Lane–Emden equation
dimensionless form of Poisson's equation for the gravitational potential of a Newtonian self-gravitating, spherically symmetric, polytropic fluid
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Lane–Emden equation
Summary
Lane–Emden equation is a second order differential equation[1]. It draws 138 Wikipedia views per month (second_order_differential_equation category, ranking #2 of 2).[2]
Key Facts
- Lane–Emden equation's instance of is recorded as second order differential equation[3].
- Lane–Emden equation's instance of is recorded as ordinary differential equation[4].
- Jonathan Homer Lane is named after Lane–Emden equation[5].
- Robert Emden is named after Lane–Emden equation[6].
- Lane–Emden equation's Freebase ID is recorded as /m/01y5kx[7].
- Lane–Emden equation's defining formula is recorded as \frac1{\xi^2}\frac{\mathrm d}{\mathrm d\xi}\left(\xi^2\frac{\mathrm d\theta}{\mathrm d\xi}\right)+\theta^n=0[8].
- Lane–Emden equation's MathWorld ID is recorded as Lane-EmdenDifferentialEquation[9].
- Lane–Emden equation's schematic is recorded as FinitePolytropes.svg[10].
- Lane–Emden equation's maintained by WikiProject is recorded as WikiProject Mathematics[11].
- Lane–Emden equation's Microsoft Academic ID is recorded as 2781080967[12].
- Lane–Emden equation's in defining formula is recorded as \xi[13].
- Lane–Emden equation's Namuwiki ID is recorded as 레인-엠든 방정식[14].
Why It Matters
Lane–Emden equation draws 138 Wikipedia views per month (second_order_differential_equation category, ranking #2 of 2).[2] It has Wikipedia articles in 15 language editions, a strong signal of global cultural recognition.[15]