×

Hernández, Alfonso

Author ID: hernandez.alfonso Recent zbMATH articles by "Hernández, Alfonso"
Published as: Hernández, A.; Hernández, Alfonso; Hernandez, Alfonso; Hernandez, A.
Documents Indexed: 56 Publications since 1990
Co-Authors: 16 Co-Authors with 20 Joint Publications
58 Co-Co-Authors

Publications by Year

Citations contained in zbMATH Open

34 Publications have been cited 29 times in 20 Documents Cited by Year
Some approximations of fractional order operators used in control theory and applications. Zbl 1111.93302
Vinagre, B. M.; Podlubny, I.; Hernández, A.; Feliu, V.
112
2000
Application of the homotopy perturbation method to the nonlinear pendulum. Zbl 1119.70017
Beléndez, A.; Hernández, A.; Beléndez, T.; Neipp, C.; Márquez, A.
47
2007
Time series clustering based on forecast densities. Zbl 1157.62484
Alonso, A. M.; Berrendero, J. R.; Hernández, A.; Justel, A.
25
2006
On some new pre-orders defined by weighted Drazin inverses. Zbl 1410.15006
Hernández, A.; Lattanzi, M.; Thome, N.
25
2016
Weighted binary relations involving the Drazin inverse. Zbl 1338.15012
Hernández, A.; Lattanzi, M.; Thome, N.
24
2015
Competitive equilibria for infinite-horizon economies with incomplete markets. Zbl 0868.90021
Hernández D., Alejandro; Santos, Manuel S.
21
1996
Solution for an anti-symmetric quadratic nonlinear oscillator by a modified He’s homotopy perturbation method. Zbl 1154.65349
Beléndez, A.; Pascual, C.; Beléndez, T.; Hernández, A.
21
2009
Measuring sensitivity in a bonus-malus system. Zbl 1037.62110
Gómez, E.; Hernández, A.; Pérez, J. M.; Vázquez-Polo, F. J.
13
2002
Application of a modified rational harmonic balance method for a class of strongly nonlinear oscillators. Zbl 1223.34055
Beléndez, A.; Gimeno, E.; Álvarez, M. L.; Méndez, D. I.; Hernández, A.
13
2008
Rational harmonic balance based method for conservative nonlinear oscillators: application to the Duffing equation. Zbl 1258.70039
Beléndez, A.; Gimeno, E.; Beléndez, T.; Hernández, A.
12
2009
Higher accuracy analytical approximations to a nonlinear oscillator with discontinuity by He’s homotopy perturbation method. Zbl 1220.70022
Beléndez, A.; Hernández, A.; Beléndez, T.; Neipp, C.; Márquez, A.
8
2008
Approximate solutions of a nonlinear oscillator typified as a mass attached to a stretched elastic wire by the homotopy perturbation method. Zbl 1197.65105
Beléndez, A.; Beléndez, T.; Neipp, C.; Hernández, A.; Álvarez, M. L.
7
2009
A procedure based on finite elements for the solution of nonlinear problems in the kinematic analysis of mechanisms. Zbl 0875.70011
Avilés, Rafael; Ajuria, M. B. Goizalde; Hormaza, M. Victoria; Hernández, Alfonso
6
1996
Comments on “Investigation of the properties of the period for the nonlinear oscillator \(\ddot x+(1+\dot x{}^2)x=0\)”. Zbl 1242.34056
Beléndez, A.; Beléndez, T.; Hernández, A.; Gallego, S.; Ortuño, M.; Neipp, C.
6
2007
Kinematic analysis of linkages based on finite elements and the geometric stiffness matrix. Zbl 1156.70004
Avilés, R.; Hernández, A.; Amezua, E.; Altuzarra, O.
5
2008
An adaptive meshing automatic scheme based on the strain energy density function. Zbl 0983.74564
Hernández, A.; Albizuri, J.; Ajuria, M. B. G.; Hormaza, M. V.
5
1997
Higher order analytical approximate solutions to the nonlinear pendulum by He’s homotopy method. Zbl 1201.70018
Beléndez, A.; Pascual, C.; Álvarez, M. L.; Méndez, D. I.; Yebra, M. S.; Hernández, A.
5
2009
Asymptotic representations of the period for the nonlinear oscillator. (Asymptotic representations of the period for the nonlinear oscillator \(\ddot x+(1+\dot x^2)x=0\).) Zbl 1241.70031
Beléndez, A.; Hernández, A.; Beléndez, T.; Neipp, C.; Márquez, A.
4
2007
Effect of pressure-dependent viscosity on the exiting sheet thickness in the calendering of Newtonian fluids. Zbl 1438.76015
Hernández, A.; Arcos, J.; Méndez, F.; Bautista, O.
4
2013
An adaptive procedure for the finite element computation of nonlinear structural problems. Zbl 0956.74056
