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相关论文: Optimally Investing to Reach a Bequest Goal

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We assume that an individual invests in a financial market with one riskless and one risky asset, with the latter's price following geometric Brownian motion as in the Black-Scholes model. Under a constant rate of consumption, we find the…

投资组合管理 · 定量金融 2016-05-20 Bahman Angoshtari , Erhan Bayraktar , Virginia R. Young

We determine the optimal amount to invest in a Black-Scholes financial market for an individual who consumes at a rate equal to a constant proportion of her wealth and who wishes to minimize the expected time that her wealth spends in…

投资组合管理 · 定量金融 2015-08-25 Bahman Angoshtari , Erhan Bayraktar , Virginia R. Young

We find the optimal investment strategy to minimize the expected time that an individual's wealth stays below zero, the so-called {\it occupation time}. The individual consumes at a constant rate and invests in a Black-Scholes financial…

投资组合管理 · 定量金融 2008-12-02 Erhan Bayraktar , Virginia R. Young

We determine the optimal investment strategy in a Black-Scholes financial market to minimize the so-called {\it probability of drawdown}, namely, the probability that the value of an investment portfolio reaches some fixed proportion of its…

数理金融 · 定量金融 2016-02-16 Bahman Angoshtari , Erhan Bayraktar , Virginia R. Young

We formulate an infinite-horizon optimal investment and consumption problem, in which an individual forms a habit based on the exponentially weighted average of her past consumption rate, and in which she invests in a Black-Scholes market.…

数理金融 · 定量金融 2022-06-10 Bahman Angoshtari , Erhan Bayraktar , Virginia R. Young

We consider the problem of optimal investment with random endowment in a Black--Scholes market for an agent with constant relative risk aversion. Using duality arguments, we derive an explicit expression for the optimal trading strategy,…

投资组合管理 · 定量金融 2025-06-26 Michael Donisch , Christoph Knochenhauer

This paper studies a life-time consumption-investment problem under the Black-Scholes framework, where the consumption rate is subject to a lower bound constraint that linearly depends on her wealth. It is a stochastic control problem with…

投资组合管理 · 定量金融 2021-12-28 Chonghu Guan , Zuo Quan Xu , Fahuai Yi

This paper investigates the consumption and investment decisions of an individual facing uncertain lifespan and stochastic labor income within a Black-Scholes market framework. A key aspect of our study involves the agent's option to choose…

投资组合管理 · 定量金融 2025-06-05 An Chen , Giorgio Ferrari , Shihao Zhu

We find the optimal investment strategy in a Black-Scholes market to minimize the probability of so-called {\it lifetime exponential Parisian ruin}, that is, the probability that wealth exhibits an excursion below zero of an exponentially…

最优化与控制 · 数学 2021-04-27 Xiaoqing Liang , Virginia R. Young

For an exponential utility maximizing investment strategy in a Black-Scholes Setting, fixed upper and lower constraints are introduced on the terminal wealth. This is equivalent to combining the optimal strategy with options. The resulting…

投资组合管理 · 定量金融 2017-12-05 Lena Schutte

We find the optimal investment strategy for an individual who seeks to minimize one of four objectives: (1) the probability that his wealth reaches a specified ruin level {\it before} death, (2) the probability that his wealth reaches that…

最优化与控制 · 数学 2008-12-10 Erhan Bayraktar

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…

投资组合管理 · 定量金融 2011-12-20 Tatiana Belkina , Christian Hipp , Shangzhen Luo , Michael Taksar

We study the optimal investment problem for a homogeneous collective of $n$ individuals investing in a Black-Scholes model subject to longevity risk with Epstein--Zin preferences. %and with preferences given by power utility. We compute…

数理金融 · 定量金融 2024-09-25 John Armstrong , Cristin Buescu , James Dalby

Focusing on gains & losses relative to a risk-free benchmark instead of terminal wealth, we consider an asset allocation problem to maximize time-consistently a mean-risk reward function with a general risk measure which is i)…

数理金融 · 定量金融 2026-02-18 Felix Fießinger , Mitja Stadje

In this paper we consider a company whose assets and liabilities evolve according to a correlated bivariate geometric Brownian motion, such as in Gerber and Shiu (2003). We determine what dividend strategy maximises the expected present…

最优化与控制 · 数学 2022-10-18 Benjamin Avanzi , Ping Chen , Lars Frederik Brandt Henriksen , Bernard Wong

We investigate optimal consumption and investment problems for a Black-Scholes market under uniform restrictions on Value-at-Risk and Expected Shortfall. We formulate various utility maximization problems, which can be solved explicitly. We…

投资组合管理 · 定量金融 2010-02-15 Claudia Kluppelberg , Serguei Pergamenchtchikov

In a collectivised pension fund, investors agree that any money remaining in the fund when they die can be shared among the survivors. We compute analytically the optimal investment-consumption strategy for a fund of $n$ identical investors…

投资组合管理 · 定量金融 2019-11-25 John Armstrong , Cristin Buescu

We study optimal investment in a financial market having a finite number of assets from a signal processing perspective. We investigate how an investor should distribute capital over these assets and when he should reallocate the…

投资组合管理 · 定量金融 2015-06-04 Sait Tunc , Suleyman S. Kozat

We study a risk sensitive control version of the lifetime ruin probability problem. We consider a sequence of investments problems in Black-Scholes market that includes a risky asset and a riskless asset. We present a differential game that…

最优化与控制 · 数学 2018-05-02 Erhan Bayraktar , Asaf Cohen

We determine the optimal investment strategy of an individual who targets a given rate of consumption and who seeks to minimize the probability of going bankrupt before she dies, also known as {\it lifetime ruin}. We impose two types of…

最优化与控制 · 数学 2008-12-02 Erhan Bayraktar , Virginia R. Young
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