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pro vyhledávání: '"Bah, Amadou"'
Autor:
Bah, Amadou Yaye
Leveraging magnetism for fabrication offers a level of adaptability not found in conventional fabrication methods, and this thesis explores an approach for polarizing discrete points on the surfaces of high-retentivity magnetic sheets. It discusses t
Externí odkaz:
https://hdl.handle.net/1721.1/144537
Autor:
Nisser, Martin, Makaram, Yashaswini, Covarrubias, Lucian, Bah, Amadou, Faruqi, Faraz, Suzuki, Ryo, Mueller, Stefanie
In this paper, we present Mixels, programmable magnetic pixels that can be rapidly fabricated using an electromagnetic printhead mounted on an off-the-shelve 3-axis CNC machine. The ability to program magnetic material pixel-wise with varying magneti
Externí odkaz:
http://arxiv.org/abs/2208.03804
Autor:
Bah, Amadou
Let $C=A(r, r')$ be a closed annulus of radii $r$ and $r'$ ($r < r' \in \mathbb{Q}_{\geq 0}$) over a complete discrete valuation field with algebraically closed residue field of characteristic $p>0$. To an \'etale sheaf of $\mathbb{F}_{\ell}$-modules
Externí odkaz:
http://arxiv.org/abs/2201.12820
Autor:
Bah, Amadou
This article studies the variation of the Swan conductor of a lisse \'etale sheaf of $\mathbb{F}_{\ell}$-modules $\mathcal{F}$ on the rigid unit disc $D$ over a complete discrete valuation field $K$ with algebraically closed residue field of characte
Externí odkaz:
http://arxiv.org/abs/2010.14843
Akademický článek
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The Johnson-Lindenstrauss Lemma (J-L Lemma) is a cornerstone of dimension reduction techniques. We study it in the one-bit context, namely we consider the unit sphere $ \mathbb S ^{N-1}$, with normalized geodesic metric, and map a finite set $ \mathb
Externí odkaz:
http://arxiv.org/abs/1903.02123
We present a new $O(k^2 \binom{n}{k}^2)$ method for generating an orthogonal basis of eigenvectors for the Johnson graph $J(n,k)$. Unlike standard methods for computing a full eigenbasis of sparse symmetric matrices, the algorithm presented here is n
Externí odkaz:
http://arxiv.org/abs/1812.04230
Autor:
Bah, Amadou
Des cellules de levures dont les chromosomes se finissent par des répétitions télomériques humaines, peuvent être conçues en remplaçant simplement la séquence matrice ARN originale de la télomérase (TLC1) par une séquence matrice humaine (
Externí odkaz:
http://savoirs.usherbrooke.ca/handle/11143/4285
Autor:
Bah, Amadou
Les télomères, structures nucléoprotéiques présentes aux extrémités terminales des chromosomes linéaires, ont pour rôle essentiel de maintenir la stabilité des génomes eucaryotes. Chez la levure bourgeonnante Saccharomyces cerevisiae, l'AD
Externí odkaz:
http://savoirs.usherbrooke.ca/handle/11143/3385
Autor:
Beeler, Cole *, Dbeibo, Lana, Kelley, Kristen, Thatcher, Levi, Webb, Douglas, Bah, Amadou, Monahan, Patrick, Fowler, Nicole R., Nicol, Spencer, Judy-Malcolm, Alisa, Azar, Jose
Publikováno v:
In AJIC: American Journal of Infection Control September 2018 46(9):986-991
