1997, ISBN: 354062628X

[EAN: 9783540626282], Neubuch, [PU: Springer Berlin Heidelberg Mrz 1997], ETCH; INVARIANT; TEMPLATES; BIFURCATION; BOUNDARYELEMENTMETHOD; DIFFERENTIALEQUATION; EQUATION; FORM; TOOL; TOPOL… Mehr…

[EAN: 9783540626282], Neubuch, [PU: Springer Berlin Heidelberg Mrz 1997], ETCH; INVARIANT; TEMPLATES; BIFURCATION; BOUNDARYELEMENTMETHOD; DIFFERENTIALEQUATION; EQUATION; FORM; TOOL; TOPOLOGY; TEMPLATE; SKETCH, This item is printed on demand - it takes 3-4 days longer - Neuware -The closed orbits of three-dimensional flows form knots and links. This book develops the tools - template theory and symbolic dynamics - needed for studying knotted orbits. This theory is applied to the problems of understanding local and global bifurcations, as well as the embedding data of orbits in Morse-smale, Smale, and integrable Hamiltonian flows. The necesssary background theory is sketched; however, some familiarity with low-dimensional topology and differential equations is assumed. 228 pp. Englisch, Books<

1997, ISBN: 354062628X

[EAN: 9783540626282], Neubuch, [SC: 0.0], [PU: Springer Berlin Heidelberg], ETCH; INVARIANT; TEMPLATES; BIFURCATION; BOUNDARY ELEMENT METHOD; DIFFERENTIAL EQUATION; FORM; SKETCH; TEMPLATE… Mehr…

[EAN: 9783540626282], Neubuch, [SC: 0.0], [PU: Springer Berlin Heidelberg], ETCH; INVARIANT; TEMPLATES; BIFURCATION; BOUNDARY ELEMENT METHOD; DIFFERENTIAL EQUATION; FORM; SKETCH; TEMPLATE; TOOL; TOPOLOGY, Druck auf Anfrage Neuware - Printed after ordering - The closed orbits of three-dimensional flows form knots and links. This book develops the tools - template theory and symbolic dynamics - needed for studying knotted orbits. This theory is applied to the problems of understanding local and global bifurcations, as well as the embedding data of orbits in Morse-smale, Smale, and integrable Hamiltonian flows. The necesssary background theory is sketched; however, some familiarity with low-dimensional topology and differential equations is assumed., Books<

2020, ISBN: 9783540626282

[ED: Taschenbuch], [PU: Springer Berlin Heidelberg], Neuware - The closed orbits of three-dimensional flows form knots and links. This book develops the tools - template theory and symbol… Mehr…

[ED: Taschenbuch], [PU: Springer Berlin Heidelberg], Neuware - The closed orbits of three-dimensional flows form knots and links. This book develops the tools - template theory and symbolic dynamics - needed for studying knotted orbits. This theory is applied to the problems of understanding local and global bifurcations, as well as the embedding data of orbits in Morse-smale, Smale, and integrable Hamiltonian flows. The necesssary background theory is sketched; however, some familiarity with low-dimensional topology and differential equations is assumed., DE, [SC: 0.00], Neuware, gewerbliches Angebot, 235x155x13 mm, 228, [GW: 353g], Banküberweisung, PayPal, Internationaler Versand<

ISBN: 9783540626282

The closed orbits of three-dimensional flows form knots and links. This book develops the tools - template theory and symbolic dynamics - needed for studying knotted orbits. This theory i… Mehr…

The closed orbits of three-dimensional flows form knots and links. This book develops the tools - template theory and symbolic dynamics - needed for studying knotted orbits. This theory is applied to the problems of understanding local and global bifurcations, as well as the embedding data of orbits in Morse-smale, Smale, and integrable Hamiltonian flows. The necesssary background theory is sketched; however, some familiarity with low-dimensional topology and differential equations is assumed. New Textbooks>Trade Paperback>Science>Mathematics>Mathematics, Springer Berlin Heidelberg Core >1 >T<

ISBN: 9783540626282

The closed orbits of three-dimensional flows form knots and links. This book develops the tools - template theory and symbolic dynamics - needed for studying knotted orbits. This theory i… Mehr…

The closed orbits of three-dimensional flows form knots and links. This book develops the tools - template theory and symbolic dynamics - needed for studying knotted orbits. This theory is applied to the problems of understanding local and global bifurcations, as well as the embedding data of orbits in Morse-smale, Smale, and integrable Hamiltonian flows. The necesssary background theory is sketched; however, some familiarity with low-dimensional topology and differential equations is assumed., Springer<