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pro vyhledávání: '"Cañada, Antonio"'
Autor:
Quintana-Bertó, Raquel, Padilla-Iserte, Pablo, Lago, Víctor, Tauste, Carmen, Díaz-Feijoo, Berta, Cabrera, Silvia, Oliver-Pérez, Reyes, Coronado, Pluvio J., Martín-Salamanca, María Belén, Pantoja-Garrido, Manuel, Marcos-Sanmartin, Josefa, Cazorla, Eduardo, Lorenzo, Cristina, Rodríguez-Hernández, José Ramón, Roldán-Rivas, Fernando, Gilabert-Estellés, Juan, Muruzábal, Juan Carlos, Cañada, Antonio, Domingo, Santiago
Publikováno v:
Clinical & Translational Oncology; May2024, Vol. 26 Issue 5, p1098-1105, 8p
Akademický článek
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Akademický článek
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Autor:
Canada, Antonio, Villegas, Salvador
Several different problems make the study of the so called Lyapunov type inequalities of great interest, both in pure and applied mathematics. Although the original historical motivation was the study of the stability properties of the Hill equation
Externí odkaz:
http://arxiv.org/abs/1110.0921
Autor:
Canada, Antonio, Villegas, Salvador
This paper is devoted to the study of $L_{p}$ Lyapunov-type inequalities ($ \ 1 \leq p \leq +\infty$) for linear partial differential equations at radial higher eigenvalues. More precisely, we treat the case of Neumann boundary conditions on balls in
Externí odkaz:
http://arxiv.org/abs/1109.5020
Autor:
Canada, Antonio, Villegas, Salvador
This paper is devoted to the study of Lyapunov type inequalities for periodic conservative systems. The main results are derived from a previous analysis which relates the best Lyapunov constants to some especial (constrained or unconstrained) minimi
Externí odkaz:
http://arxiv.org/abs/1009.2882
Autor:
Canada, Antonio, Villegas, Salvador
This paper is devoted to provide some new results on Lyapunov type inequalities for the periodic boundary value problem at higher eigenvalues. Our main result is derived from a detailed analysis on the number and distribution of zeros of nontrivial s
Externí odkaz:
http://arxiv.org/abs/0911.1019
Autor:
Canada, Antonio, Villegas, Salvador
This paper is devoted to the study of Lyapunov-type inequality for Neumann boundary conditions at higher eigenvalues. Our main result is derived from a detailed analysis about the number and distribution of zeros of nontrivial solutions and their fir
Externí odkaz:
http://arxiv.org/abs/0906.1091
Autor:
Canada, Antonio, Villegas, Salvador
This paper is devoted to the study of $L_p$ Lyapunov-type inequalities for linear systems of equations with Neumann boundary conditions and for any constant $p \geq 1$. We consider ordinary and elliptic problems. The results obtained in the linear ca
Externí odkaz:
http://arxiv.org/abs/0906.1093