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Integral equations for biharmonic data completion
Roman S. Chapko, B. Tomas Johansson
College of Engineering and Physical Sciences
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Dive into the research topics of 'Integral equations for biharmonic data completion'. Together they form a unique fingerprint.
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Keyphrases
Mixed Problem
100%
Integral Equations
100%
Biharmonic
100%
Data Completion
100%
Boundary Information
66%
Boundary Integral
66%
Annular Domain
66%
Single-layer Potential
66%
Tikhonov Regularization
33%
Numerical Results
33%
Iterative Methods
33%
Stable Reconstruction
33%
Normal Derivatives
33%
Ill-posed Problem
33%
Bending Moment
33%
Outer Boundary
33%
Nystrm Method
33%
Boundary Curve
33%
Biharmonic Equation
33%
Direct Approach
33%
Mathematics
Integral Equation
100%
Mixed Problem
100%
Integral
66%
Single Layer Potential
66%
Regularization
33%
Posed Problem
33%
Iterative Method
33%
Boundary Curve
33%
Direct Approach
33%
Engineering
Mixed Problem
100%
Regularization
33%
Posed Problem
33%
Bending Moment
33%
Outer Boundary
33%
Boundary Curve
33%
Direct Approach
33%