sep 30 (Full) • 92 days

Data of 68 flood events during 1958-1995

Peak of outflow from reservoir during each flood

Reservoir operation during flood season

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Peaks of inflow hydrograph into the reservoir (thousand cumecs)

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Representative series of inflow into the reservoir with peak of 37 thousand cumecs

Hypothetical series for inflows into the reservoir are calculated with peaks of 9, 23, 37, 51, 60, 74, and 80 thousand cumecs (PMF)

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Peaks of calculated d/s catchment contribution(thousand cumecs)

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Representative series of d/s contributions with peak of 25.5 thousand cumecs

Naraj

Hypothetical series for d/s contributions are calculated with peaks of 3, 9, 14, 20, and 25.5 thousand cumecs (Non Damaging Flow)

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Worst Flood Combinations

• Combination of 51, 54, 57 thousand reservoir with 25.5, 20, 14 thousand catchment contribution are considered as critical combinations for flood situation.

• FDP is applied to the three critical conditions

Worst Flood Combinations

Combination of 51, 54, 57 thousand cumecs as peak inflow into reservoir with 25.5, 20, 14 thousand cumecs respectively as peak d/s catchment contribution are considered as critical combinations for

FDP is applied to the three critical conditions

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FDP for HirakudReservoir Operation

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FDP for HirakudReservoir Operation

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Minimum and maximum possible storages for critical combinations

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Rule Curves for Critical Flood Conditions

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Conclusions

• Folded Dynamic Programming is developed for the flood control of Hirakud reservoir operation

• Rule curves developed for the worst combinations of inflow and d/s contributions can be utilized

Folded Dynamic Programming is developed for the flood control of

Rule curves developed for the worst combinations of inflow and d/s

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Thank youThank you


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