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It is proved that the classical Laplace transform is a continuous valuation which is positively GL(n) covariant and logarithmic translation covariant. Conversely, these properties turn out to be sufficient to… Click to show full abstract
It is proved that the classical Laplace transform is a continuous valuation which is positively GL(n) covariant and logarithmic translation covariant. Conversely, these properties turn out to be sufficient to characterize this transform.
Keywords:
laplace transforms;
transforms valuations
Journal Title: Journal of Functional Analysis
Year Published: 2017
Link to full text (if available)
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Journal Title: Journal of Functional Analysis
Year Published: 2017
Link to full text (if available)
Share on Social Media: Sign Up to like & get
recommendations!