In mathematics, the Wronskian of n differentiable functions is the determinant formed with the functions and their derivatives up to order n – 1. It was...

Abel's differential equation identity) is an equation that expresses the Wronskian of two solutions of a homogeneous second-order linear ordinary differential...

of infinite series. The coefficients in Wroński's new series form the Wronskian, a determinant Thomas Muir named in 1882. His father, Antoni Höhne (pl...

{W_{i}(x)}{W(x)}},\,\quad i=1,\ldots ,n} where W ( x ) {\displaystyle W(x)} is the Wronskian determinant of the basis y 1 ( x ) , … , y n ( x ) {\displaystyle y_{1}(x)...

solution U {\displaystyle U} of the linear ODE has constant non-zero Wronskian U ′ u − U u ′ {\displaystyle U'u-Uu'} which can be taken to be C {\displaystyle...

Initial conditions Boundary values Dirichlet Neumann Robin Cauchy problem Wronskian Phase portrait Lyapunov / Asymptotic / Exponential stability Rate of convergence...

Initial conditions Boundary values Dirichlet Neumann Robin Cauchy problem Wronskian Phase portrait Lyapunov / Asymptotic / Exponential stability Rate of convergence...

Initial conditions Boundary values Dirichlet Neumann Robin Cauchy problem Wronskian Phase portrait Lyapunov / Asymptotic / Exponential stability Rate of convergence...

Initial conditions Boundary values Dirichlet Neumann Robin Cauchy problem Wronskian Phase portrait Lyapunov / Asymptotic / Exponential stability Rate of convergence...

Initial conditions Boundary values Dirichlet Neumann Robin Cauchy problem Wronskian Phase portrait Lyapunov / Asymptotic / Exponential stability Rate of convergence...