2020
DOI: 10.35940/ijrte.e6174.018520
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Optimization of Reservoir Operation using Linear Programming

B C Kumar Raju*,
Chandre Gowda C,
Karthika B S

Abstract: The paper aims to derive the optimal releases monthly through linear programming for a single purpose reservoir. The releases from the reservoir are usually based upon the rule curves or operating policy adopted. The rule curve is the storage, indicating the water levels to be maintained in-order to satisfy the demand during the operation period. Linear programming (LP) is one of the global optimization techniques that have gained popularity as a means to attain reservoir operation. In the present study Linear… Show more

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Cited by 4 publications
(3 citation statements)
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“…Linear programming optimization techniques are applicable for addressing operational challenges in reservoir management (Jamil et al, 2019). This approach encompasses three critical components: the objective function, decision variables, and constraint functions (Raju et al, 2020). The aim of the objective function in these optimization calculations is to achieve the highest possible annual cropping intensity (Maliwal et al, 2019).…”
Section: Optimization Of Single Reservoir Operationmentioning
confidence: 99%
“…Linear programming optimization techniques are applicable for addressing operational challenges in reservoir management (Jamil et al, 2019). This approach encompasses three critical components: the objective function, decision variables, and constraint functions (Raju et al, 2020). The aim of the objective function in these optimization calculations is to achieve the highest possible annual cropping intensity (Maliwal et al, 2019).…”
Section: Optimization Of Single Reservoir Operationmentioning
confidence: 99%
“…These complex modeling tools, including optimization programming techniques, solution algorithms, and inference models, can be classified into five main categories as shown in Figure 6: (1) implicit stochastic optimization (ISO) models, (2) explicit stochastic optimization (ESO) models, (3) computational intelligence (CI) models, (4) multi-objective optimization (MLO) models, and (5) simulation-optimization (S-O) models. ISO is an optimization modeling technique that implicitly includes stochastic features of reservoir random variables (e.g., spatial and temporal variations of inflow discharges) using deterministic optimization programming techniques such as linear programming (LP) [40][41][42][43][44] and its extensions (binary LP (BLP), integer LP (ILP), mixed-integer LP (MILP), non-linear programming (NLP) [45][46][47][48][49] including the successive LP (SLP), sequential quadratic programming (SQP), generalized reduced gradient (GRG), deterministic dynamic programming (DDP) [50][51][52][53][54] and its modified models to solve its curse of dimensionality (dynamic programming successive approximation (DPSA), incremental DP (IDP), discrete differential DP (DDDP), and discrete-time optimal control theory (DOCT)) [55,56]. The deterministic optimization models can generate the optimal policies for several historical or synthetically time-series data for reservoir random variables (e.g., inflow).…”
Section: Topic 1: Optimization Modelsmentioning
confidence: 99%
“…One of the most important methods for optimization is Linear programming. It is an operation approach that universally preferred and has been widely used in managing water resource planning and problems [30].…”
Section: Linear Programmingmentioning
confidence: 99%