Research

I work on both theoretical and application-based topics in optimization and data analysis.  Application areas include pharmaceutical supply chain, clinical trial operations, and inventory management. My research can be generally summarized in the following streams: 

Clinical trial operations

The process of clinical trials for new medical treatments is a challenging undertaking.  The development of the treatments themselves is an expensive and time-consuming task.  Beyond that is the more subtle issue of evaluating the effectiveness of any such treatment.  Poorly designed management of those trials is not just expensive, it can lead to the collection of useless data. My approach to this problem entails the establishment of optimization and simulation models that can improve the efficiency of clinical trials.  Those models speak to optimal selection of patient trial sites along with the requisite supply chain required to provide treatment. 

Research papers in this area:

(*: undergraduate students)

Magazine:

Machine learning applications

Recent years has seen a fast-growing trend of data analytics in operations and supply chain management. Increasing availability of data and technological advancement in machine learning create new opportunities to further improve how firms operate. My research in this direction focuses on applying machine learning techniques to address important decision problems from various application contexts such as pharmaceutical supply chains, or intelligent transportation systems.

Research papers in this area:

(*: undergraduate students)

Optimization

Log-concavity plays an important role in economics, operations management and particularly optimization since it helps ensure tractability of the associated decision problem. For instance, in classic revenue management models, log-concavity of the underlying demand distributions guarantees the concavity/unimodality of the objective functions (Ninh et al. 2020). I am also interested in the moment bounding problems when the random variables are discrete and subject to log-concave/log-convex constraints.

Research papers in this area:

(*: undergraduate students)