Introducing the aWISH project: animal welfare indicators at the slaughterhouse

Autor: Miglior, F., author, Pinotti, L., author, Boyle, L., author, Kenny, D., author, Lee, M., author, De Marchi, M., author, Cadavez, V.A.P., author, Millet, S., author, Evans, R., author, Veldkamp, T., author, Pastell, M., author, Pollott, G., author, Spoolder, H., author, Maselyne, J., author, Coppens, T., author, Watteyn, A., author, De Visscher, A., author, Kowalski, E., author, Aluwé, M., author, Tuyttens, F., author

Publikováno v: Book of Abstracts of the 73rd Annual Meeting of the European Federation of Animal Science. :462-462

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Stratification and averaging for exponential sums: bilinear forms with generalized Kloosterman sums

Autor: Kowalski, E., Michel, Ph., Sawin, W.

We prove non-trivial bounds for bilinear forms with hyper-Kloosterman sums with characters modulo a prime $q$ which, for both variables of length $M$, are non-trivial as soon as $M\geq q^{3/8+\delta}$ for any $\delta>0$. This range, which matches Bur

Externí odkaz: http://arxiv.org/abs/1802.09849

Bagchi's Theorem for families of automorphic forms

Autor: Kowalski, E.

We prove a version of Bagchi's Theorem and of Voronin's Universality Theorem for family of primitive cusp forms of weight $2$ and prime level, and discuss under which conditions the argument will apply to general reasonable family of automorphic $L$-

Externí odkaz: http://arxiv.org/abs/1702.05610

Bilinear forms with Kloosterman sums and applications

Autor: Kowalski, E., Michel, Ph., Sawin, W.

Publikováno v: Annals of Mathematics, Vol 186, no. 2, September 2017

We prove non-trivial bounds for general bilinear forms in hyper-Kloosterman sums when the sizes of both variables may be below the P\'olya-Vinogradov range. We then derive applications to the second moment of holomorphic cusp forms twisted by charact

Externí odkaz: http://arxiv.org/abs/1511.01636