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The matrix function \(e^{tA+B}\) is representable as the Laplace transform of a matrix measure - MaRDI portal

The matrix function \(e^{tA+B}\) is representable as the Laplace transform of a matrix measure (Q524993)

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The matrix function \(e^{tA+B}\) is representable as the Laplace transform of a matrix measure
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    The matrix function \(e^{tA+B}\) is representable as the Laplace transform of a matrix measure (English)
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    27 April 2017
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    matrix exponential
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    Lie product formula
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    bilateral Laplace transform
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    BMV conjecture
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