# Graduate Student Thesis Advisers

Below is a list of currently active thesis advisers, and what topic each graduate student is studying.

Faculty Adviser | Grad Student | Degree Sought | Student Research Focus |
---|---|---|---|

Babson, Eric - Math | |||

Murray, John | Math, Ph.D. | Connections between the Tropical Vertex Group, Tropical Enumerative Invariants, and Relative Gromov-Witten Invariants | |

Mou, Lang | Math, Ph.D. | quiver representations and cluster theory | |

Bai, Zhaojun - Math | |||

Zhou, Yunshen | Applied, Ph.D. | Fitting distance matrices by nonlinear eigenvalue problems | |

Wright, William | Math, Ph.D. | Continuous convex optimization and eigenvalue optimization with applications in phase retrieval and image processing | |

D'Souza, Raissa | |||

Snyder, Jordan | Applied, Ph.D. | Dynamical systems and self-organization | |

De Loera, Jesus - Math | |||

Hogan, Thomas | Math, Ph.D. | Applications of Computational Geometry to Clustering, Classification of Data, and Unsupervised Machine Learning | |

Silverstein, Lily | Math, Ph.D. | Computational commutative algebra | |

Doty, David - CS | |||

Haley, David | Applied, Ph.D. | Robust molecular programming, chemical reaction networks | |

Fan, Yueyue | |||

Liu, Ning | Applied, Ph.D. | ||

Fannjiang, Albert - Math | |||

Li, Lu | Applied, Ph.D. | Imaging through atmospheric turbulence using phase screens, phase retrieval, and algorithms for inverse problems | |

Zhang, Zheqing | Applied, Ph.D. | Solving phase retrieval by Douglas Rachford/ADMM method | |

Goldman, Mark - NPB | |||

Dong, Stella | Applied, Ph.D. | balaneced (excitation and inhibition) rate-based and spike-based models for oculomotor integrator | |

Gorskiy, Evgeny - Math | |||

Liu, Beibei | Math, Ph.D. | Geometrically finite Kleinian group | |

Kivinen, Oscar | Math, Ph.D. | Geometric representation theory | |

Gravner, Janko - Math | |||

Liu, Xiaochen | Math, Ph.D. | robust periodic solutions in multi-state cellular automata | |

Hass, Joel - Math | |||

Wong, Ka Wai | Applied, Ph.D. | Computational geometry | |

Luo, Yanwen | Applied, Ph.D. | Computational geometry | |

Hastings, Alan | |||

Vogel, Kaela | Applied, Ph.D. | Time scale of transient dynamics of predator-prey food web networks | |

Hunter, John - Math | |||

Shu, Jingyang | Math, Ph.D. | Sharp front of SQG equation | |

Jacob, Adam - Math | |||

Harvie, Brian | Math, Ph.D. | Geometric evolution equations | |

Sheu, Norman | Math, Ph.D. | Complex differential geometry | |

Joy, Ken - Computer Science | |||

Martinez, Roberto | Applied, Ph.D. | ||

Kapovich, Michael - Math | |||

Dey, Subhadip | Math, Ph.D. | Spherical metric with conical singularities | |

Liu, Beibei | Math, Ph.D. | Geometrically finite Kleinian group | |

Koeppe, Matthias - Math | |||

Wang, Jiawei | Math, Ph.D. | Integer optimization | |

Kuperberg, Greg - Math | |||

Ming, Shuang | Math, Ph.D. | Categorification of 3-Manifold Invariant and Quantum Algebra | |

Gallup, Nathaniel | Math, Ph.D. | Double complexes of complex and smooth manifolds | |

Lewis, Timothy - Math | |||

Johnson, Carter | Applied, Ph.D. | Neuromechanics of locomotion in the nematode C. elegans | |

Li, Xiaodong | |||

Chen, Ji | Applied, Ph.D. | Machine learning theory | |

Liu, Fu - Math | |||

Lee, Yonggyu | Math, Ph.D. | polyhedra theory | |

Liu, Xin - Comp Sci | |||

Sollers, Keith | Applied, Ph.D. | Optimal placement of trades in securities market exchanges, with an emphasis on using machine-learning techniques to minimize transaction costs | |

Morris, Ben - Math | |||

Senda, Alto | Math, Ph.D. | Mixing Times of Shuffles | |

Nachtergaele, Bruno - Math | |||

Reschke, Jake | Math, Ph.D. | Random operators and disordered quantum many-body systems | |

Moon, Alvin | Math, Ph.D. | Quantum many-body problems, operator algebras | |

Osserman, Brian - Math | |||

Challenor, John | Math, Ph.D. | Linear Series in Positive Characteristic | |

Puckett, Elbridge Gerry - Math | |||

Robey, Jonathan | Applied, Ph.D. | Volume of Fluid methods with applications to geodynamics | |

Romik, Dan - Math | |||

Scherer, Robert | Math, Ph.D. | ||

Saito, Naoki - Math | |||

Shvarts, Eugene | Applied, Ph.D. | Theory and structure of social networks | |

Li, Haotian | Applied, Ph.D. | Natural graph wavelet and distance geometry of the Laplacian eigenfunctions | |

Weber, David | Applied, Ph.D. | Scattering transform, applications to sonar classification, and theory of CNNs | |

Shao, Yiqun | Applied, Ph.D. | Wavelet transform on graph and further applications to matrices | |

Schilling, Anne - Math | |||

Hawkes, Graham | Math, Ph.D. | Crystal Bases | |

Pan, Jianping | Math, Ph.D. | Crystals and symmetric functions | |

Poh, Wencin | Math, Ph.D. | Crystal bases, symmetric functions. | |

Schreiber, Sebastian - Evolution and Ecology | |||

Fleischer, Samuel | Applied, Ph.D. | Dynamical systems, eco-evo feedbacks, effects of parasites on community dynamics | |

Cuello, William | Applied, Ph.D. | Mathematical Ecology, Stochastic Models, and Multispecies Coexistence | |

Sharpnack, James - Stats | |||

Shemetov, Dmitry | Applied, Ph.D. | Information theory and establishing statistical limits in distributed systems with communication constraints. Development of graph-based machine learning algorithms | |

Soshnikov, Alexander - Math | |||

Sumpter, Joshua | Math, Ph.D. | ||

Strohmer, Thomas - Math | |||

Li, Yang | Math, Ph.D. | ||

Temple, (John) Blake - Math | |||

Alexander, Christopher | Applied, Ph.D. | General Relativistic Shock Wave Theory | |

Vazirani, Monica - Math | |||

Zhao, Yue | Math, Ph.D. | tableaux on periodic skew diagrams and the representations of double affined Hecke algebra | |

Vazquez, Mariel - Math | |||

Witte, Shawn | Math, Ph.D. | DNA Topology, classification of chiral knots, Monte Carlo algorithms | |

Walcott, Sam - Math | |||

Jarvis, Katelyn | Applied, Ph.D. | Mathematical modeling of the molecular mechanisms of muscle contraction | |

Xia, Qinglan - Math | |||

Schiffman, Benjamin | Math, Ph.D. | Landscape Functions in ramified optimal transport systems from Eulerian and Lagrangian perspectives | |

Lazarus, Tynan | Math, Ph.D. | Fractal Geometry and Optimal Transportation with Adjustable Iterated Function Systems |