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An iterative method for the bisymmetric solutions of the consistent matrix equations<i>A</i><sub>1</sub><i>XB</i><sub>1</sub>=<i>C</i><sub>1</sub>,<i>A</i><sub>2</sub><i>XB</i><sub>2</sub>=<i>C</i><sub>2</sub> - MaRDI portal

An iterative method for the bisymmetric solutions of the consistent matrix equations<i>A</i><sub>1</sub><i>XB</i><sub>1</sub>=<i>C</i><sub>1</sub>,<i>A</i><sub>2</sub><i>XB</i><sub>2</sub>=<i>C</i><sub>2</sub> (Q3056406)

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An iterative method for the bisymmetric solutions of the consistent matrix equations<i>A</i><sub>1</sub><i>XB</i><sub>1</sub>=<i>C</i><sub>1</sub>,<i>A</i><sub>2</sub><i>XB</i><sub>2</sub>=<i>C</i><sub>2</sub>
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    An iterative method for the bisymmetric solutions of the consistent matrix equations<i>A</i><sub>1</sub><i>XB</i><sub>1</sub>=<i>C</i><sub>1</sub>,<i>A</i><sub>2</sub><i>XB</i><sub>2</sub>=<i>C</i><sub>2</sub> (English)
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    12 November 2010
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    iterative method
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    bisymmetric solution
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    matrix equation
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    optimal approximation solution
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    round-off error
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    solution with least Frobenius norm
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    numerical examples
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