Benjamin Panny

Ph.D. Student in Intelligent Systems
University of Pittsburgh | bmp83@pitt.edu

About Me

Welcome to my homepage! My name is Ben and I am a Ph.D. student in the Intelligent Systems Program at the University of Pittsburgh School of Computing and Information, advised by Dr. Amin Rahimian. I am a Graduate Student Researcher in the Sociotechnical Systems Lab.

I hold an M.S. in Biostatistics (Health Data Science) from the University of Pittsburgh School of Public Health and a B.S. in Neuroscience/Psychology from the University of Rochester. My background bridges the gap between biological systems, statistics, and computational intelligence.

Most recently, I have worked as a Multi-Agent Systems Research Intern at the Honda Research Institute and as a Research Intern with the AI-READI Consortium (NIH). You can access my resume here.

Scientific Research

My research uses computational, statistical, and topological techniques to model complex systems, from public health dynamics to the geometry of latent spaces in AI. Here's a glimpse of some of my work:

Selected Recent Publications

Too Many Specialists: Emergent Inefficiencies and Bottlenecks for Multi-Agent Ad-Hoc Collaboration
Panny B, Zahedi Z, Mehrotra S, Akash K. Proceedings of the 25th International Conference on Autonomous Agents and Multiagent Systems (AAMAS 2026). [To appear]
Privacy at Scale in Networked Healthcare
Rahimian MA, Panny B, & Joshi JBD. 7th IEEE International Conference on Trust, Privacy and Security in Intelligent Systems (TPS 2026).

You can find a full list of my scientific publications on my Google Scholar Page.

Virtual Exploratorium

I use visualizations to build intuition for interesting mathematical concepts. Translating abstract concepts into dynamic geometry makes their meaning far more tangible.

Wasserstein vs. KL Divergence: This animation visualizes the relationship between the Wasserstein-1 distance and Kullback-Leibler (KL) Divergence for two normal distributions as their means diverge. It highlights why Wasserstein is often a more robust metric for distributions with non-overlapping support—a key concept in my work on simulation stopping rules.

Animation of Wasserstein vs. KL Divergence

Variance Inflation in Linear Models: In a linear regression model, correlated inputs (multicollinearity) inflate beta coefficient variance, distorting the perceived impact of inputs on the outcome.

Animation of Variance Inflation

Gyroid: This is a gyroid, a triply periodic minimal surface (TPMS) that divides space into two congruent, interpenetrating labyrinths. The animation visualizes the surface defined by the trigonometric approximation $\sin(x)\cos(y) + \sin(y)\cos(z) + \sin(z)\cos(x) = t$.

The "morphing" effect demonstrates the topology's evolution as the level set parameter ($t$) cycles between approximately -1.4 and 1.4. At $t=0$, the channels have equal volume; as the value shifts toward the extremes, one labyrinth expands while the other contracts, illustrating the surface's continuous deformation before the channels pinch off.

Animation of Variance Inflation