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pro vyhledávání: '"Dávila, Eduardo"'
Each numerical semigroup $S$ with smallest positive element $m$ corresponds to an integer point in a polyhedral cone $C_m$, known as the Kunz cone. The faces of $C_m$ form a stratification of numerical semigroups that has been shown to respect a numb
Externí odkaz:
http://arxiv.org/abs/2405.01700
Autor:
Banks, Maya, Brown, Michael K., Gomes, Tara, Sridhar, Prashanth, Davila, Eduardo Torres, Zotine, Alexandre
We give an overview of a Macaulay2 package for computing with the multigraded BGG correspondence. This software builds on the package BGG due to Abo-Decker-Eisenbud-Schreyer-Smith-Stillman, which concerns the standard graded BGG correspondence. In ad
Externí odkaz:
http://arxiv.org/abs/2402.12293
Autor:
Ma, Jihong, Wang, Zhaohui, Mintzlaff, Danielle, Zhang, Huiping, Ramakrishna, Rashmi, Davila, Eduardo, Witkowski, Matthew T., Lucia, M. Scott, Schwartz, Marc S., Pomfret, Elizabeth A., Mathes, David W., Wang, Zhirui
Publikováno v:
In Blood October 2024
This paper is the third in a series of manuscripts that examine the combinatorics of the Kunz polyhedron $P_m$, whose positive integer points are in bijection with numerical semigroups (cofinite subsemigroups of $\mathbb Z_{\ge 0}$) whose smallest po
Externí odkaz:
http://arxiv.org/abs/2009.05921
Autor:
Autry, Jackson, Ezell, Abigail, Gomes, Tara, O'Neill, Christopher, Preuss, Christopher, Saluja, Tarang, Davila, Eduardo Torres
Several recent papers have examined a rational polyhedron $P_m$ whose integer points are in bijection with the numerical semigroups (cofinite, additively closed subsets of the non-negative integers) containing $m$. A combinatorial description of the
Externí odkaz:
http://arxiv.org/abs/1912.04460
Autor:
Harris, Pamela E., Loving, Marissa, Ramirez, Juan, Rennie, Joseph, Kirby, Gordon Rojas, Davila, Eduardo Torres, Ulysse, Fabrice O.
Publikováno v:
Involve 17 (2024) 183-215
The multiplicity of a weight in a finite-dimensional irreducible representation of a simple Lie algebra g can be computed via Kostant's weight multiplicity formula. This formula consists of an alternating sum over the Weyl group (a finite group) and
Externí odkaz:
http://arxiv.org/abs/1908.08405
Autor:
Aguirre Dávila, Eduardo1, Meza Rodríguez, Ana Estrella1, Ramírez Cortázar, Felipe1, Pulido Escobar, Paola Andrea1, Galindo Ubaque, Adrian David2, Bustos Abril, Jenny Patricia2, Sastre Romero, Camila Andrea2, Méndez Méndez, Diana Carolina2 cdelosreyes@uninorte.edu.co
Publikováno v:
Psicología desde el Caribe. ene-abr2024, Vol. 41 Issue 1, p1-31. 31p.
Autor:
Dávila, Eduardo, Parlatore, Cecilia
Publikováno v:
In Journal of Financial Economics March 2023 147(3):550-572
Autor:
Hope, William W., El-Ghazzawy, Adel G., Winterstein, Brad A., Blatnik, Jeffrey A., Davis, S. Scott, Greenberg, Jacob A., Sanchez, Noel C., Pauli, Eric M., Tseng, Daniel M., LeBlanc, Karl A., Roberts, Kurt E., Bower, Curtis E., Parra-Davila, Eduardo, Roth, J. Scott, Deeken, Corey R., Smith, Eric F.
Publikováno v:
In Annals of Medicine and Surgery January 2022 73
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