Matrix analysis
On the stability, storage capacity, and design of continuous nonlinear neural networks
IEEE Transactions on Systems, Man and Cybernetics
Convergent activation dynamics in continuous time networks
Neural Networks
Bifurcation and category learning in network models of oscilating cortex
CNLS '89 Proceedings of the ninth annual international conference of the Center for Nonlinear Studies on Self-organizing, Collective, and Cooperative Phenomena in Natural and Artificial Computing Networks on Emergent computation
Weakly connected neural networks
Weakly connected neural networks
Fixed-point attractor analysis for a class of neurodynamics
Neural Computation
Oscillatory associative memories
The handbook of brain theory and neural networks
Neural Nets and Chaotic Carriers
Neural Nets and Chaotic Carriers
Stability analysis of dynamical neural networks
IEEE Transactions on Neural Networks
Stability of asymmetric Hopfield networks
IEEE Transactions on Neural Networks
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Networks of coupled neural systems represent an important class of models in computational neuroscience. In some applications it is required that equilibrium points in these networks remain stable under parameter variations. Here we present a general methodology to yield explicit constraints on the coupling strengths to ensure the stability of the equilibrium point. Two models of coupled excitatory-inhibitory oscillators are used to illustrate the approach.