The whole-partial derivative
We discuss two types of partial derivatives which occur, e.g., in the Euler–Lagrange equations. To avoid confusion, a different notation (ðF/ðx μ ) and a new name (whole-partial derivative) are suggested for what is usually written as ∂F/∂x μ but acts on both the explicit and implicit dependence of...
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| Veröffentlicht in: | American journal of physics 1999-07, Vol.67 (7), p.639-641 |
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| container_end_page | 641 |
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| container_issue | 7 |
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| container_title | American journal of physics |
| container_volume | 67 |
| creator | Brownstein, K. R. |
| description | We discuss two types of partial derivatives which occur, e.g., in the Euler–Lagrange equations. To avoid confusion, a different notation
(ðF/ðx
μ
)
and a new name (whole-partial derivative) are suggested for what is usually written as
∂F/∂x
μ
but acts on both the explicit and implicit dependence of F upon the coordinate
x
μ
. |
| doi_str_mv | 10.1119/1.19337 |
| format | Article |
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(ðF/ðx
μ
)
and a new name (whole-partial derivative) are suggested for what is usually written as
∂F/∂x
μ
but acts on both the explicit and implicit dependence of F upon the coordinate
x
μ
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(ðF/ðx
μ
)
and a new name (whole-partial derivative) are suggested for what is usually written as
∂F/∂x
μ
but acts on both the explicit and implicit dependence of F upon the coordinate
x
μ
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(ðF/ðx
μ
)
and a new name (whole-partial derivative) are suggested for what is usually written as
∂F/∂x
μ
but acts on both the explicit and implicit dependence of F upon the coordinate
x
μ
.</abstract><cop>Woodbury</cop><pub>American Institute of Physics</pub><doi>10.1119/1.19337</doi><tpages>3</tpages></addata></record> |
| fulltext | fulltext |
| identifier | ISSN: 0002-9505 |
| ispartof | American journal of physics, 1999-07, Vol.67 (7), p.639-641 |
| issn | 0002-9505 1943-2909 |
| language | eng |
| recordid | cdi_scitation_primary_10_1119_1_19337 |
| source | AIP Journals Complete |
| subjects | Physics |
| title | The whole-partial derivative |
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