Yong Hyun Shin
Sookmyung Women's University
Network
Latest external collaboration on country level. Dive into details by clicking on the dots.
Publication
Featured researches published by Yong Hyun Shin.
Applied Mathematics Letters | 2013
Jung Lim Koo; Byung Lim Koo; Yong Hyun Shin
Abstract We consider an optimal consumption, leisure, investment, and voluntary retirement problem for an agent with a Cobb–Douglas utility function. Using dynamic programming, we derive closed form solutions for the value function and optimal strategies for consumption, leisure, investment, and retirement.
Stochastic Analysis and Applications | 2016
Jung Lim Koo; Se Ryoong Ahn; Byung Lim Koo; Hyeng Keun Koo; Yong Hyun Shin
ABSTRACT In this article, we analyze the optimal consumption and investment policy of an agent who has a quadratic felicity function and faces a subsistence consumption constraint. The agents optimal investment in the risky asset increases linearly for low wealth levels. Risk taking continues to increase at a decreasing rate for wealth levels higher than subsistence wealth until it hits a maximum at a certain wealth level, and declines for wealth levels above this threshold. Further, the agent has a bliss level of consumption, since if an agent consumes more than this level she will suffer utility loss. Eventually her risk taking becomes zero at a wealth level which supports her bliss consumption.
Applied Mathematics Letters | 2012
Yong Hyun Shin
Abstract I consider a continuous-time optimal consumption and portfolio selection problem with voluntary retirement. When the agent’s utility of consumption and leisure are of Cobb–Douglas form, I use the dynamic programming method to derive the value function and optimal strategies in closed-form. These coincide with the solutions of Farhi and Panageas (2007) [7] , who have solved the problem using a martingale method.
Advances in Mathematical Physics | 2015
Yong Hyun Shin; Ho-Seok Lee
We propose a regime switching model of schooling choice as a job search process. We adopt a two-state Markov process and the derived coupled Bellman equations are solved by seeking the root of an auxiliary algebraic equation. Some numerical examples are also considered.
Journal of Economic Dynamics and Control | 2018
Junkee Jeon; Hyeng Keun Koo; Yong Hyun Shin
Finance Research Letters | 2017
Byung Hwa Lim; Ho-Seok Lee; Yong Hyun Shin
Optimization Letters | 2018
Junkee Jeon; Hyeng Keun Koo; Yong Hyun Shin
Mathematics and Financial Economics | 2018
Ho-Seok Lee; Gyoocheol Shim; Yong Hyun Shin
Applied Mathematics and Optimization | 2018
Gyoocheol Shim; Jung Lim Koo; Yong Hyun Shin
Japan Journal of Industrial and Applied Mathematics | 2017
Ho-Seok Lee; Byung Lim Koo; Yong Hyun Shin