(Q736352)

English

logistic equation

mathematical model for population growth

Verhulst model
logistic differential equation

In more languages

default for all languages

No label defined

No description defined

edit

Statements

instance of

mathematical model

0 references

subclass of

ordinary differential equation

0 references

named after

Pierre François Verhulst

0 references

discoverer or inventor

Pierre François Verhulst

0 references

defining formula

f'(x)=r{\begin{pmatrix}1-{\frac {f(x)}{K}}\end{pmatrix}}f(x)

0 references

maintained by WikiProject

WikiProject Mathematics

0 references

Identifiers

Brilliant Wiki ID

logistic-differential-equations

0 references

Google Knowledge Graph ID

/g/11b6mmcdhy

0 references

JSTOR topic ID (archived)

0 references

Logistic Equation

0 references

1 reference

ScienceDirect topic ID

engineering/logistic-equation

0 references

Treccani ID

curva-logistica

subject named as

Logistica, curva

0 references

Treccani's Enciclopedia della Matematica ID

curva-logistica

subject named as

Curva logistica

publication date

2013

0 references

Sitelinks

Wikipedia(6 entries)

enwiki Logistic differential equation
frwiki Modèle de Verhulst
itwiki Equazione logistica
jawiki ロジスティック方程式
kowiki 로지스틱 방정식
plwiki Wzrost logistyczny liczebności populacji

(Q736352)

logistic equation

Statements

Identifiers

Sitelinks

Wikipedia(6 entries)

Wikibooks(0 entries)

Wikinews(0 entries)

Wikiquote(0 entries)

Wikisource(0 entries)

Wikiversity(0 entries)

Wikivoyage(0 entries)

Wiktionary(0 entries)

Multilingual sites(0 entries)