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covers a number of important recent developments in dynamical systems and mathematical physics and places them in the framework of the more classical approaches; the presentation is enhanced by many illustrative examples concerning topics which have been of especial interest to workers in the fieldInnocence 发表于 2025-3-22 09:11:37
Susanna Loeb,Erika Byunding non-rigorous applications.Includes supplementary materiBifurcation theory and catastrophe theory are two well-known areas within the field of dynamical systems. Both are studies of smooth systems, focusing on properties that seem to be manifestly non-smooth. Bifurcation theory is concerned with座右铭 发表于 2025-3-22 15:09:10
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Syeda Kashfee Ahmed,Michelle Belisle,Elizabeth Cassity,Tim Friedman,Petra Lietz,Jeaniene Spinkding non-rigorous applications.Includes supplementary materiBifurcation theory and catastrophe theory are two well-known areas within the field of dynamical systems. Both are studies of smooth systems, focusing on properties that seem to be manifestly non-smooth. Bifurcation theory is concerned with妨碍议事 发表于 2025-3-22 22:25:16
ding non-rigorous applications.Includes supplementary materiBifurcation theory and catastrophe theory are two well-known areas within the field of dynamical systems. Both are studies of smooth systems, focusing on properties that seem to be manifestly non-smooth. Bifurcation theory is concerned with鸵鸟 发表于 2025-3-23 05:18:51
Agnes Stancel-Piątak,Knut Schwippertding non-rigorous applications.Includes supplementary materiBifurcation theory and catastrophe theory are two well-known areas within the field of dynamical systems. Both are studies of smooth systems, focusing on properties that seem to be manifestly non-smooth. Bifurcation theory is concerned with极微小 发表于 2025-3-23 06:02:17
Frederick Koon Shing Leung,Leisi Peit-invariant nonholonomic distribution. Our main subject is the study of the nonholonomic geodesic flow (NG-flow), more precisely, of the nonholonomic sphere, of the wave front (Section 1), and of the general dynamical properties of the flow (Section 2). The mixed bundle for Lie groups is the direct