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  • Search: subject:"Howard's algorithm"
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Subject
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Fixed point problems 2 Howard algorithm 2 Impulse control 2 Nonexpansive operators 2 Optimal control of Markov Chains 2 Policy iteration 2 Quasi-variational inequalities 2 Dynamisches Gleichgewicht 1 Howard's algorithm 1 Mathematische Optimierung 1 Theorie 1 acceleration 1 cubic interpolation 1 policy function iteration 1 stochastic Ramsey model 1 value function iteration 1
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Undetermined 2 Free 1
Type of publication
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Article 2 Book / Working Paper 1
Type of publication (narrower categories)
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Working Paper 1
Language
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Undetermined 2 English 1
Author
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Chancelier, Jean-Philippe 2 Messaoud, Marouen 2 Sulem, Agnès 2 Heer, Burkhard 1 Maußner, Alfred 1
Published in...
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CESifo Working Paper 1 Computational Statistics 1 Mathematical Methods of Operations Research 1
Source
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RePEc 2 EconStor 1
Showing 1 - 3 of 3
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Value function iteration as a solution method for the Ramsey model
Heer, Burkhard; Maußner, Alfred - 2008
Value function iteration is one of the standard tools for the solution of the Ramsey model. We compare six different ways of value function iteration with regard to speed and precision. We find that value function iteration with cubic spline interpolation between grid points dominates the other...
Persistent link: https://www.econbiz.de/10010275799
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A policy iteration algorithm for fixed point problems with nonexpansive operators
Chancelier, Jean-Philippe; Messaoud, Marouen; Sulem, Agnès - In: Computational Statistics 65 (2007) 2, pp. 239-259
The aim of this paper is to solve the fixed point problems: $$ v=\mathcal{O}v,\quad \hbox{with}\, \mathcal{O}v(x) \mathop{=}^{\rm def} \max (Lv(x), Bv(x) ), x \in \varepsilon, \quad (1)$$ where $$\varepsilon$$ is a finite set, L is contractive and B is a nonexpansive operator and $$...
Persistent link: https://www.econbiz.de/10010847841
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A policy iteration algorithm for fixed point problems with nonexpansive operators
Chancelier, Jean-Philippe; Messaoud, Marouen; Sulem, Agnès - In: Mathematical Methods of Operations Research 65 (2007) 2, pp. 239-259
The aim of this paper is to solve the fixed point problems: <Equation ID="Equa"> <EquationSource Format="TEX">$$ v=\mathcal{O}v,\quad \hbox{with}\, \mathcal{O}v(x) \mathop{=}^{\rm def} \max (Lv(x), Bv(x) ), x \in \varepsilon, \quad (1)$$</EquationSource> </Equation> where <InlineEquation ID="IEq3"> <EquationSource Format="TEX">$$\varepsilon$$</EquationSource> </InlineEquation> is a finite set, L is contractive and B is a nonexpansive operator and <Equation ID="Equb"> <EquationSource Format="TEX">$$...</equationsource></equation></equationsource></inlineequation></equationsource></equation>
Persistent link: https://www.econbiz.de/10010999850
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