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by definition, a covariant derivative of a scalar field is equal to the regular derivative of the field.
by definition, a covariant derivative of a scalar field is equal to the regular derivative of the field.
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the lie derivative of any tensor along a vector field can be expressed through the covariant derivatives of that tensor and vector field.
the lie derivative of any tensor along a vector field can be expressed through the covariant derivatives of that tensor and vector field.
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==mechanism of action==etoposide, a semisynthetic derivative of podophyllotoxin, induces dna breakage through its inhibition of topoisomerase ii.
==mechanism of action==etoposide, a semisynthetic derivative of podophyllotoxin, induces dna breakage through its inhibition of topoisomerase ii.
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she states on the latter page, "eurynomus could have been one of the keres or derivative of etruscan charun, but pausanias does not seem to think so.
she states on the latter page, "eurynomus could have been one of the keres or derivative of etruscan charun, but pausanias does not seem to think so.
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this sequence is harmonic and converges uniformly to the zero function; however note that the partial derivatives are not uniformly convergent to the zero function (the derivative of the zero function).
this sequence is harmonic and converges uniformly to the zero function; however note that the partial derivatives are not uniformly convergent to the zero function (the derivative of the zero function).
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: "a program that contains no derivative of any portion of the library, but is designed to work with the library by being compiled or linked with it, is called a "work that uses the library".
paragraph 5 of the lgpl version 2.1 states::a program that contains no derivative of any portion of the library, but is designed to work with the library by being compiled or linked with it, is called a "work that uses the library".
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"european derivatives of tennis" en "the royal game", l. st j. butler & p. j. wordie, ed.
"european derivatives of tennis" in "the royal game", l. st j. butler & p. j. wordie, ed.
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