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- W2950532616 abstract "The theory of formal power series and derivation is developed from the point of view of the power matrix. A Loewner equation for formal power series is introduced. We then show that the matrix exponential is surjective onto the group of power matrices, and the coefficients are entire functions of finitely many coefficients of the infinitesimal generator. Furthermore coefficients of the solution to the Loewner equation with constant infinitesimal generator can be obtained by exponentiating an infinitesimal power matrix. We also use the formal Loewner equations to investigate the relation between holomorphicity of an infinitesimal generator to holomorphicity of the exponentiated matrix." @default.
- W2950532616 created "2019-06-27" @default.
- W2950532616 creator A5032792879 @default.
- W2950532616 date "2009-07-09" @default.
- W2950532616 modified "2023-09-27" @default.
- W2950532616 title "A power matrix approach to the Witt algebra and Loewner equations" @default.
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