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- Volterra_lattice abstract "In mathematics, the Volterra lattice, also known as the discrete KdV equation, the Kac–van Moerbeke lattice, and the Langmuir lattice, is a system of ordinary differential equations with variables indexed by some of the points of a 1-dimensional lattice. It was introduced by Kac and van Moerbeke (1975) and Moser (1975) and is named after Vito Volterra. The Volterra lattice is a special case of the generalized Lotka–Volterra equation describing predator–prey interactions, for a sequence of species with each species preying on the next in the sequence. The Volterra lattice also behaves like a discrete version of the KdV equation. The Volterra lattice is an integrable system, and is related to the Toda lattice. It is also used as a model for Langmuir waves in plasmas.".
- Volterra_lattice wikiPageID "39362527".
- Volterra_lattice wikiPageLength "2823".
- Volterra_lattice wikiPageOutDegree "8".
- Volterra_lattice wikiPageRevisionID "646882024".
- Volterra_lattice wikiPageWikiLink Category:Integrable_systems.
- Volterra_lattice wikiPageWikiLink Generalized_Lotka–Volterra_equation.
- Volterra_lattice wikiPageWikiLink Integrable_system.
- Volterra_lattice wikiPageWikiLink KdV_equation.
- Volterra_lattice wikiPageWikiLink Korteweg–de_Vries_equation.
- Volterra_lattice wikiPageWikiLink Langmuir_wave.
- Volterra_lattice wikiPageWikiLink Lattice_(group).
- Volterra_lattice wikiPageWikiLink Plasma_oscillation.
- Volterra_lattice wikiPageWikiLink Toda_lattice.
- Volterra_lattice wikiPageWikiLink Vito_Volterra.
- Volterra_lattice wikiPageWikiLinkText "Kac-van Moerbeke lattice".
- Volterra_lattice wikiPageWikiLinkText "Volterra lattice".
- Volterra_lattice hasPhotoCollection Volterra_lattice.
- Volterra_lattice wikiPageUsesTemplate Template:Citation.
- Volterra_lattice wikiPageUsesTemplate Template:Harvs.
- Volterra_lattice subject Category:Integrable_systems.
- Volterra_lattice hypernym System.
- Volterra_lattice comment "In mathematics, the Volterra lattice, also known as the discrete KdV equation, the Kac–van Moerbeke lattice, and the Langmuir lattice, is a system of ordinary differential equations with variables indexed by some of the points of a 1-dimensional lattice. It was introduced by Kac and van Moerbeke (1975) and Moser (1975) and is named after Vito Volterra.".
- Volterra_lattice label "Volterra lattice".
- Volterra_lattice sameAs m.0vpj5_j.
- Volterra_lattice sameAs Q17136631.
- Volterra_lattice sameAs Q17136631.
- Volterra_lattice wasDerivedFrom Volterra_lattice?oldid=646882024.
- Volterra_lattice isPrimaryTopicOf Volterra_lattice.