partial derivative (Q1832): Difference between revisions

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/m/0dtk2
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stated in: Freebase Data Dumps
publication date: 28 October 2013
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7474
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topic/partial-derivative
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subject named as: partial derivative
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PartialDerivative
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partial-derivatives
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133726
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Partial-Derivatives-mathematics
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partial-derivatives
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53846429
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scot/15255
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19765660
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subject named as: 偏导数
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Property / described by source: ISO 80000-2:2019 Quantities and units — Part 2: Mathematics / qualifier
 
subject named as: partial derivative of f with respect to x
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C53846429
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retrieved: 26 January 2022
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reference URL: https://docs.openalex.org/download-snapshot/snapshot-data-format
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point in time: 31 October 2022
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Property / defining formula
 

\frac{\partial}{\partial x} f(\dots, x, \dots) = \lim_{h \to 0} \frac{f(\dots, x + h, \dots) - f(\dots, x, \dots)}{h}
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\frac{\partial}{\partial x}
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f
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\lim
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1.5.E3
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4454857-6
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chastnaia-proizvodnaia-389942
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Latest revision as of 15:58, 29 July 2024

derivative of a function of several variables with respect to one variable, with the others held constant
  • partial differentiation
Language Label Description Also known as
English
partial derivative
derivative of a function of several variables with respect to one variable, with the others held constant
  • partial differentiation

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Partial func eg.svg
800 × 600; 900 KB
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Identifiers

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/m/0dtk2
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7474
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topic/partial-derivative
partial derivative
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partial-derivatives
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133726
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Partial-Derivatives-mathematics
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partial-derivatives
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53846429
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scot/15255
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19765660
偏导数
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4454857-6
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chastnaia-proizvodnaia-389942
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