Extinction and coexistence of predators

Osipov A.V. [Unknown]; Gunnar Söderbacka

Extinction and coexistence of predators

Osipov A.V. [Unknown], Gunnar Söderbacka

Tutkimustuotos: Lehtiartikkeli › Artikkeli › Tieteellinen › vertaisarvioitu

Abstrakti

We study conditions for extinction and coexistence of predators in a general family ofsystems with many predators feeding on the same prey. We call the system degenerated in the case some predators go extinct and the essential dynamics occurs in a lower dimensional subspace.

Alkuperäiskieli	Ei tiedossa
Sivut	55–64
Julkaisu	Dinamicheskie Sistemy
Vuosikerta	34
Numero	6
Tila	Julkaistu - 2016
OKM-julkaisutyyppi	A1 Julkaistu artikkeli, soviteltu

Viittausmuodot

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title = "Extinction and coexistence of predators",

abstract = "We study conditions for extinction and coexistence of predators in a general family ofsystems with many predators feeding on the same prey. We call the system degenerated in the case some predators go extinct and the essential dynamics occurs in a lower dimensional subspace.",

author = "[Unknown], {Osipov A.V.} and Gunnar S{\"o}derbacka",

year = "2016",

language = "Odefinierat/ok{\"a}nt",

volume = "34",

pages = "55–64",

journal = "Dinamicheskie Sistemy",

issn = "0203-3755",

number = "6",

}

TY - JOUR

T1 - Extinction and coexistence of predators

AU - [Unknown], Osipov A.V.

AU - Söderbacka, Gunnar

PY - 2016

Y1 - 2016

N2 - We study conditions for extinction and coexistence of predators in a general family ofsystems with many predators feeding on the same prey. We call the system degenerated in the case some predators go extinct and the essential dynamics occurs in a lower dimensional subspace.

AB - We study conditions for extinction and coexistence of predators in a general family ofsystems with many predators feeding on the same prey. We call the system degenerated in the case some predators go extinct and the essential dynamics occurs in a lower dimensional subspace.

M3 - Artikel

SN - 0203-3755

VL - 34

SP - 55

EP - 64

JO - Dinamicheskie Sistemy

JF - Dinamicheskie Sistemy

IS - 6

ER -