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We present a new scheme to compensate for the small-scales approximations resulting from Particle-Mesh (PM) schemes for cosmological N-body simulations.
The mathematical theory of optimal processes. 1962. interscience
Pontryagin, L., Boltyanski, V., Gamkrelidze, R., and Mishchenko, E · 1962
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The Mathematical Theory of Optimal Processes
Pontriagin, L · 1964
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Solving large scale structure in ten easy steps with cola
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Adam: A method for stochastic optimization
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Fastpm: a new scheme for fast simulations of dark matter and haloes
Feng, Y., Chu, M.-Y., Seljak, U., and McDonald, P · 2016
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JAX: composable transformations of Python+NumPy programs, 2018
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He, S., Li, Y., Feng, Y., Ho, S., Ravanbakhsh, S., Chen, W., and Póczos, B · 2019
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The illustristng simulations: public data release
Nelson, D., Springel, V., Pillepich, A., Rodriguez-Gomez, V., Torrey, P., Genel, S., Vogelsberger, M., Pakmor, R., Marinacci, F., Weinberger, R., et al · 2019
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Computer simulation using particles
Hockney, R. W. and Eastwood, J. W · 2021
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Ai-assisted superresolution cosmological simulations
Li, Y., Ni, Y., Croft, R. A., Di Matteo, T., Bird, S., and Feng, Y · 2021
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The camels project: Cosmology and astrophysics with machine-learning simulations
Villaescusa-Navarro, F., Anglés-Alcázar, D., Genel, S., Spergel, D. N., Somerville, R. S., Dave, R., Pillepich, A., Hernquist, L., Nelson, D., Torrey, P., et al · 2021
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