麻豆破解版

Anthony Ashmore

Assistant Professor of Physics

Office: BTCIS 380D
Telephone: (518) 580-5121
E-mail: aashmore@skidmore.edu

Education:

• M.Phys. (Physics), University of Oxford
• M.A. (Physics), Princeton University
• Ph.D. (Theoretical Physics), Imperial College London

Research Interests:

Professor Ashmore鈥檚 current research focuses on computational and machine-learning techniques for string theory and quantum field theory. This includes computing numerical 鈥淐alabi鈥揧au鈥� metrics 鈥� crucial ingredients for connecting string theory to experiment 鈥� and modelling phase transitions in strongly interacting quantum systems. He also studies the kinds of geometry that appear in string theory and supergravity using purely theoretical tools, such as differential geometry and 鈥済eneralized geometry鈥�.

Before joining 麻豆破解版 College in Fall 2024, Prof. Ashmore held postdoctoral research fellowships at the University of Oxford, University of Pennsylvania, University of Chicago and Sorbonne Universit茅.

Prof. Ashmore is currently looking for undergraduates interested in computational physics to join his lab.

Courses

• Introductory Physics I
• Mathematical and Computational Methods

Selected Publications:

• 鈥淒eep learning lattice gauge theories鈥�, A. Apte, A. Ashmore, C. Cordova, and T.-C. Huang ,[].

• 鈥淣umerical spectra of the Laplacian for line bundles on Calabi鈥揧au hypersurfaces鈥�, A. Ashmore, Y.-H. He, E. Heyes, and B. A. Ovrut, , [].

• 鈥淕eometric Flows and Supersymmetry鈥�, A. Ashmore, R. Minasian, and Y. Proto, , [].

• 鈥淐alabi-Yau Metrics, Energy Functionals and Machine-Learning鈥�, A. Ashmore, L. Calmon, Y.-H. He, and B. A. Ovrut, , [].

• 鈥淓xactly Marginal Deformations and Their Supergravity Duals鈥�, A. Ashmore, M. Petrini, E. L. Tasker, and D. Waldram, , [].

• 鈥淢achine learning line bundle connections鈥�, A. Ashmore, R. Deen, Y.-H. He, and B. A. , [].

• 鈥淐alabi-Yau CFTs and Random Matrices鈥�, N. Afkhami-Jeddi, A. Ashmore, and C. Cordova, , [].

• 鈥淢oduli-dependent KK towers and the swampland distance conjecture on the quintic Calabi-Yau manifold鈥�, A. Ashmore and F. Ruehle, , [].

• 鈥淓igenvalues and eigenforms on Calabi鈥揧au threefolds鈥�, A. Ashmore, , [].

• 鈥淢achine Learning Calabi鈥揧au Metrics鈥�, A. Ashmore, Y.-H. He, and B. A. Ovrut, , [].

• 鈥淕eneralising G2 geometry: involutivity, moment maps and moduli鈥�, A. Ashmore, C. Strickland-Constable, D. Tennyson, and D. Waldram, , [].

• 鈥淓xceptional Calabi鈥揧au spaces: the geometry of N = 2 backgrounds with flux鈥�, A. Ashmore and D. Waldram, , [].