Monge–Ampère equation
nonlinear second-order partial differential equation of special kind
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Monge–Ampère equation
Summary
Monge–Ampère equation is a mathematical concept[1]. It draws 53 Wikipedia views per month (mathematical_concept category, ranking #213 of 1,007).[2]
Key Facts
- Monge–Ampère equation's instance of is recorded as mathematical concept[3].
- Gaspard Monge is named after Monge–Ampère equation[4].
- Jean-Jacques Ampère is named after Monge–Ampère equation[5].
- Monge–Ampère equation's subclass of is recorded as partial differential equation[6].
- Monge–Ampère equation's Freebase ID is recorded as /m/0ctyfc[7].
- Monge–Ampère equation's has characteristic is recorded as nonlinearity[8].
- Monge–Ampère equation's different from is recorded as Monge equation[9].
- Monge–Ampère equation's defining formula is recorded as \frac{\partial^2z}{\partial x^2}\frac{\partial^2z}{\partial y^2}-\left(\frac{\partial^2z}{\partial x\partial y}\right)^2 = a\frac{\partial^2z}{\partial x^2} +2b\frac{\partial^2z}{\partial x\partial y} + c\frac{\partial^2z}{\partial y^2} +\phi[10].
- Monge–Ampère equation's MathWorld ID is recorded as Monge-AmpereDifferentialEquation[11].
- Monge–Ampère equation's Great Russian Encyclopedia Online ID is recorded as 2227209[12].
- Monge–Ampère equation's maintained by WikiProject is recorded as WikiProject Mathematics[13].
- Monge–Ampère equation's Microsoft Academic ID is recorded as 2777808208[14].
- Monge–Ampère equation's OpenAlex ID is recorded as C2777808208[15].
- Monge–Ampère equation's Great Russian Encyclopedia portal ID is recorded as uravnenie-monzha-ampera-d00c1d[16].
Why It Matters
Monge–Ampère equation draws 53 Wikipedia views per month (mathematical_concept category, ranking #213 of 1,007).[2] It has Wikipedia articles in 7 language editions, a strong signal of global cultural recognition.[17] It is known by 4 alternative names across languages and contexts.[18]