Information for "Novikov–Veselov equation"

Basic information

Display title	Novikov–Veselov equation
Default sort key	Novikov-Veselov equation
Page length (in bytes)	9,290
Namespace ID	0
Page ID	188267
Page content language	en - English
Page content model	wikitext
Indexing by robots	Allowed
Number of redirects to this page	0
Counted as a content page	Yes
HandWiki item ID	None

Edit	Allow all users (infinite)
Move	Allow all users (infinite)

Page creator	imported>John Stpola
Date of page creation	17:01, 6 February 2024
Latest editor	imported>John Stpola
Date of latest edit	17:01, 6 February 2024
Total number of edits	1
Recent number of edits (within past 90 days)	0
Recent number of distinct authors	0

Transcluded templates (27)	Templates used on this page: Template:Citation (view source) Template:Citation/core (view source) Template:Citation/identifier (view source) Template:Citation/make link (view source) Template:Cite web (view source) Template:EquationNote (view source) Template:EquationRef (view source) Template:Harv (view source) Template:Harvard citation (view source) Template:Harvard citation text (view source) Template:Harvtxt (view source) Template:Hide in print (view source) Template:Imbox (view source) Template:MathWorld (view source) Template:Mathworld (view source) Template:NumBlk (view source) Template:Only in print (view source) Template:Pstp (view source) Template:Repeat/0 (view source) Template:Sourceattribution (view source) Template:Str len (view source) Template:Str len/core (view source) Module:Arguments (view source) Module:Message box (view source) Module:Message box/configuration (view source) Module:No globals (view source) Module:Yesno (view source)

Description	Content
Article description: (`description`) This attribute controls the content of the `description` and `og:description` elements.	In mathematics, the Novikov–Veselov equation (or Veselov–Novikov equation) is a natural (2+1)-dimensional analogue of the Korteweg–de Vries (KdV) equation. Unlike another (2+1)-dimensional analogue of KdV, the Kadomtsev–Petviashvili equation, it is integrable via the inverse scattering transform for...

Information from Extension:WikiSEO