Here is the current schedule for the Spring 2026 semester

Colloquium: 16 April 2026, 4:00-5:00 pm, Workman 101
Modeling partial vaporization of ice-rock mixtures in
chondrule forming planetesimal collisions
Melissa Cashion (Arizona State University)
Planetesimal collisions are a crucial element of planet formation. Primitive planetesimals existed within the dusty gas of the solar nebula and were composed of a mixture of materials that varied depending on where in the solar nebula they accreted, often consisting of a rock and volatile ice component. A collision between planetesimals composed of such a disparate mixture can result in vaporization of volatile components, while rock is only slightly warmed. The supersonic expansion of an impact vapor plume into the solar nebula can shock nebular dust into chondrules, and the collapse of the vapor plume after release collects a size sorted, chondritic mixture. Accurate physical and chemical modeling of the interacting components of the vapor plume and nebula may therefore provide crucia links between the abundant meteoritic record and the formation and migration of planets. I use the iSALE shock physics code to simulate a shock through a mixture of rock and water ice to track the behavior of components and compare different methods of treating mixtures with experimental data. I show the default thermodynamic treatment of mixtures in iSALE results in unbalanced pressures and temperatures of components, and present modifications to iSALE to empirically fit the laboratory data.
Zoom Link: https://nmtedu.zoom.us/j/97572348560pwd=OLHjHRLKVCeL1LnUsxGTFMLrDJagQv.1
Meeting Id: 975 7234 8560; Passcode: 677943
Ph.D. Dissertation Defense: 17 April 2026, 10:00-11:00 am, MSEC 105
Deformation of Quantum Mechanics and Modified Gravitation
Roberto Niardi
This dissertation investigates geometric extensions of quantum mechanics and gravitational theory within the framework of differential and complex geometry. The first part develops a deformation of quantum mechanics formulated on Kahler manifolds, where dynamics is described by Hamiltonian flows determined by the metric and compatible magnetic-like fields. The interplay between curvature and these structures is analyzed in both finite and infinite-dimensional settings, leading to the emergence of distinct dynamical regimes that can be interpreted as quantum and classical, as well as collapse-like behavior. The second part introduces a class of modified gravitational models based on matrix-valued geometric structures. By extending the metric and associated geometric quantities to non-commutative settings, the resulting theory incorporates additional degrees of freedom beyond General Relativity and admits MOND-like behavior in appropriate limits, providing an alternative framework for addressing the missing mass problem.
Zoom Link:https://nmt-edu.zoom.us/j/92017218032?pwd=sEifgL1xpCMvAvcbedfb5na8vfROKS.1
Meeting Id: 920 1721 8032; Passcode: 133308