The principle and models of dynamic programming. IV

DOI10.1016/0022-247X(89)90278-3zbMath0802.90112OpenAlexW4213092524MaRDI QIDQ1812565

Yanyan Li

Publication date: 25 June 1992

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-247x(89)90278-3

zbMATH Keywords

inequalitiesdynamic geometryleast-squares problemsstatic optimizationdynamic pattern

Mathematics Subject Classification ID

Dynamic programming (90C39)

Related Items (7)

Lo-Keng Hua inequality and dynamic programming ⋮ Coupled fixed points for mixed monotone condensing operators and an existence theorem of the solutions for a class of functional equations arising in dynamic programming ⋮ Some existence theorems of common and coincidence solutions for a class of systems of functional equations arising in dynamic programming ⋮ Dynamic programming and inequalities ⋮ Dynamic programming and the Lagrange multipliers ⋮ Dynamic programming and penalty functions ⋮ The principle and models of dynamic programming. V

Cites Work

• Functional equation approach to inequalities. VI
• Functional equation approach to inequalities
• Inverse theorem in dynamic programming. I
• Inverse theorem in dynamic programming. II
• Inverse theorem in dynamic programming. III
• Functional equation approach to inequalities. II
• Functional equation approach to inequalities. III
• Functional equation approach to inequalities. IV
• The art and theory of dynamic programming
• Functional equations in dynamic programming
• Dynamic programming approach to inequalities
• The principle and models of dynamic programming
• The principle and models of dynamic programming. II
• The principle and models of dynamic programming. III
• Quasilinearization and invariant imbedding. With applications to chemical engineering and adaptive control
• Extensions and Applications of the Householder Algorithm for Solving Linear Least Squares Problems
• Analytic Inequalities
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