Zobrazeno 1 - 10
of 1 722
pro vyhledávání: '"Galindo, Carlos"'
The weighted bounded negativity conjecture considers a smooth projective surface $X$ and looks for a common lower bound on the quotients $C^2/(D\cdot C)^2$, where $C$ runs over the integral curves on $X$ and $D$ over the big and nef divisors on $X$ s
Externí odkaz:
http://arxiv.org/abs/2408.05466
Matrix-product constructions giving rise to locally recoverable codes are considered, both the classical $r$ and $(r,\delta)$ localities. We study the recovery advantages offered by the constituent codes and also by the defining matrices of the matri
Externí odkaz:
http://arxiv.org/abs/2310.15703
Publikováno v:
Comp. Appl. Math. 42, 275 (2023)
We introduce a Steane-like enlargement procedure for entanglement-assisted quantum error-correcting codes (EAQECCs) obtained by considering Euclidean inner product. We give formulae for the parameters of these enlarged codes and apply our results to
Externí odkaz:
http://arxiv.org/abs/2303.03079
Autor:
Galindo, Carlos, Monserrat, Francisco, Moreno-Ávila, Carlos-Jesús, Moyano-Fernández, Julio José
We provide several equivalent conditions for a plane divisorial valuation of a smooth projective surface to be minimal with respect to an ample divisor. These conditions involve a valuative Seshadri constant and other global tools of the surface defi
Externí odkaz:
http://arxiv.org/abs/2208.11041
Quantum error-correcting codes with good parameters can be constructed by evaluating polynomials at the roots of the polynomial trace. In this paper, we propose to evaluate polynomials at the roots of trace-depending polynomials (given by a constant
Externí odkaz:
http://arxiv.org/abs/2208.06187
We study monomial-Cartesian codes (MCCs) which can be regarded as $(r,\delta)$-locally recoverable codes (LRCs). These codes come with a natural bound for their minimum distance and we determine those giving rise to $(r,\delta)$-optimal LRCs for that
Externí odkaz:
http://arxiv.org/abs/2205.01485
Publikováno v:
Qualitative Theory of Dynamical Systems 21, 126 (2022)
We study algebraic integrability of complex planar polynomial vector fields $X=A (x,y)(\partial/\partial x) + B(x,y) (\partial/\partial y) $ through extensions to Hirzebruch surfaces. Using these extensions, each vector field $X$ determines two infin
Externí odkaz:
http://arxiv.org/abs/2202.06134
Autor:
Mueller, Alexandra, Salek, Marta, Oszer, Aleksandra, Evseev, Dmitry, Yakimkova, Taisiya, Wlodarski, Marcin, Vinitsky, Anna, Kizyma, Roman, Pogorelyy, Mikhail, Zuber, Maria, Escalante, Juan, Lipska, Elzbieta, Fendler, Wojciech, Nowicka, Zuzanna, Szyszka, Adam, Kacharian, Arman, Rodriguez-Galindo, Carlos, Wise, Paul H., Agulnik, Asya, Mlynarski, Wojciech
Publikováno v:
In European Journal of Cancer October 2024 210
Autor:
O’Neill, Allison F., Church, Alanna J., Feraco, Angela, Spidle, Jennifer, Wall, Catherine B., Kim, Heung Bae, Elisofon, Scott, Vakili, Khashayar, Pimkin, Max, Dharia, Neekesh V., Shelman, Nathan R., Perez-Atayde, Antonio R., Rodriguez-Galindo, Carlos
Publikováno v:
In eBioMedicine June 2024 104