Using principal component analysis to estimate a high dimensional factor model with high-frequency data
Y Ait-Sahalia, D Xiu - Journal of Econometrics, 2017 - Elsevier
This paper constructs an estimator for the number of common factors in a setting where both
the sampling frequency and the number of variables increase. Empirically, we document that …
the sampling frequency and the number of variables increase. Empirically, we document that …
Risks of large portfolios
The risk of a large portfolio is often estimated by substituting a good estimator of the volatility
matrix. However, the accuracy of such a risk estimator is largely unknown. We study factor …
matrix. However, the accuracy of such a risk estimator is largely unknown. We study factor …
A linear programming model for selection of sparse high-dimensional multiperiod portfolios
This paper studies the mean-variance (MV) portfolio problems under static and dynamic
settings, particularly for the case in which the number of assets (p) is larger than the number …
settings, particularly for the case in which the number of assets (p) is larger than the number …
Portfolio of automated trading systems: Complexity and learning set size issues
S Raudys - IEEE transactions on neural networks and learning …, 2013 - ieeexplore.ieee.org
In this paper, we consider using profit/loss histories of multiple automated trading systems
(ATSs) as N input variables in portfolio management. By means of multivariate statistical …
(ATSs) as N input variables in portfolio management. By means of multivariate statistical …
Resolution of degeneracy in Merton's portfolio problem
The Merton problem determines the optimal intertemporal portfolio choice by maximizing the
expected utility and is the basis of modern portfolio theory in continuous-time finance …
expected utility and is the basis of modern portfolio theory in continuous-time finance …
A dynamic conditional approach to forecasting portfolio weights
F Cipollini, GM Gallo, A Palandri - International Journal of Forecasting, 2021 - Elsevier
From the autoregressive representation of the portfolio-variance optimization problem, we
derive a novel model for conditional portfolio weights as a linear function of past conditional …
derive a novel model for conditional portfolio weights as a linear function of past conditional …
The relaxed investor with partial information
We consider an investor in a financial market consisting of a riskless bond and several risky
assets. The price processes of the risky assets are geometric Brownian motions where either …
assets. The price processes of the risky assets are geometric Brownian motions where either …
A sparse learning approach to relative-volatility-managed portfolio selection
CS Pun - SIAM Journal on Financial Mathematics, 2021 - SIAM
This paper proposes a self-calibrated sparse learning approach for estimating a sparse
target vector, which is a product of a precision matrix and a vector, and investigates its …
target vector, which is a product of a precision matrix and a vector, and investigates its …
Optimal diversification in the presence of parameter uncertainty for a risk averse investor
MS Dubois, LAM Veraart - SIAM Journal on Financial Mathematics, 2015 - SIAM
We consider an investor who faces parameter uncertainty in a continuous-time financial
market. We model the investor's preference by a power utility function leading to constant …
market. We model the investor's preference by a power utility function leading to constant …
[PDF][PDF] High-dimensional static and dynamic portfolio selection problems via l1 minimization
This paper studies the mean-variance (MV) portfolio problems under static and dynamic
settings, particularly for the case that the number of assets (p) is larger than the number of …
settings, particularly for the case that the number of assets (p) is larger than the number of …