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학술저널

A Numerical Method for the Minimum Norm Solution to the First Kind Integral Equations

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This paper introduces a numerical method approximating the minimum norm solution to the first kind integral equation K f = g with its kernel satisfying a certain property, where g belongs to the range space of K. Most of the existing expansion methods suffer from choosing a set of basis functions, whereas this method automatically provides an optimal set of basis functions approximating the minimum norm solution of Kf = g. Perturbation results and numerical experiments are also provided to analyze this method.

ABSTRACT

1. Introduction

2. Theoretical Results and Numerical Method

3. Perturbation Results

4. Numerical Results

5. Conclusions

REFERENCES

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