Margin trading and short selling boost green tech innovation in China.
arXiv research
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Short selling is key to exploiting arbitrage opportunities in financial markets.
The paper extends ERP framework to non-monotonic payoffs and short selling bans.
Study optimal portfolio strategies with periodic evaluation under short-selling prohibition.
Study examines insider trading in short-selling restricted markets.
Modeling short selling risks to quantify losses.
A financial model without short-selling shows deviations from normality.
Enhances portfolio management with RL, considering transaction costs and short selling.
Researchers develop a pricing method for contingent claims under partial information and short selling constraints.
Adaptive l1-regularization controls short-selling in portfolio selection.
This paper uses DRL for long-short portfolio optimization, improving risk-adjusted returns.
This paper investigates the effects of the "uptick rule" (a short selling regulation formally known as rule 10a-1) by means of a simple stock market model, based on the ARED (adaptive rational equilibrium dynamics) modeling framework, where heterogeneous and adaptive beliefs on the future prices of a risky asset were f…
We show that a trader, who starts with no initial wealth and is not allowed to borrow money or short sell assets, is theoretically able to attain positive wealth by continuous trading, provided that she has perfect foresight of future asset prices, given by a continuous semimartingale. Such an arbitrage strategy can be…
The use of improved covariance matrix estimators as an alternative to the sample estimator is considered an important approach for enhancing portfolio optimization. Here we empirically compare the performance of 9 improved covariance estimation procedures by using daily returns of 90 highly capitalized US stocks for th…
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…
Optimal investment and risk control strategies for insurers are derived using a time-consistent approach.
Reinsurance can help life insurers maintain higher capital guarantees without losing utility.
Do we know if a short selling ban or a Tobin Tax result in more stable asset prices? Or do they in fact make things worse? Just like medicine regulatory measures in financial markets aim at improving an already complex system. And just like medicine these interventions can cause side effects which are even harder to as…
A new trading model uses deep reinforcement learning to optimize portfolio weights.
New geometrical method optimizes portfolio with minimal risk.
We propose a continuous-time model of trading with heterogeneous beliefs. Risk-neutral agents face quadratic costs-of-carry on positions and thus their marginal valuations decrease with the size of their position, as it would be the case for risk-averse agents. In the equilibrium models of heterogeneous beliefs that fo…
End-to-end portfolio optimization framework bypassing covariance matrix estimation.
Kuroda and Nagai \cite{KN} state that the factor process in the Risk Sensitive control Asset Management (RSCAM) is stable under the Föllmer-Schweizer minimal martingale measure . Fleming and Sheu \cite{FS} and more recently Föllmer and Schweizer \cite{FoS} have observed that the role of the minimal martingale measure i…
We study the gain of an insider having private information which concerns the default risk of a counterparty. More precisely, the default time τis modelled as the first time a stochastic process hits a random barrier L. The insider knows this barrier (as it can be the case for example for the manager of the counterpart…
We give an algebraic definition of a Markowitz market and classify markets up to isomorphism. Given this classification, the theory of portfolio optimization in Markowitz markets without short selling constraints becomes trivial. Conversely, this classification shows that, up to isomorphism, there is little that can be…
Study uses RL to optimize investment with financial constraints, showing exploration benefits.
We consider an insurance company whose surplus is represented by the classical Cramer-Lundberg process. The company can invest its surplus in a risk free asset and in a risky asset, governed by the Black-Scholes equation. There is a constraint that the insurance company can only invest in the risky asset at a limited l…
A large portfolio of independent returns is optimized under the variance risk measure with a ban on short positions. The no-short selling constraint acts as an asymmetric regularizer, setting some of the portfolio weights to zero and keeping the out of sample estimator for the variance bounded, avoiding the di…
In this paper, we consider a numéraire-based utility maximization problem under constant proportional transaction costs and random endowment. Assuming that the agent cannot short sell assets and is endowed with a strictly positive contingent claim, a primal optimizer of this utility maximization problem exists. Moreove…
For utility maximization problems under proportional transaction costs, it has been observed that the original market with transaction costs can sometimes be replaced by a frictionless "shadow market" that yields the same optimal strategy and utility. However, the question of whether or not this indeed holds in general…
Corrects technical error in change of measure for HTB models.
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…
Study shows significant changes in trading volume and volatility patterns after 2008 financial crisis.
This research combines DRL with BL model for better portfolio optimization.
Investors who optimize their portfolios under any of the coherent risk measures are naturally led to regularized portfolio optimization when they take into account the impact their trades make on the market. We show here that the impact function determines which regularizer is used. We also show that any regularizer ba…
High-dimensional random geometry shows phase transitions in various problems.
Study compares short vs long strategies for equity factors, finds short strategy better.
Optimal reinsurance and investment strategies are derived under mean-variance criteria with partial information.
Deep learning models improve stock market portfolio returns.
We consider the pricing of derivatives in a setting with trading restrictions, but without any probabilistic assumptions on the underlying model, in discrete and continuous time. In particular, we assume that European put or call options are traded at certain maturities, and the forward price implied by these option pr…
This paper deals with the super-replication of non path-dependent European claims under additional convex constraints on the number of shares held in the portfolio. The corresponding super-replication price of a given claim has been widely studied in the literature and its terminal value, which dominates the claim of i…
The paper optimizes investment strategies with constraints for life-cycle models.
It is suggested to consider long term trends of financial markets as a growth phenomenon. The question that is asked is what conditions are needed for a long term sustainable growth or contraction in a financial market? The paper discuss the role of traditional market players of long only mutual funds versus hedge fund…
Study on liquidation games with market drop-out, proving unique equilibria.
Generalizes optimal portfolio theory to include capital gains taxes.
Study high-dimensional covariance matrix estimators for complex portfolios, improving financial metrics.
Short sales allow tax deferral by offsetting gains from ordinary sales.
Paper optimizes portfolios for absolute return funds with constraints.