The Kuramoto model: A simple paradigm for synchronization phenomena JA Acebrón, LL Bonilla, CJP Vicente, F Ritort, R Spigler Reviews of modern physics 77 (1), 137, 2005 | 3666 | 2005 |
Approximation results for neural network operators activated by sigmoidal functions D Costarelli, R Spigler Neural Networks 44, 101-106, 2013 | 230 | 2013 |
Nonlinear stability of incoherence and collective synchronization in a population of coupled oscillators LL Bonilla, JC Neu, R Spigler Journal of statistical physics 67, 313-330, 1992 | 166 | 1992 |
Multivariate neural network operators with sigmoidal activation functions D Costarelli, R Spigler Neural Networks 48, 72-77, 2013 | 149 | 2013 |
Adaptive frequency model for phase-frequency synchronization in large populations of globally coupled nonlinear oscillators JA Acebrón, R Spigler Physical Review Letters 81 (11), 2229, 1998 | 132 | 1998 |
Time-periodic phases in populations of nonlinearly coupled oscillators with bimodal frequency distributions LL Bonilla, CJP Vicente, R Spigler Physica D: Nonlinear Phenomena 113 (1), 79-97, 1998 | 122 | 1998 |
Synchronization in populations of globally coupled oscillators with inertial effects JA Acebrón, LL Bonilla, R Spigler Physical Review E 62 (3), 3437, 2000 | 106 | 2000 |
Constructive approximation by superposition of sigmoidal functions D Costarelli, R Spigler Anal. Theory Appl 29 (2), 169-196, 2013 | 95 | 2013 |
Convergence of a family of neural network operators of the Kantorovich type D Costarelli, R Spigler Journal of Approximation Theory 185, 80-90, 2014 | 65 | 2014 |
Convergence and stability of implicit Runge-Kutta methods for systems with multiplicative noise DB Hernandez, R Spigler BIT Numerical Mathematics 33 (4), 654-669, 1993 | 62 | 1993 |
Domain decomposition solution of elliptic boundary-value problems via Monte Carlo and quasi-Monte Carlo methods JA Acebrón, MP Busico, P Lanucara, R Spigler SIAM Journal on Scientific Computing 27 (2), 440-457, 2005 | 56 | 2005 |
A-stability of Runge-Kutta methods for systems with additive noise DB Hernández, R Spigler BIT Numerical Mathematics 32 (4), 620-633, 1992 | 53 | 1992 |
Breaking the symmetry in bimodal frequency distributions of globally coupled oscillators JA Acebrón, LL Bonilla, S De Leo, R Spigler Physical Review E 57 (5), 5287, 1998 | 52 | 1998 |
Ground-state computation of Bose-Einstein condensates by an imaginary-time quantum lattice Boltzmann scheme S Palpacelli, S Succi, R Spigler Physical Review E 76 (3), 036712, 2007 | 50 | 2007 |
Solving numerically nonlinear systems of balance laws by multivariate sigmoidal functions approximation D Costarelli, R Spigler Computational and Applied Mathematics 37 (1), 99-133, 2018 | 47 | 2018 |
A collocation method for solving nonlinear Volterra integro-differential equations of neutral type by sigmoidal functions D Costarelli, R Spigler The Journal of Integral Equations and Applications, 15-52, 2014 | 45 | 2014 |
Singular perturbations for certain partial differential equations without boundary‐layers DR Akhmetov, MM Lavrentiev Jr, R Spigler Asymptotic Analysis 35 (1), 65-89, 2003 | 45 | 2003 |
Solving Volterra integral equations of the second kind by sigmoidal functions approximation D Costarelli, R Spigler | 44 | 2013 |
Approximation by series of sigmoidal functions with applications to neural networks D Costarelli, R Spigler Annali di Matematica Pura ed Applicata (1923-) 194, 289-306, 2015 | 43 | 2015 |
How sharp is the Jensen inequality? D Costarelli, R Spigler Journal of Inequalities and Applications 2015, 1-10, 2015 | 40 | 2015 |