[1] |
Hopfield, J.: Neurons with graded response have collective computational properties like those of two-state neurons. Proc. natl. Arced. sci. USA 81, 3088-3092 (1984) |

[2] |
Marcus, C. M.; Westervelt, R. M.: Stability of analog neural networks with delay. Phys. rev. A 39, 347-359 (1989) |

[3] |
Gopalsamy, K.; He, X.: Stability in asymmetric Hopfield nets with transmission delays. Physica D 76, 344-358 (1994) · Zbl 0815.92001 |

[4] |
Joy, M.: On the global convergence of a class of functional differential equations with applications in neural network theory. Journal of mathematical analysis and applications 232, 61-81 (1999) · Zbl 0958.34057 |

[5] |
Tank, D.; Hopfield, J. J.: Simple neural optimization networks: an A/D converter, signal decision circuit and a linear programming circuit. IEEE trans. Circuits syst. 33, 533-541 (1986) |

[6] |
Belair, J.: Stability in a model of delayed neural network. J. dynam. Differential equations 5, 607-623 (1993) · Zbl 0796.34063 |

[7] |
Cao, Y. J.; Wu, Q. H.: A note on stability of analog neural networks with time delays. IEEE trans. Neural networks 7, 1533-1535 (1996) |

[8] |
Cao, J.; Zhou, D.: Stability analysis of delayed cellular neural networks. Neural networks 11, 1601-1605 (1998) |

[9] |
Cao, J.; Lin, Y.: Stability of a class of neural network models with delay. Applied mathematics and mechanics 20, 912-916 (1999) · Zbl 0936.34063 |

[10] |
Cohen, M. A.; Grossberg, S.: Absolute stability and global pattern formation and parallel memory storage by competitive neural networks. IEEE trans. Systems man cybernet. 13, 815-821 (1983) · Zbl 0553.92009 |

[11] |
Forti, M.: On global asymptotic stability of a class of nonlinear systems arising in neural network theory. J. differential equations 113, 246-264 (1994) · Zbl 0828.34039 |

[12] |
Forti, M.; Tesi, A.: New conditions for global stability of neural networks with application to linear and quadratic programming problems. IEEE trans. Circuits syst. 42, 354-366 (1995) · Zbl 0849.68105 |

[13] |
Gopalsamy, K.; He, X.: Delay-independent stability in bidirectional associative memory networks. IEEE trans. Neural networks 5, 998-1002 (1994) |

[14] |
Michel, A. N.; Farrell, J. A.; Porod, W.: Qualitative analysis of neural networks. IEEE trans. Circuits syst. 36, No. 2, 229-243 (1989) · Zbl 0672.94015 |

[15] |
Matsuoka, K.: Stability conditions for nonlinear continuous neural networks with asymmetric connection weights. Neural networks 5, 495-500 (1993) |

[16] |
Rao, V. Sree Hari; Phaneendra, Bh.R.M.; Prameela, V.: Global dynamics of bidirectional associative memory networks with transmission delays. Differential equation and dynamical systems 4, 453-471 (1996) · Zbl 0871.34043 |

[17] |
Rao, V. Sree Hari; Phaneendra, Bh.R.M.: Global dynamics of bidirectional associative memory neural networks involving transmission delays and dead zones. Neural networks 12, 455-465 (1999) |

[18] |
Kennedy, M. P.; Chua, L. O.: Neural networks for nonlinear programming. IEEE trans. On circuits syst. 35, 554-562 (1988) |

[19] |
Chua, L. O.; Yang, L.: Cellular neural networks: theory. IEEE trans. Circuits syst. 35, 1257-1272 (1988) · Zbl 0663.94022 |

[20] |
Morita, M.: Associative memory with nonmonotone dynamics. Neural networks 6, 115-126 (1993) |

[21] |
Den Driessche, P. Van; Zou, X.: Global attractivity in delayed Hopfield neural networks models. SIAM J. Appl. math. 58, 1878-1890 (1998) · Zbl 0917.34036 |

[22] |
Siljiak, D. D.: Large-scale dynamic systems-stability and structure. (1978) |

[23] |
Hale, J.: Theory of functional differential equations. (1977) · Zbl 0352.34001 |