Talk:Q116938950

Autodescription — surface integral of a vector field (Q116938950)

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Classification of the class surface integral of a vector field (Q116938950)  

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Parent classes (classes of items which contain this one item)

surface integral of a vector field (Q116938950)
- surface integral (Q598146)
  - integral (Q80091)
    - linear map (Q207643)
    - unary operation (Q657596)
      - operation (Q3884033) ^(§)→
      - unary function (Q7882311)
        ^→(@) function (Q11348)
        binary relation (Q130901) ^(#)→
        partial function (Q1756942) ^(¤)→
        generalized function (Q846537)
        ^→(%) mathematical object (Q246672)
        abstract entity (Q7048977) ^…
        ^→(§) operation (Q3884033)
        function (Q11348) ^(@)→
        partial operation (Q97302511)
        ^→(¤) partial function (Q1756942)
        ^→(#) binary relation (Q130901)
        relation (Q203066)
        set (Q36161)
        class (Q217594)
        mathematical object (Q246672) ^(%)→
        mathematical structure (Q748349)
        abstract structure (Q4833865) ^…
        mathematical object (Q246672) ^(%)→
        formalization (Q5469988)
        representation (Q4393498)
        artificial object (Q16686448) ^…
        relation (Q930933) ^(●)→
        multiset (Q864377)
        mathematical object (Q246672) ^(%)→
        Relation (mathematics) (Q107223533)
        ^→(●) relation (Q930933)
        property (Q937228)
        abstract entity (Q7048977) ^…
        mathematical object (Q246672) ^(%)→

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This documentation is generated using {{Item documentation}}.

Notation

Possible notations for a surface integral of a vector field ${\boldsymbol {F}}$ include:

$\iint _{\mathsf {S}}{\boldsymbol {F}}\cdot \mathrm {d} {\boldsymbol {\sigma }}$
$\int _{\mathsf {S}}{\boldsymbol {F}}\cdot {\boldsymbol {e}}_{\mathrm {n} }\mathrm {d} A$
...

Those could be listed here using the proposed property mathematical symbol/notation. Toni 001 (talk) 06:33, 19 May 2023 (UTC)[reply]

Template:Pint But please note that this is irrelevant to electric flux (Q501267) and magnetic flux (Q177831). I don't know why you are argue about them. You use one of these formula and you don't want to explain all letters in it (what in defining formula (P7235) is specifically intended for). --Infovarius (talk) 10:16, 22 May 2023 (UTC)[reply]

Note the presence of this statement: The whole expression stands for the surface integral.

My opinion is that only what's listed on the right hand side of this formula actually explains what a surface integral (over a vector field) actually is. The other expressions are just suggestive notation. ("Notation" means that it's just a reference to some [mathematical] entity.) Toni 001 (talk) 06:03, 23 May 2023 (UTC)[reply]

Talk:Q116938950

Autodescription — surface integral of a vector field (Q116938950)

Notation

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