Duality in mean-variance frontiers with conditioning information

被引:2
|
作者
Penaranda, Francisco [1 ]
Sentana, Enrique [2 ]
机构
[1] CUNY Queens Coll, 65-30 Kissena Blvd, Flushing, NY 11367 USA
[2] CEMFI, Casado Alisal 5, E-28014 Madrid, Spain
关键词
Asset pricing; Conditional moment restrictions; Dynamic portfolio strategies; Representing portfolios; Sieve minimum distance; Stochastic discount factors; DISCOUNT FACTOR BOUNDS; ASSET PRICING-MODELS; PORTFOLIO EFFICIENCY; RESTRICTIONS; ESTIMATORS; SELECTION; RETURNS; MARKETS; MOMENTS; KERNELS;
D O I
10.1016/j.jempfin.2016.03.008
中图分类号
F8 [财政、金融];
学科分类号
0202 ;
摘要
Portfolio and stochastic discount factor mean-variance frontiers are usually regarded as dual objects. However, the Hansen and Richard (1987) and Gallant, Hansen and Tauchen (1990) unconditional frontiers are not dual unless some strong conditions hold. We characterise the objects that are always dual to those frontiers, which are not generally proper SDFs or returns. We avoid the common practice of parametrically specifying conditional moments of returns, estimating instead the frontiers with easily implementable sieve methods, which have a managed portfolio interpretation. We empirically assess the validity of SDFs with constant risk prices and the relevance of predictability for portfolio choice. (C) 2016 Elsevier B.V. All rights reserved.
引用
收藏
页码:762 / 785
页数:24
相关论文
共 50 条
  • [21] The mean-variance hedging of a defaultable option with partial information
    Kohlmann, Michael
    Xiong, Dewen
    STOCHASTIC ANALYSIS AND APPLICATIONS, 2007, 25 (04) : 869 - 893
  • [22] MEAN-VARIANCE SPANNING
    HUBERMAN, G
    KANDEL, S
    JOURNAL OF FINANCE, 1987, 42 (04): : 873 - 888
  • [23] Mean-variance utility
    Nakamura, Yutaka
    JOURNAL OF ECONOMIC THEORY, 2015, 160 : 536 - 556
  • [24] Risk aversion and yield uncertainty in duality models of production: A mean-variance approach
    Coyle, BT
    AMERICAN JOURNAL OF AGRICULTURAL ECONOMICS, 1999, 81 (03) : 553 - 567
  • [25] MEAN-VARIANCE APPROXIMATIONS TO THE GEOMETRIC MEAN
    Markowitz, Harry
    ANNALS OF FINANCIAL ECONOMICS, 2012, 7 (01)
  • [26] Mean-variance asset-liability management with inside information
    Peng, Xingchun
    Chen, Fenge
    COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 2022, 51 (07) : 2281 - 2302
  • [27] Mean-variance hedging and numeraire
    Gourieroux, C
    Laurent, JP
    Pham, H
    MATHEMATICAL FINANCE, 1998, 8 (03) : 179 - 200
  • [28] ON MEAN-VARIANCE PORTFOLIO SELECTION
    SCHNABEL, JA
    MANAGERIAL AND DECISION ECONOMICS, 1984, 5 (01) : 3 - 6
  • [29] On the Distributed Mean-Variance Paradigm
    Siwe, Alain Tcheukam
    Tembine, Hamidou
    2016 13TH INTERNATIONAL MULTI-CONFERENCE ON SYSTEMS, SIGNALS & DEVICES (SSD), 2016, : 607 - 612
  • [30] On Generalizations of Mean-Variance Model
    Fu, Yuting
    2018 INTERNATIONAL CONFERENCE ON COMPUTER INFORMATION SCIENCE AND APPLICATION TECHNOLOGY, 2019, 1168