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Statements

Subject Item
dbr:Von_Foerster_equation
rdfs:label
Von Foerster equation
rdfs:comment
The McKendrick–von Foerster equation is a linear first-order partial differential equation encountered in several areas of mathematical biology – for example, demography and cell proliferation modeling; it is applied when age structure is an important feature in the mathematical model. It was first presented by Anderson Gray McKendrick in 1926 as a deterministic limit of lattice models applied to epidemiology, and subsequently independently in 1959 by biophysics professor Heinz von Foerster for describing cell cycles.
dcterms:subject
dbc:Stochastic_differential_equations dbc:Ecology dbc:Parabolic_partial_differential_equations dbc:Mathematical_and_theoretical_biology dbc:Diffusion dbc:Transport_phenomena dbc:Equations_of_physics
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1117756699
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dbr:Finite_differences dbr:Mathematical_biology dbc:Stochastic_differential_equations dbc:Ecology dbc:Parabolic_partial_differential_equations dbr:Similarity_solution dbr:Biophysics dbr:Taylor_series dbr:Anderson_Gray_McKendrick dbr:Continuity_equation dbc:Mathematical_and_theoretical_biology dbr:Sharpe–Lotka–McKendrick’s_equation dbc:Transport_phenomena dbr:Volterra_integral_equation dbr:Finite_difference_method dbr:Directional_derivative dbr:Cell_proliferation dbc:Equations_of_physics dbc:Diffusion dbr:Mathematical_model dbr:Method_of_characteristics dbr:Heinz_von_Foerster dbr:Renewal_theory dbr:Partial_differential_equation
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The McKendrick–von Foerster equation is a linear first-order partial differential equation encountered in several areas of mathematical biology – for example, demography and cell proliferation modeling; it is applied when age structure is an important feature in the mathematical model. It was first presented by Anderson Gray McKendrick in 1926 as a deterministic limit of lattice models applied to epidemiology, and subsequently independently in 1959 by biophysics professor Heinz von Foerster for describing cell cycles.
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wikipedia-en:Von_Foerster_equation?oldid=1117756699&ns=0
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4146
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wikipedia-en:Von_Foerster_equation