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Introduction ∆ in a Spherically Symmetric Geometry Separating Spherical Coordinates Obtaining the Legendre Equation Separating the Equation ∆u = f (ρ)u (Polar Part) sin 2 (φ) P′′ P + sin(φ)cos(φ)P′ P + λ sin2 (φ) = m 2 logo1 Bernd Schröder Louisiana Tech University, College of Engineering and Science Separation of Variables – Legendre Equations
Introduction ∆ in a Spherically Symmetric Geometry Separating Spherical Coordinates Obtaining the Legendre Equation Separating the Equation ∆u = f (ρ)u (Polar Part) sin 2 (φ) P′′ P sin 2 (φ)P ′′ + sin(φ)cos(φ)P ′ + + sin(φ)cos(φ)P′ P + λ sin2 (φ) = m 2 λ sin 2 (φ) − m 2 P = 0 logo1 Bernd Schröder Louisiana Tech University, College of Engineering and Science Separation of Variables – Legendre Equations
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Separation of Variables -- Legendre Equations - Louisiana Tech ...

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