Optimal investment strategy for defined contribution pension schemes
By Elena Vigna, Steven Haberman. 2001
139 citations recorded by the source corpus.
Subfields: Accounting, Demography, General Health Professions
View Paper: https://www.semanticscholar.org/paper/34ce48e9f803805dcb432a662fc2cae204aa33b5
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Accounting
- Guohui Guan
- Ricardo Josa-Fombellida
- Juan Pablo Rincón-Zapatero
- Ping Chen
- Zhou Yang
- Zongxia Liang
- Haixiang Yao
In Demography
- Guohui Guan
- Zongxia Liang
- Ricardo Josa-Fombellida
- Juan Pablo Rincón-Zapatero
- Ping Chen
- Zhou Yang
- Haixiang Yao
In General Health Professions
Citations in the corpus
- Optimal management of DC pension plan in a stochastic interest rate and stochastic volatility framework (2014, unknown): “gna and Haberman [26](2001).”
- A visual analytics approach to understanding cycling behaviour (2012, unknown): “It is observed that the deformation increases with the distance similar to case 2, while there is also a very good agreement between the simulation and the experiment.”
- Mean–variance efficiency of DC pension plan under stochastic interest rate and mean-reverting returns (2015, background): “Vigna and Haberman[23](2001), Haberman and Vigna[18](2002)established a significant discrete time model for the DC plan and successfully derived the optimal investment strategy by stochastic programming method.”
- Optimal risk management in defined benefit stochastic pension funds (2004, background): “Other related papers areO’Brien (1987), Boulier et al. (1995, 1996), Cairns (1995, 1996, 2000), Owadally and Haberman (1999), Vigna and Haberman (2001), Taylor (2002), Chang et al. (2003).”
- Markowitz’s mean–variance defined contribution pension fund management under inflation: A continuous-time model (2013, background): “By minimizing the risk that is a quadratic target-based (meansquared error) cost function, Vigna and Haberman (2001) and 0167-6687/$ – see front matter© 2013 Elsevier B.V.”