DocumentCode :
2564604
Title :
Optimal control of dynamic investment on inventory with stochastic demand
Author :
Zaiguan Sun ; Shurong Li
Author_Institution :
China Univ. of Pet., Dongying
fYear :
2008
fDate :
2-4 July 2008
Firstpage :
3200
Lastpage :
3203
Abstract :
Based on mean-variance criterion and stochastic quadratic-linear optimal control theory, A dynamic model about portfolio of economic production-inventory investment control is formulated with stochastic demand in this paper. The objective is to maximize the expected terminal return and minimize the cost and variance of the terminal wealth. We studies a method to obtain the optimal solution: by solving the corresponding stochastic-Jacobian-Bellman equation of this model. Finally, An example is given to demonstrate the best investment and production strategies obtained from the model.
Keywords :
Jacobian matrices; cost reduction; investment; linear systems; minimisation; optimal control; production control; stochastic processes; stochastic systems; stock control; cost minimization; dynamic mathematical model; economic production-inventory investment control; mean-variance criterion; quadratic-linear optimal control theory; stochastic demand; stochastic-Jacobian-Bellman equation; Differential equations; Investments; Optimal control; Stochastic processes; HJB equation; Mean-variance criterion; Stochastic Optimal control; Stochastic demand;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Control and Decision Conference, 2008. CCDC 2008. Chinese
Conference_Location :
Yantai, Shandong
Print_ISBN :
978-1-4244-1733-9
Electronic_ISBN :
978-1-4244-1734-6
Type :
conf
DOI :
10.1109/CCDC.2008.4597918
Filename :
4597918
Link To Document :
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