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Optimization techniques for solving elliptic control problems with control and state constraints: Part 1. Boundary control
Helmut Maurer,
Hans Mittelmann
Mathematical and Statistical Sciences, School of (SoMSS)
Research output
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Contribution to journal
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Article
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peer-review
34
Scopus citations
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Dive into the research topics of 'Optimization techniques for solving elliptic control problems with control and state constraints: Part 1. Boundary control'. Together they form a unique fingerprint.
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Mathematics
Control Constraints
100%
Optimization Techniques
96%
State Constraints
95%
Boundary Control
89%
Elliptic Problems
75%
Control Problem
70%
Active Control
59%
Bang-bang Control
58%
Singular Control
52%
Necessary Conditions of Optimality
52%
Neumann Condition
51%
Interior Point Method
48%
Discretization Scheme
48%
Dirichlet conditions
48%
Semilinear Elliptic Equations
46%
Inequality Constraints
42%
Nonlinear Programming
42%
Boundary Problem
41%
Neumann Boundary Conditions
40%
Dirichlet Boundary Conditions
36%
Optimal Control Problem
33%
Discretization
30%
Numerical Examples
25%
Performance
24%
Engineering & Materials Science
Nonlinear programming
12%
Boundary conditions
9%