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pro vyhledávání: '"Moore, Ben"'
In the leading theory of lunar formation, known as the giant impact hypothesis, a collision between two planet-size objects resulted in a young Earth surrounded by a circumplanetary debris disk from which the Moon later accreted. The range of giant i
Externí odkaz:
http://arxiv.org/abs/2409.02746
Autor:
Zamyatina, Maria, Christie, Duncan A., Hébrard, Eric, Mayne, Nathan J., Radica, Michael, Taylor, Jake, Baskett, Harry, Moore, Ben, Lils, Craig, Sergeev, Denis, Ahrer, Eva-Maria, Manners, James, Kohary, Krisztian, Feinstein, Adina D.
Transport-induced quenching in hot Jupiter atmospheres is a process that determines the boundary between the part of the atmosphere at chemical equilibrium and the part of the atmosphere at thermochemical (but not photothermochemical) disequilibrium.
Externí odkaz:
http://arxiv.org/abs/2402.14535
Autor:
Moore, Ben
Assuming the Riemann hypothesis for $L$-functions attached to primitive Dirichlet characters, modular cusp forms, and their tensor products and symmetric squares, we write down explicit finite sets of Hecke operators that span the Hecke algebras acti
Externí odkaz:
http://arxiv.org/abs/2312.03021
In the leading theory of lunar formation, known as the giant impact hypothesis, a collision between two planet-size objects resulted in a young Earth surrounded by a circumplanetary debris disk from which the Moon later accreted. The range of giant i
Externí odkaz:
http://arxiv.org/abs/2307.06078
Autor:
Moore, Ben
We demonstrate that the algebraic KZB connection of Levin--Racinet and Luo on a once-punctured elliptic curve represents Kim's universal unipotent connection, and we observe that the Hodge filtration on the KZB connection has a particularly simple fo
Externí odkaz:
http://arxiv.org/abs/2306.02171
Autor:
Kotzur, Ivan1 (AUTHOR) i.kotzur@westernsydney.edu.au, Moore, Ben D.1 (AUTHOR), Meakin, Chris2 (AUTHOR), Evans, Maldwyn J.3 (AUTHOR), Youngentob, Kara N.3 (AUTHOR) kara.youngentob@anu.edu.au
Publikováno v:
Remote Sensing. Sep2024, Vol. 16 Issue 17, p3279. 17p.
Autor:
Eastwood, Michael, Moore, Ben
It is well-known that Lagrange's four-square theorem, stating that every natural number may be written as the sum of four squares, may be proved using methods from the classical theory of modular forms and theta functions. We revisit this proof. In d
Externí odkaz:
http://arxiv.org/abs/2108.06433