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Rensselaer researcher overcomes portfolio optimization limitations with new approach

09.24.24 | Rensselaer Polytechnic Institute

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Optimizing an investment portfolio to maximize returns while minimizing risk is the ultimate goal for investors and their advisers. However, there is no set path and challenges always arise. One such limitation is the high-dimensional, small-sample problem (HDSS). HDSS refers to a portfolio with a large number of assets but little historical data, leading to unreliable portfolio optimization and resulting in weak investment performance.

In research recently published , Rensselaer Polytechnic Institute’s Chanaka Edirisinghe, Ph.D., Kay and Jackson Tai ’72 Senior Professor of Quantitative Finance; together with Jaehwan Jeong, Ph.D., associate professor at Radford University; have developed a data-driven method to improve portfolio selection in the context of HDSS. This work appears in an issue of The Journal of Portfolio Management, in honor of the “father of modern portfolio theory” and Nobel laureate Harry Markowitz.

Many portfolios use mean-variance (MV) optimization, which often results in excessive risk and portfolio fragmentation. To get around this, Edirisinghe and Jeong used cardinality control to restrict the number of assets, as well as a leverage constraint to control the amount of borrowing or short selling to help minimize risk. They also used norm constraints to help manage asset positions effectively. Finally, they used cross-validation to improve portfolio performance when applied to new, previously unseen data. Then, they tested their approach.

“We conducted a case study using large sets of stocks from the S&P 500 Index,” said Edirisinghe. “Our leverage-controlled sparse portfolio selection methodology significantly improved portfolio performance. The result is more manageability and decreased risk.”

“Professor Edirisinghe’s approach advances portfolio optimization,” said Liad Wagman, Ph.D., dean of Rensselaer’s Lally School of Management. “The integration of sparsity and leverage controls within a data-driven framework leads to better-performing portfolios.”

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About Rensselaer Polytechnic Institute:

Founded in 1824 for the application of science to the common purposes of life, Rensselaer Polytechnic Institute is the first technological research university in the United States. Today, it is recognized as a premier university, noted for its robust and holistic learning community that connects creativity with science and technology. RPI is dedicated to inventing for the future, from shaping the scientists, engineers, technologists, architects, and entrepreneurs who will define what’s next for humanity, to research that bridges disciplines to solve the world's toughest problems. Learn more at rpi.edu .

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The Journal of Portfolio Management

10.3905/jpm.2024.50.8.196

Data/statistical analysis

Not applicable

Data-Driven Mean–Variance Sparse Portfolio Selection under Leverage Control

30-Jun-2024

Keywords

Article Information

Contact Information

Katie Malatino
Rensselaer Polytechnic Institute
malatk@rpi.edu

Source

How to Cite This Article

APA:
Rensselaer Polytechnic Institute. (2024, September 24). Rensselaer researcher overcomes portfolio optimization limitations with new approach. Brightsurf News. https://www.brightsurf.com/news/LDE6E9K8/rensselaer-researcher-overcomes-portfolio-optimization-limitations-with-new-approach.html
MLA:
"Rensselaer researcher overcomes portfolio optimization limitations with new approach." Brightsurf News, Sep. 24 2024, https://www.brightsurf.com/news/LDE6E9K8/rensselaer-researcher-overcomes-portfolio-optimization-limitations-with-new-approach.html.