Hernández, A.; Albizuri, J.; Avilés, R.; Amezua, E.
3
1999
Point-based Jacobian formulation for computational kinematics of manipulators. Zbl 1329.70012
Altuzarra, O.; Salgado, O.; Petuya, V.; Hernández, A.
3
2006
Totally disconnected Julia set for different classes of meromorphic functions. Zbl 1333.37023
Domínguez, P.; Hernández, A.; Sienra, G.
3
2014
Transitions in the velocity pattern of lower mobility parallel manipulators. Zbl 1342.70005
Hernández, Alfonso; Altuzarra, Oscar; Pinto, Charles; Amezua, Enrique
3
2008
Linear momentum density in quasistatic electromagnetic systems. Zbl 1071.78007
Aguirregabiria, J. M.; Hernández, A.; Rivas, M.
3
2004
Law of inertia, clock synchronization, speed limit and Lorentz transformations. Zbl 07684248
Aguirregabiria, J. M.; Hernández, A.; Rivas, M.
3
2020
Erratum to “Asymptotic representations of the period for the nonlinear oscillator \(\ddot x+(1+\dot x^2)x=0\)”. Zbl 1242.70040
Beléndez, A.; Hernández, A.; Beléndez, T.; Neipp, C.; Márquez, A.
2
2007
A quantum subgroup depth. Zbl 1389.16061
Hernandez, A.; Kadison, L.; Lopes, S. A.
2
2017
Maxwell’s equations and Lorentz transformations. Zbl 1521.83002
Aguirregabiria, J. M.; Hernández, A.; Rivas, M.
2
2022
Order reductions of Lorentz-Dirac-like equations. Zbl 0927.35121
Aguirregabiria, J. M.; Hernández, A.; Rivas, M.
1
1997
Kinematic analysis of mechanisms via a velocity equation based in a geometric matrix. Zbl 1062.70525
Hernández, A.; Altuzarra, O.; Avilés, R.; Petuya, V.
1
2003
An analysis of the classical Doppler effect. Zbl 1108.76355
Neipp, C.; Hernández, A.; Rodes, J. J.; Márquez, A.; Beléndez, T.; Beléndez, A.
1
2003
Computational kinematics for robotic manipulators: Jacobian problems. Zbl 1257.70004
Altuzarra, O.; Salgado, O.; Petuya, V.; Hernández, A.
1
2008
Obtaining configuration space and singularity maps for parallel manipulators. Zbl 1247.70015
Macho, E.; Altuzarra, O.; Amezua, E.; Hernandez, A.
1
2009
A numerical procedure to solve nonlinear kinematic problems in spatial mechanisms. Zbl 1195.70008
Petuya, V.; Gutiérrez, J. M.; Alonso, A.; Altuzarra, O.; Hernández, A.
1
2008
Maxwell’s equations and Lorentz transformations. Zbl 1521.83002
Aguirregabiria, J. M.; Hernández, A.; Rivas, M.
2
2022
Law of inertia, clock synchronization, speed limit and Lorentz transformations. Zbl 07684248
Aguirregabiria, J. M.; Hernández, A.; Rivas, M.
3
2020
A quantum subgroup depth. Zbl 1389.16061
Hernandez, A.; Kadison, L.; Lopes, S. A.
2
2017
On some new pre-orders defined by weighted Drazin inverses. Zbl 1410.15006
Hernández, A.; Lattanzi, M.; Thome, N.
25
2016
Weighted binary relations involving the Drazin inverse. Zbl 1338.15012
Hernández, A.; Lattanzi, M.; Thome, N.
24
2015
Totally disconnected Julia set for different classes of meromorphic functions. Zbl 1333.37023
Domínguez, P.; Hernández, A.; Sienra, G.
3
2014
Effect of pressure-dependent viscosity on the exiting sheet thickness in the calendering of Newtonian fluids. Zbl 1438.76015
Hernández, A.; Arcos, J.; Méndez, F.; Bautista, O.
4
2013
Solution for an anti-symmetric quadratic nonlinear oscillator by a modified He’s homotopy perturbation method. Zbl 1154.65349
Beléndez, A.; Pascual, C.; Beléndez, T.; Hernández, A.
21
2009
Rational harmonic balance based method for conservative nonlinear oscillators: application to the Duffing equation. Zbl 1258.70039
Beléndez, A.; Gimeno, E.; Beléndez, T.; Hernández, A.
12
2009
Approximate solutions of a nonlinear oscillator typified as a mass attached to a stretched elastic wire by the homotopy perturbation method. Zbl 1197.65105
Beléndez, A.; Beléndez, T.; Neipp, C.; Hernández, A.; Álvarez, M. L.
7
2009
Higher order analytical approximate solutions to the nonlinear pendulum by He’s homotopy method. Zbl 1201.70018
Beléndez, A.; Pascual, C.; Álvarez, M. L.; Méndez, D. I.; Yebra, M. S.; Hernández, A.
5
2009
