Presents three methods to estimate price elasticity matrices from price and demand data by fitting a diagonal-plus-low-rank factor model via bi-convex optimization.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
fields
math.OC 2representative citing papers
Optimal product pricing with elasticities is formulated as convex-concave maximization and solved via convex-concave procedure, quadratic programs, or nonlinear optimization, with numerical tests indicating the solutions are likely globally optimal.
citing papers explorer
-
Estimating Price Elasticity Matrices
Presents three methods to estimate price elasticity matrices from price and demand data by fitting a diagonal-plus-low-rank factor model via bi-convex optimization.
-
A Note on Optimal Product Pricing
Optimal product pricing with elasticities is formulated as convex-concave maximization and solved via convex-concave procedure, quadratic programs, or nonlinear optimization, with numerical tests indicating the solutions are likely globally optimal.