Measuring Heterogeneous Reservation Prices for Product Bundles
By Kamel Jedidi, Sharan Jagpal, Puneet Manchanda. 2003
152 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Marketing, Strategy and Management
View Paper: https://www.semanticscholar.org/paper/49cfd1ee774fb1f54d35791d4ca7c9ee8ba63047
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Thomas Otter
- Garrett P. Sonnier
- K. Miller
- R. Venkatesh
- Andrew Ainslie
- Tuo Wang
- Kamel Jedidi
- Raghuram Iyengar
In Marketing
- Thomas Otter
- Garrett P. Sonnier
- K. Miller
- R. Venkatesh
- Andrew Ainslie
- Tuo Wang
- Raghuram Iyengar
- Reto Hofstetter
In Strategy and Management
Citations in the corpus
- Reservation Price as a Range: An Incentive-Compatible Measurement Approach (2007, background): “…the economics literature for well over a century (e.g., Davenport 1902), there is growing interest in advancing the understanding and measurement of the construct, particularly in marketing (Chung and Rao 2003; Jedidi, Jagpal, and Manchanda 2003; Jedidi and Zhang 2002; Wertenbroch and Skiera 2002).”
- Heterogeneity distributions of willingness-to-pay in choice models (2007, background): “In this reparameterization, Cijt is consumer i’s surplus from good j on purchase occasion t ( Jedidi et al. 2003 ).”
- How Should Consumers’ Willingness to Pay be Measured? An Empirical Comparison of State-of-the-Art Approaches (2011, background): “…increasingly common to examine whether different methods lead to different managerial implications (e.g., by comparing optimal product line designs and pricing policies implied by various methods; see Belloni et al. 2008; Jedidi, Jagpal, and Manchanda 2003; Toubia, Hauser, and Garcia 2007).”
- A Conjoint Approach to Multipart Pricing (2008, background): “Let Pijt be the probability that consumer i chooses service plan j on choice occasion t, given βi, θi, and Σ, and let Pi0t be the no-choice probability (for the derivation of these probabilities when there is no uncertainty, see Jedidi, Jagpal, and Manchanda 2003).”