In mathematics and physics, the **Magnus expansion**, named after Wilhelm Magnus (1907–1990), provides an exponential representation of the solution of a first order linear homogeneous differential equation for a linear operator. In particular it furnishes the fundamental matrix of a system of linear ordinary differential equations of order with varying coefficients. The exponent is built up as an infinite series whose terms involve multiple integrals and nested commutators.

Read more about Magnus Expansion: Contents, Magnus Approach and Its Interpretation, Convergence of The Expansion, Magnus Generator, Applications, See Also

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**Magnus Expansion**- See Also

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