DLMF:3.4.E26 (Q1230): Difference between revisions

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Revision as of 12:42, 29 December 2019 Admin (talk | contribs) Bureaucrats, Interface administrators, Administrators 57,118 edits ‎Created a new Item: Wikidata Toolkit example test item creation		Latest revision as of 17:48, 1 January 2020 Admin (talk | contribs) Bureaucrats, Interface administrators, Administrators 57,118 edits ‎Changed an Item: Add constraint
(2 intermediate revisions by the same user not shown)
		Property / Symbols used
			order not exceeding
		Property / Symbols used: order not exceeding / rank
			Normal rank
		Property / Symbols used: order not exceeding / qualifier
			Defining formula: ${\displaystyle{\displaystyle O\left(\NVar{x}\right)}}$ \bigO@{\NVar{x}}
		Property / Symbols used: order not exceeding / qualifier
			xml-id: C2.S1.E3.m2afdec
		Property / Symbols used
			partial differential of $$x$$
		Property / Symbols used: partial differential of $$x$$ / rank
			Normal rank
		Property / Symbols used: partial differential of $$x$$ / qualifier
			Defining formula: ${\displaystyle{\displaystyle\partial\NVar{x}}}$ \pdiff{\NVar{x}}
		Property / Symbols used: partial differential of $$x$$ / qualifier
			xml-id: C1.S5.E3.m2afdec
		Property / Symbols used
			Q11166
		Property / Symbols used: Q11166 / rank
			Normal rank
		Property / Symbols used: Q11166 / qualifier
			Defining formula: ${\displaystyle{\displaystyle u}}$ u
		Property / Symbols used: Q11166 / qualifier
			xml-id: C3.S4.XMD6.m1fdec

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Latest revision as of 17:48, 1 January 2020

No description defined

Language	Label	Description	Also known as
English	DLMF:3.4.E26	No description defined

Statements

Defining formula

${\displaystyle{\displaystyle\frac{{\partial}^{2}u_{0,0}}{\partial x\partial y}=-\frac{1}{2h^{2}}\,(u_{1,0}+u_{-1,0}+u_{0,1}+u_{0,-1}-2u_{0,0}-u_{1,1}-u_{-1,-1})+O\left(h^{2}\right).}}$

0 references

DLMF id

DLMF:3.4.E26

0 references

Symbols used

order not exceeding

Defining formula

${\displaystyle{\displaystyle O\left(\NVar{x}\right)}}$

xml-id

C2.S1.E3.m2afdec

0 references

partial differential of $$x$$

Defining formula

${\displaystyle{\displaystyle\partial\NVar{x}}}$

xml-id

C1.S5.E3.m2afdec

0 references

Q11166

Defining formula

${\displaystyle{\displaystyle u}}$

xml-id

C3.S4.XMD6.m1fdec

0 references

 

Sitelinks

Wikipedia(0 entries)

DRMF related sites(0 entries)

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