D'Alembert's equation
first order nonlinear ordinary differential equation
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D'Alembert's equation
Summary
D'Alembert's equation is an ordinary differential equation[1]. It draws 18 Wikipedia views per month (ordinary_differential_equation category, ranking #4 of 5).[2]
Key Facts
- D'Alembert's equation's instance of is recorded as ordinary differential equation[3].
- Jean Le Rond d'Alembert is named after D'Alembert's equation[4].
- D'Alembert's equation's has characteristic is recorded as linearity[5].
- D'Alembert's equation's defining formula is recorded as \frac{dx}{dp} + \frac{x f'(p) + g'(p)}{f(p)-p}=0[6].
- D'Alembert's equation's Google Knowledge Graph ID is recorded as /g/11g8xhrmf7[7].
- D'Alembert's equation's MathWorld ID is recorded as dAlembertsEquation[8].
- D'Alembert's equation's maintained by WikiProject is recorded as WikiProject Mathematics[9].
Why It Matters
D'Alembert's equation draws 18 Wikipedia views per month (ordinary_differential_equation category, ranking #4 of 5).[2] It has Wikipedia articles in 5 language editions, a strong signal of global cultural recognition.[10] It is known by 6 alternative names across languages and contexts.[11]