When the in-sample Sharpe ratio is obtained by optimizing over a k-dimensional parameter space, it is a biased estimator for what can be expected on unseen data (out-of-sample). We derive (1) an unbiased estimator adjusting for both sources of bias: noise fit and estimation error. We then show (2) how to use the adjust…
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The paper describes a method to infer the signal-to-noise ratio in portfolio optimization.
The paper proposes an asset allocation strategy using the Sortino ratio for better performance.
This paper optimizes portfolio selection by penalizing tracking error, improving Sharpe ratio.
Omega ratio, defined as the probability-weighted ratio of gains over losses at a given level of expected return, has been advocated as a better performance indicator compared to Sharpe and Sortino ratio as it depends on the full return distribution and hence encapsulates all information about risk and return. We comput…
We use deep neural networks to estimate an asset pricing model for individual stock returns that takes advantage of the vast amount of conditioning information, while keeping a fully flexible form and accounting for time-variation. The key innovations are to use the fundamental no-arbitrage condition as criterion funct…
Sharpe ratio (sometimes also referred to as information ratio) is widely used in asset management to compare and benchmark funds and asset managers. It computes the ratio of the (excess) net return over the strategy standard deviation. However, the elements to compute the Sharpe ratio, namely, the expected returns and …
Investment strategy using fractional Kelly portfolios for better growth expectations.
Sharp analysis of power iteration for tensor PCA, improving convergence and stopping criteria.
Roy's `Safety First' criterion for selecting one risky asset from many is adapted to the case of non-normal returns, via Cornish Fisher expansion. The resulting investment objective is consistent with first order stochastic dominance, and is equal to the Sharpe ratio for the case of normal returns. An investor selectin…
A new tradeoff between regularization and sharpness improves model performance in overparameterized settings.
Enhances investment performance by leveraging cross-market information.
The support recovery problem consists of determining a sparse subset of variables that is relevant in generating a set of observations. In this paper, we study the support recovery problem in the phase retrieval model consisting of noisy phaseless measurements, which arises in a diverse range of settings such as optica…
Modeling financial markets with sandpile model to understand price volatility and arbitrage constraints.
Optimal option portfolios under Sharpe Ratio maximization with skew-elliptical t-distributed returns
Classification outperforms regression in portfolio construction, yielding higher Sharpe ratios.
The Sharpe ratio is a way to compare the excess returns (over the risk free asset) of portfolios for each unit of volatility that is generated by a portfolio. In this paper we introduce a robust Sharpe ratio portfolio under the assumption that the risk free asset is unknown. We propose a robust portfolio that maximizes…
Unified framework linking firm signals and cross-asset spillovers for SDF estimation.
We discuss - in what is intended to be a pedagogical fashion - generalized "mean-to-risk" ratios for portfolio optimization. The Sharpe ratio is only one example of such generalized "mean-to-risk" ratios. Another example is what we term the Fano ratio (which, unlike the Sharpe ratio, is independent of the time horizon)…
Sharpe ratio is widely used in asset management to compare and benchmark funds and asset managers. It computes the ratio of the excess return over the strategy standard deviation. However, the elements to compute the Sharpe ratio, namely, the expected returns and the volatilities are unknown numbers and need to be esti…
This article is the term paper of the course Investments. We mainly focus on modeling long-term investment decisions of a typical utility-maximizing individual, with features of Chinese stock market in perspective. We adopt an OR based methodology with market information as input parameters to carry out the solution. T…
Post hoc test for Sharpe ratio improves pairwise comparisons.
Estimates true Sharpe ratio of selected assets with various methods.
Enhances currency strategy Sharpe ratio by 30% using context-aware Learning to Rank.
Sharp criterion for Chern-Gauss-Bonnet integral using Q curvature.
A simple example shows that losing all money is compatible with a very high Sharpe ratio (as computed after losing all money). However, the only way that the Sharpe ratio can be high while losing money is that there is a period in which all or almost all money is lost. This note explores the best achievable Sharpe and …
The study evaluates forecast risk-adjusted performance using various metrics.
Study connects weighted isoperimetric problems to nonlocal elliptic operator extensions.
In an incomplete market, including liquidly-traded European options in an investment portfolio could potentially improve the expected terminal utility for a risk-averse investor. However, unlike the Sharpe ratio, which provides a concise measure of the relative investment attractiveness of different underlying risky as…
Paper introduces Market-adaptive Ratio for better portfolio management.
Modeling risk and performance with Levy-stable distributions.
New method for Sharpe ratio analysis in high dimensions using residual-based nodewise regression.
The question addressed in this paper is the performance of the optimal strategy, and the impact of partial information. The setting we consider is that of a stochastic asset price model where the trend follows an unobservable Ornstein-Uhlenbeck process. We focus on the optimal strategy with a logarithmic utility functi…
Investments with best performance are not associated with best Sharpe ratios.
We prove that the Omega measure, which considers all moments when assessing portfolio performance, is equivalent to the widely used Sharpe ratio under jointly elliptic distributions of returns. Portfolio optimization of the Sharpe ratio is then explored, with an active-set algorithm presented for markets prohibiting sh…
GA-MSSR optimizes forex trading rules for higher returns and reduced risk.
We present a new methodology of computing incremental contribution for performance ratios for portfolio like Sharpe, Treynor, Calmar or Sterling ratios. Using Euler's homogeneous function theorem, we are able to decompose these performance ratios as a linear combination of individual modified performance ratios. This a…
Grover search for optimal portfolios based on Sharpe ratio.
Double descent in portfolio optimization shows improved performance with complexity, then declines, due to overfitting.
A new deep learning model improves asset pricing predictions.
Tian's criterion for K-stability states that a Fano variety of dimension whose alpha invariant is greater than is K-stable. We show that this criterion is sharp by constructing singular Fano varieties with alpha invariants that are not K-polystable for sufficiently large . We also…
We introduce a new measure of performance of investment strategies, the monotone Sharpe ratio. We study its properties, establish a connection with coherent risk measures, and obtain an efficient representation for using in applications.
AI predicts stock winners with 2.43 Sharpe ratio, but returns are highly concentrated.
The Sharpe ratio is the most widely used risk metric in the quantitative finance community - amazingly, essentially everyone gets it wrong. In this note, we will make a quixotic effort to rectify the situation.
The paper optimizes portfolios using clustering and Sharpe ratio-based optimization.
This paper uses alternative data to forecast Japanese real estate performance.
The VIX is used to enhance quantitative trading strategies.
Agentic LLMs improve trading by estimating market risk.