01169cam0-2200337---450-99000568249040332120091102130644.0000568249FED01000568249(Aleph)000568249FED0100056824919990604e19681862km-y0itay50------baitaITy-------000yyHistoria della reina d'Orientedi Anton Pucci fiorentinopubblicato e restituito alla sua buona primitiva lezione su testi a penna dal dott. Anicio BonucciRist. fotomecc.BolognaCommissione per i testi di lingua196885 p.19 cmScelta di curiosità letterarie inedite o rare dal secolo 13. al 19. in appendice alla Collezione di opere inedite o rare6Ristampa fotomeccanica dell'ed.: Bologna, 1862851.1Pucci,Antonio174026Bonucci,AnicioITUNINARICAUNIMARCBK990005682490403321850.8 SCL 6Bibl.43706FLFBCFLFBCHistoria della Reina d'Oriente224052UNINA04105nam 22006975 450 991090836250332120250808093225.0978303157108410.1007/978-3-031-57108-4(CKB)36619192400041(MiAaPQ)EBC31787933(Au-PeEL)EBL31787933(OCoLC)1472980314(DE-He213)978-3-031-57108-4(EXLCZ)993661919240004120241120d2024 u| 0engur|||||||||||txtrdacontentcrdamediacrrdacarrierTwo-dimensional Single-Variable Cubic Nonlinear Systems, Vol II A Crossing-variable Cubic Vector Field /by Albert C. J. Luo1st ed. 2024.Cham :Springer Nature Switzerland :Imprint: Springer,2024.1 online resource (246 pages)Engineering Series9783031571077 Constant and Self-Cubic Vector fields -- Self-linear and Self-cubic vector fields -- Self-quadratic and self-cubic vector fields -- Two self-cubic vector fields.This book, the second of 15 related monographs, presents systematically a theory of cubic nonlinear systems with single-variable vector fields. The cubic vector fields are of crossing-variables, which are discussed as the second part. The 1-dimensional flow singularity and bifurcations are discussed in such cubic systems. The appearing and switching bifurcations of the 1-dimensional flows in such 2-diemnsional cubic systems are for the first time to be presented. Third-order parabola flows are presented, and the upper and lower saddle flows are also presented. The infinite-equilibriums are the switching bifurcations for the first and third-order parabola flows, and inflection flows with the first source and sink flows, and the upper and lower-saddle flows. The appearing bifurcations in such cubic systems includes inflection flows and third-order parabola flows, upper and lower-saddle flows. Readers will learn new concepts, theory, phenomena, and analytic techniques, including Constant and crossing-cubic systems Crossing-linear and crossing-cubic systems Crossing-quadratic and crossing-cubic systems Crossing-cubic and crossing-cubic systems Appearing and switching bifurcations Third-order centers and saddles Parabola-saddles and inflection-saddles Homoclinic-orbit network with centers Appearing bifurcations Presents saddle flows plus third-order parabola flows and inflection flows as appearing flow bifurcations; Presents saddle flows plus third-order parabola flows and inflection flows as appearing flow bifurcations; Explains infinite-equilibriums for the switching of the first-order sink and source flows. .DynamicsNonlinear theoriesEngineering mathematicsEngineeringData processingFunctions of complex variablesDynamicsPlasma wavesApplied Dynamical SystemsMathematical and Computational Engineering ApplicationsSeveral Complex Variables and Analytic SpacesDynamical SystemsWaves, instabilities and nonlinear plasma dynamicsDynamics.Nonlinear theories.Engineering mathematics.EngineeringData processing.Functions of complex variables.Dynamics.Plasma waves.Applied Dynamical Systems.Mathematical and Computational Engineering Applications.Several Complex Variables and Analytic Spaces.Dynamical Systems.Waves, instabilities and nonlinear plasma dynamics.515.39Luo Albert C. J720985MiAaPQMiAaPQMiAaPQ9910908362503321Two-Dimensional Single-Variable Cubic Nonlinear Systems, Vol II4290970UNINA