Gabor Lippner received his PhD in Mathematics from Eötvös Loránd University in Budapest, Hungary. Dr. Lippner combines tools from analysis, geometry, and combinatorics to study random processes and differential equations on networks, with applications spanning a broad spectrum from evolutionary biology through quantum physics to control theory.
Publications
- Evolutionary dynamics on any population structure (Nature, 2017)
- Konigs's line coloring and Vizing's theorems for graphings (Forum Mathematics Sigma, 2016)
- Harmonic functions on the lattice: Absolute monotonicity and propagation of smallness (Duke Mathematical Journal, 2015)
- Li-Yau inequality on graphs (Journal of Differential Geometry, 2015)
- Quantum Tunneling on Graphs (Communications in Mathematical Physics, 2012)
In The News
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News
Northeastern students tackle math challenges in Budapest with problem-solving skills
During the Dialogue of Civilizations in Budapest, Hungary, led by professor Gabor Lippner, students work on problems that look nothing like typical mathematical exercises. -
Research
To understand the next pandemic, we must understand our own collective behavior — these researchers want to be ready
Researchers from Northeastern University are improving their epidemic models by incorporating collective behavioral patterns. -
Understanding Networks: The power to predict pandemics, information spread, and quantum gravity
Dr. Krioukov’s lab recently published two papers in the field of network science. These papers show that (1) the geometry of networks can be elucidated by understanding the network’s latent properties and (2) For networks living in latent space, finding their geometry is possible using a previously known standard called Ollivier Curvature.