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相关论文: Continuous-Time Risk Contribution of the Terminal …

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We define and develop an approach for risk budgeting allocation - a risk diversification portfolio strategy - where risk is measured using a dynamic time-consistent risk measure. For this, we introduce a notion of dynamic risk contributions…

数理金融 · 定量金融 2024-11-01 Silvana M. Pesenti , Sebastian Jaimungal , Yuri F. Saporito , Rodrigo S. Targino

In this paper, we propose a new class of optimization problems, which maximize the terminal wealth and accumulated consumption utility subject to a mean variance criterion controlling the final risk of the portfolio. The multiple-objective…

数理金融 · 定量金融 2020-11-30 Ben-Zhang Yang , Xin-Jiang He , Song-Ping Zhu

We study a continuous-time portfolio optimization problem under an explicit constraint on the Deviation Conditional Value-at-Risk (DCVaR), defined as the difference between the CVaR and the expected terminal wealth. While the mean-CVaR…

最优化与控制 · 数学 2025-10-01 Jérôme Lelong , Véronique Maume-Deschamps , William Thevenot

The inf-convolution of risk measures is directly related to risk sharing and general equilibrium, and it has attracted considerable attention in mathematical finance and insurance problems. However, the theory is restricted to finite sets…

风险管理 · 定量金融 2022-03-22 Marcelo Brutti Righi , Marlon Ruoso Moresco

Given a reference risk measure, the risk budgeting is the portfolio where each asset contributes a predetermined amount to the total risk. We propose a novel approach, alternative to the ones proposed in the literature, for the calculation…

投资组合管理 · 定量金融 2026-03-17 Claudia Fassino , Pierpaolo Uberti

We consider an optimal investment and risk control problem for an insurer under the mean-variance (MV) criterion. By introducing a deterministic auxiliary process defined forward in time, we formulate an alternative time-consistent problem…

投资组合管理 · 定量金融 2021-01-12 Yang Shen , Bin Zou

To improve the efficient frontier of the classical mean-variance model in continuous time, we propose a varying terminal time mean-variance model with a constraint on the mean value of the portfolio asset, which moves with the varying…

最优化与控制 · 数学 2020-01-14 Shuzhen Yang

This article develops a model that takes into account skewness risk in risk parity portfolios. In this framework, asset returns are viewed as stochastic processes with jumps or random variables generated by a Gaussian mixture distribution.…

投资组合管理 · 定量金融 2022-02-23 Benjamin Bruder , Nazar Kostyuchyk , Thierry Roncalli

This paper studies a continuous-time portfolio selection problem under a general distribution of random risk aversion (RRA). We provide a complete characterization of all deterministic equilibrium strategies in closed form. Our results show…

数理金融 · 定量金融 2026-02-02 Weilun Cheng , Zongxia Liang , Sheng Wang , Jianming Xia

Portfolio optimization methods have evolved significantly since Markowitz introduced the mean-variance framework in 1952. While the theoretical appeal of this approach is undeniable, its practical implementation poses important challenges,…

投资组合管理 · 定量金融 2024-05-28 Adil Rengim Cetingoz , Olivier Guéant

This paper studies the continuous time mean-variance portfolio selection problem with one kind of non-linear wealth dynamics. To deal the expectation constraint, an auxiliary stochastic control problem is firstly solved by two new…

数理金融 · 定量金融 2022-11-03 Shaolin Ji , Hanqing Jin , Xiaomin Shi

This article develops the theory of risk budgeting portfolios, when we would like to impose weight constraints. It appears that the mathematical problem is more complex than the traditional risk budgeting problem. The formulation of the…

投资组合管理 · 定量金融 2019-02-18 Jean-Charles Richard , Thierry Roncalli

Consider an insurance company exposed to a stochastic economic environment that contains two kinds of risk. The first kind is the insurance risk caused by traditional insurance claims, and the second kind is the financial risk resulting…

统计理论 · 数学 2015-07-29 Jinzhu Li , Qihe Tang

We consider continuous-time mean-variance portfolio selection with bankruptcy prohibition under convex cone portfolio constraints. This is a long-standing and difficult problem not only because of its theoretical significance, but also for…

投资组合管理 · 定量金融 2015-07-27 Xun Li , Zuo Quan Xu

This paper considers a newly delayed reinsurance and investment optimization problem incorporating random risk aversion, in which an insurer pursues maximization of the expected certainty equivalent of her/his terminal wealth and the…

最优化与控制 · 数学 2026-01-23 Jian-hao Kang , Zhun Gou , Nan-jing Huang

Optimization of conditional convex risk measure is a central theme in dynamic portfolio selection theory, which has not yet systematically studied in the previous literature perhaps since conditional convex risk measures are neither random…

最优化与控制 · 数学 2019-10-24 Tiexin Guo

In this paper, we revisit the portfolio allocation problem with designated risk-budget [Qian, 2005]. We generalize the problem of arbitrary risk budgets with unequal correlations to one that includes return forecasts and transaction costs…

计算工程、金融与科学 · 计算机科学 2022-10-04 Avinash Bhardwaj , Manjesh K Hanawal , Purushottam Parthasarathy

Portfolio selection in the periodic investment of securities modeled by a multivariate Merton model with dependent jumps is considered. The optimization framework is designed to maximize expected terminal wealth when portfolio risk is…

统计理论 · 数学 2021-04-22 Bahareh Afhami , Mohsen Rezapour , Mohsen Madadi , Vahed Maroufy

In order to properly manage risk, practitioners must understand the aggregate risks they are exposed to. Additionally, to properly price policies and calculate bonuses the relative riskiness of individual business units must be well…

风险管理 · 定量金融 2024-10-22 Andrew Fleck , Edward Furman , Yang Shen

We propose a distributionally robust formulation of the traditional risk parity portfolio optimization problem. Distributional robustness is introduced by targeting the discrete probabilities attached to each observation used during…

最优化与控制 · 数学 2021-10-14 Giorgio Costa , Roy H. Kwon
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