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- Euler–Tricomi_equation abstract "In mathematics, the Euler–Tricomi equation is a linear partial differential equation useful in the study of transonic flow. It is named for Leonhard Euler and Francesco Giacomo Tricomi.It is hyperbolic in the half plane x > 0, parabolic at x = 0 and elliptic in the half plane x < 0.Its characteristics arewhich have the integral where C is a constant of integration. The characteristics thus comprise two families of semicubical parabolas, with cusps on the line x = 0, the curves lying on the right hand side of the y-axis.".
- Euler–Tricomi_equation wikiPageID "1089161".
- Euler–Tricomi_equation wikiPageRevisionID "551254546".
- Euler–Tricomi_equation subject Category:Equations_of_fluid_dynamics.
- Euler–Tricomi_equation subject Category:Partial_differential_equations.
- Euler–Tricomi_equation comment "In mathematics, the Euler–Tricomi equation is a linear partial differential equation useful in the study of transonic flow. It is named for Leonhard Euler and Francesco Giacomo Tricomi.It is hyperbolic in the half plane x > 0, parabolic at x = 0 and elliptic in the half plane x < 0.Its characteristics arewhich have the integral where C is a constant of integration.".
- Euler–Tricomi_equation label "Euler–Tricomi equation".
- Euler–Tricomi_equation sameAs Euler%E2%80%93Tricomi_equation.
- Euler–Tricomi_equation sameAs Q5409013.
- Euler–Tricomi_equation sameAs Q5409013.
- Euler–Tricomi_equation wasDerivedFrom Euler–Tricomi_equation?oldid=551254546.