| 1. | Such a function as is called a homogeneous function of degree 1.
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| 2. | Intuitively, these symbol classes generalize the notion of positively homogeneous functions of degree m.
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| 3. | Positive homogeneous functions are characterized by "'Euler's homogeneous function theorem " '.
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| 4. | Positive homogeneous functions are characterized by "'Euler's homogeneous function theorem " '.
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| 5. | The equivalence of the two equations results from Euler's homogeneous function theorem applied to " P ".
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| 6. | The earliest example of an infinitesimal transformation that may have been recognised as such was in Euler's theorem on homogeneous functions.
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| 7. | The result is complicated and non-linear, but a homogeneous function of \ tilde { E } _ i ^ a of order zero,
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| 8. | Defines an absolutely homogeneous function of degree 1 for; however, the resulting function does not define an F-norm, because it is not subadditive.
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| 9. | *PM : Euler's theorem on homogeneous functions, id = 7121-- WP guess : Euler's theorem on homogeneous functions-- Status:
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| 10. | *PM : Euler's theorem on homogeneous functions, id = 7121-- WP guess : Euler's theorem on homogeneous functions-- Status:
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