Obtaining configuration space and singularity maps for parallel manipulators. Zbl 1247.70015
Macho, E.; Altuzarra, O.; Amezua, E.; Hernandez, A.
1
2009
Application of a modified rational harmonic balance method for a class of strongly nonlinear oscillators. Zbl 1223.34055
Beléndez, A.; Gimeno, E.; Álvarez, M. L.; Méndez, D. I.; Hernández, A.
13
2008
Higher accuracy analytical approximations to a nonlinear oscillator with discontinuity by He’s homotopy perturbation method. Zbl 1220.70022
Beléndez, A.; Hernández, A.; Beléndez, T.; Neipp, C.; Márquez, A.
8
2008
Kinematic analysis of linkages based on finite elements and the geometric stiffness matrix. Zbl 1156.70004
Avilés, R.; Hernández, A.; Amezua, E.; Altuzarra, O.
5
2008
Transitions in the velocity pattern of lower mobility parallel manipulators. Zbl 1342.70005
Hernández, Alfonso; Altuzarra, Oscar; Pinto, Charles; Amezua, Enrique
3
2008
Computational kinematics for robotic manipulators: Jacobian problems. Zbl 1257.70004
Altuzarra, O.; Salgado, O.; Petuya, V.; Hernández, A.
1
2008
A numerical procedure to solve nonlinear kinematic problems in spatial mechanisms. Zbl 1195.70008
Petuya, V.; Gutiérrez, J. M.; Alonso, A.; Altuzarra, O.; Hernández, A.
1
2008
Application of the homotopy perturbation method to the nonlinear pendulum. Zbl 1119.70017
Beléndez, A.; Hernández, A.; Beléndez, T.; Neipp, C.; Márquez, A.
47
2007
Comments on “Investigation of the properties of the period for the nonlinear oscillator \(\ddot x+(1+\dot x{}^2)x=0\)”. Zbl 1242.34056
Beléndez, A.; Beléndez, T.; Hernández, A.; Gallego, S.; Ortuño, M.; Neipp, C.
6
2007
Asymptotic representations of the period for the nonlinear oscillator. (Asymptotic representations of the period for the nonlinear oscillator \(\ddot x+(1+\dot x^2)x=0\).) Zbl 1241.70031
Beléndez, A.; Hernández, A.; Beléndez, T.; Neipp, C.; Márquez, A.
4
2007
Erratum to “Asymptotic representations of the period for the nonlinear oscillator \(\ddot x+(1+\dot x^2)x=0\)”. Zbl 1242.70040
Beléndez, A.; Hernández, A.; Beléndez, T.; Neipp, C.; Márquez, A.
2
2007
Time series clustering based on forecast densities. Zbl 1157.62484
Alonso, A. M.; Berrendero, J. R.; Hernández, A.; Justel, A.
25
2006
Point-based Jacobian formulation for computational kinematics of manipulators. Zbl 1329.70012
Altuzarra, O.; Salgado, O.; Petuya, V.; Hernández, A.
3
2006
Linear momentum density in quasistatic electromagnetic systems. Zbl 1071.78007
Aguirregabiria, J. M.; Hernández, A.; Rivas, M.
3
2004
Kinematic analysis of mechanisms via a velocity equation based in a geometric matrix. Zbl 1062.70525
Hernández, A.; Altuzarra, O.; Avilés, R.; Petuya, V.
1
2003
An analysis of the classical Doppler effect. Zbl 1108.76355
Neipp, C.; Hernández, A.; Rodes, J. J.; Márquez, A.; Beléndez, T.; Beléndez, A.
1
2003
Measuring sensitivity in a bonus-malus system. Zbl 1037.62110
Gómez, E.; Hernández, A.; Pérez, J. M.; Vázquez-Polo, F. J.
13
2002
Some approximations of fractional order operators used in control theory and applications. Zbl 1111.93302
Vinagre, B. M.; Podlubny, I.; Hernández, A.; Feliu, V.
112
2000
An adaptive procedure for the finite element computation of nonlinear structural problems. Zbl 0956.74056
Hernández, A.; Albizuri, J.; Avilés, R.; Amezua, E.
3
1999
An adaptive meshing automatic scheme based on the strain energy density function. Zbl 0983.74564
Hernández, A.; Albizuri, J.; Ajuria, M. B. G.; Hormaza, M. V.
5
1997
Order reductions of Lorentz-Dirac-like equations. Zbl 0927.35121
Aguirregabiria, J. M.; Hernández, A.; Rivas, M.
1
1997
Competitive equilibria for infinite-horizon economies with incomplete markets. Zbl 0868.90021
Hernández D., Alejandro; Santos, Manuel S.
21
1996
A procedure based on finite elements for the solution of nonlinear problems in the kinematic analysis of mechanisms. Zbl 0875.70011
Avilés, Rafael; Ajuria, M. B. Goizalde; Hormaza, M. Victoria; Hernández, Alfonso
6
1996

Citations by Year