QA249 : An efficient neural network for solving second-order con constrained variational inequality problem
Thesis > Central Library of Shahrood University > Mathematical Sciences > MSc > 2014
Authors:
Abstarct: This involves enlarging the size of the optimization problems that exist in practice. The
necessary conditions of efficiency in the use of techniques that enable high-speed, very
large problems solved with acceptable quality can be felt more than.
Recently methods of optimization baxsed on artificial intelligence approaches have been developed remarkable success in solving optimization problems efficiently acquired. Methods
such as Genetic Algorithms, Tabu Search, refrigeration simulation and neural networks,
their ability to solve large problems have good action. Special rates available on the possible application of neural networks in a wide range of research has provided. It points to
the possibility of learning and performance improvement baxsed on the input data point. It
also allows parallel computations in a neural network is another advantage of the parallel
hardware, enabling very large problems by this approach possible.
In this thesis, we tried two different models of recursive neural network is presented to solve
optimization problems in the traces. Analysis of uniqueness, stability and convergence of
global solutions are examined and the performance of the proposed methods using several
examples of second-order cone constrained variational inequality problems is shown.
Finally, we provide conclusions and recommendations for future work.
Keywords:
#Neural networks #Stability of Lyapunov #Convergent #Variational Inequalities #second order cone programming
Keeping place: Central Library of Shahrood University
Visitor:
Keeping place: Central Library of Shahrood University
Visitor: