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  • Search: subject:"Real algebraic geometry"
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Electricity spot market 2 Generalized nash equilibrium 2 Nonconvex optimization 2 Parametrized optimization 2 Real algebraic geometry 2 Transmission loss 2 Algorithmic real algebraic geometry 1 Semialgebraic sets 1 Triangulation 1
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Couzoudis, Eleftherios 2 Renner, Philipp 2 González-López, M.J. 1 Recio, T. 1 Santos, F. 1
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Computational Statistics 1 Mathematical Methods of Operations Research 1 Mathematics and Computers in Simulation (MATCOM) 1
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RePEc 3
Showing 1 - 3 of 3
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Computing generalized Nash equilibria by polynomial programming
Couzoudis, Eleftherios; Renner, Philipp - In: Computational Statistics 77 (2013) 3, pp. 459-472
We present a new way to solve generalized Nash equilibrium problems. We assume the feasible set to be compact. Furthermore all functions are assumed to be polynomials. However we do not impose convexity on either the utility functions or the action sets. The key idea is to use Putinar’s...
Persistent link: https://www.econbiz.de/10010847952
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Cover Image
Computing generalized Nash equilibria by polynomial programming
Couzoudis, Eleftherios; Renner, Philipp - In: Mathematical Methods of Operations Research 77 (2013) 3, pp. 459-472
We present a new way to solve generalized Nash equilibrium problems. We assume the feasible set to be compact. Furthermore all functions are assumed to be polynomials. However we do not impose convexity on either the utility functions or the action sets. The key idea is to use Putinar’s...
Persistent link: https://www.econbiz.de/10010950331
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Parametrization of semialgebraic sets
González-López, M.J.; Recio, T.; Santos, F. - In: Mathematics and Computers in Simulation (MATCOM) 42 (1996) 4, pp. 353-362
In this paper we consider the problem of the algorithmic parametrization of a d-dimensional semialgebraic subset S of Rn (n d) by a semialgebraic and continuous mapping from a subset of Rd. Using the Cylindrical Algebraic Decomposition algorithm we easily obtain semialgebraic, bijective...
Persistent link: https://www.econbiz.de/10011050444
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