Arbeitspapier

Nonparametric Euler equation identification and estimation

We consider nonparametric identification and estimation of pricing kernels, or equivalently of marginal utility functions up to scale, in consumption based asset pricing Euler equations. Ours is the first paper to prove nonparametric identification of Euler equations under low level conditions (without imposing functional restrictions or just assuming completeness). We also propose a novel nonparametric estimator based on our identification analysis, which combines standard kernel estimation with the computation of a matrix eigenvector problem. Our estimator avoids the ill-posed inverse issues associated with existing nonparametric instrumental variables based Euler equation estimators. We derive limiting distributions for our estimator and for relevant associated functionals. We provide a Monte Carlo analysis and an empirical application to US household-level consumption data.

Language
Englisch

Bibliographic citation
Series: cemmap working paper ; No. CWP61/15

Classification
Wirtschaft
Semiparametric and Nonparametric Methods: General
Micro-Based Behavioral Economics: Role and Effects of Psychological, Emotional, Social, and Cognitive Factors on Decision Making‡
Macroeconomics: Consumption; Saving; Wealth
Asset Pricing; Trading Volume; Bond Interest Rates
Subject
Euler equations
marginal utility
pricing kernel
Fredholm equations
integral equations
nonparametric identification
asset pricing

Event
Geistige Schöpfung
(who)
Escanciano, Juan Carlos
Hoderlein, Stefan
Lewbel, Arthur
Linton, Oliver
Srisuma, Sorawoot
Event
Veröffentlichung
(who)
Centre for Microdata Methods and Practice (cemmap)
(where)
London
(when)
2015

DOI
doi:10.1920/wp.cem.2015.6115
Handle
Last update
10.03.2025, 11:45 AM CET

Data provider

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Object type

  • Arbeitspapier

Associated

  • Escanciano, Juan Carlos
  • Hoderlein, Stefan
  • Lewbel, Arthur
  • Linton, Oliver
  • Srisuma, Sorawoot
  • Centre for Microdata Methods and Practice (cemmap)

Time of origin

  • 2015

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