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- W3033672242 abstract "In this paper autonomous differential equations of order one over integral domain are studied. The autonomous ring $mathfrak{A}(Delta H_R[[x]])$ and its exponential generating functions ring $rho_{t}mathfrak{A}(Delta H_R[[x]])$ are constructed using the Hurwitz expansion ring $Delta H_R[[x]]$ from Hurwitz ring of power series $H_R[[x]]$. The ring $rho_{t}mathfrak{A}(Delta H_R[[x]])$ induces the ring of semi dynamical systems $(R,H_S[[t]],rho_{t}mathfrak{A}(Delta H_R[[x]]))$ where it is possible to find solutions exact when the system function is expressed as the sum or product of other functions." @default.
- W3033672242 created "2020-06-12" @default.
- W3033672242 creator A5030714276 @default.
- W3033672242 date "2020-06-08" @default.
- W3033672242 modified "2023-09-27" @default.
- W3033672242 title "One-dimensional differential equations over Integral Domains" @default.
- W3033672242 hasPublicationYear "2020" @default.
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