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srisk

Markowitz (Mean-Variance) Portfolio Optimization


Description

This function estimates optimal mean-variance portfolio weights from a matrix of historical or simulated asset returns.

Usage

srisk(x, mu = 0.07, lambda = 1e+08, alpha = 0.1, eps = 1e-04)

Arguments

x

Matrix of asset returns

mu

Required mean rate of return for the portfolio

lambda

Lagrange multiplier associated with mean return constraint

alpha

Choquet risk parameter, unimplemented

eps

tolerance parameter for mean return constraint

Details

The portfolio weights are estimated by solving a constrained least squares problem.

Value

pihat

Optimal portfolio weights

muhat

Mean return in sample

sighat

Standard deviation of returns in sample

Author(s)

R. Koenker

See Also


quantreg

Quantile Regression

v5.85
GPL (>= 2)
Authors
Roger Koenker [cre, aut], Stephen Portnoy [ctb] (Contributions to Censored QR code), Pin Tian Ng [ctb] (Contributions to Sparse QR code), Blaise Melly [ctb] (Contributions to preprocessing code), Achim Zeileis [ctb] (Contributions to dynrq code essentially identical to his dynlm code), Philip Grosjean [ctb] (Contributions to nlrq code), Cleve Moler [ctb] (author of several linpack routines), Yousef Saad [ctb] (author of sparskit2), Victor Chernozhukov [ctb] (contributions to extreme value inference code), Ivan Fernandez-Val [ctb] (contributions to extreme value inference code), Brian D Ripley [trl, ctb] (Initial (2001) R port from S (to my everlasting shame -- how could I have been so slow to adopt R!) and for numerous other suggestions and useful advice)
Initial release

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