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| Volume 10, Number 1, April 2009, pp. 93-101 | |||||||
| Igor V. Konnov | |||||||
| Key words: | |||||||
| Equilibrium problems, nonmonotone bifunctions, regularization method, existence of solutions | |||||||
| Mathematices Subject Classification: 49J40, 47J20, 58E35, 65K10 | |||||||
|
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| Volume 10, Number 1, April 2009, pp. 93-101 | |||||||
| Igor V. Konnov | |||||||
| Key words: | |||||||
| Equilibrium problems, nonmonotone bifunctions, regularization method, existence of solutions | |||||||
| Mathematices Subject Classification: 49J40, 47J20, 58E35, 65K10 | |||||||
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| Abstract: | |||
| We consider a general equilibrium problem in a finite-dimensional space setting and propose a new sufficient condition for existence of solutions, which also provides well-definiteness and convergence of the regularization method without additional monotonicity assumptions. | |||
| Regularization method for nonmonotone equilibrium problems | |