Using Economic Loss Functions to Value urban water scarcity in California

By Marion W. Jenkins, Jay R. Lund, Richard E. Howitt. 2003

113 citations recorded by the source corpus.

Subfields: Economics and Econometrics, Ocean Engineering

View Paper: https://www.semanticscholar.org/paper/8c89cf26375dba3f9910d003b3c0ccf31fec4dee

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Citations in the corpus

Economic values for conjunctive use and water banking in southern California (2004, methodology): “[19] Urban demands are modeled with piecewise linear economic value functions, split into residential, industrial, and commercial sectors [Jenkins et al., 2001, 2003].”
Hydro-economic models: concepts, design, applications, and future prospects. (2009, background): “Constant price-elasticity forms are common in water management models that include the computation of consumer surplus (Griffin, 1990; Jenkins et al., 2003).”
Price elasticity reconsidered: Panel estimation of an agricultural water demand function (2006, background): “[5] Programming models are frequently used to study urban water demand as well [Lund, 1995; Jenkins et al., 2003], although due to better data availability, most previous econometric studies of water demand have analyzed urban water demand, using either residential or industrial water use data.”
Adaptability and adaptations of California’s water supply system to dry climate warming (2008, methodology): “Agricultural and urban water demands were projected for 2050 using the methods in Lund et al. (2003), Jenkins (2004), Jenkins et al. (2003), and Tanaka et al. (2006); and data from Landis and Reilly (2002) for a " high " estimate of year 2050 population (65 million) and resulting land use in…”
Economic consequences of optimized water management for a prolonged, severe drought in California (2010, methodology): “, 2001] and urban demand curves were taken from published sources [Jenkins et al., 2003].”