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Francesco Maggi Department of Mathematics, University of Texas at Austin Verified email at math.utexas.edu
Math 427J: Differential Equations with Linear Algebra Dr. Michael Novack Fall 2021 Catalog Description Ordinary differential equations, introduction to vector spaces, linear operators and eigenvalues, systems of linear differential equations, introduction to partial differential equations and Fourier series. Required Materials
M. Novack (SIAM Journal on Mathematical Analysis) Dimension reduction for the Landau-de Gennes model: the vanishing nematic correlation length limit (2018) Credits
Contact Information. Department of Mathematics University of Texas at Austin. https://sites.google.com/view/mnovack michael.novack@austin.utexas.edu. Education. Indiana University, Bloomington, IN, USA. Department of Mathematics. Ph.D. June 2019. Thesis:\Variational Methods in the Mathematics of Liquid Crystals"
Nov 9, 2023 · Mathematics > Analysis of PDEs. [Submitted on 9 Nov 2023] On the relaxation of Gauss's capillarity theory under spanning conditions. Michael Novack. We study a variational model for soap films in which the films are represented by sets with fixed small volume rather than surfaces.
- arXiv:2311.05603 [math.AP]
- Analysis of PDEs (math.AP)
Michael Novack. We study the regularity of minimizers for a variant of the soap bubble cluster problem: \begin {align*} \min \sum_ {\ell=0}^N c_ {\ell} P ( S_\ell)\,, \end {align*} where...
Math 427J: Differential Equations with Linear Algebra Dr. Michael Novack Fall 2022 Catalog Description Ordinary differential equations, introduction to vector spaces, linear operators and eigenvalues, systems of linear differential equations, introduction to partial differential equations and Fourier series. Required Materials
