A general solution of a system of nonlinear ordinary differential equations \(xy'=f(x,y)\) in the case when \(f^ y(0,0)\) is the zero matrix

Related Items (2)

On a general solution of a nonlinear 2-system of the form \(x^ 2\) dw/dx = Lambda w + xh(x,w) with a constant diagonal matrix Lambda of signature (1,1) ⋮ On a general solution of a nonlinear n-system of the form \(x^ 2\) dy/dx = (\(1_ n(\)mu) + \(x1_ n(\)alpha))y + xf(x,y) with a constant diagonal matrix \(1_ n(\)mu) of signature (m,n-m)

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