Ankleideraum Traffic Kasse Big Data Oft nutzen Händler einen Produktkonfigurator Schlüsselwort Einkaufswagen Für Onlinehändler ist Mass Customization ein wichtiger Begriff Webhosting Yang-Mills-Higgs 6.2 system. AKNS with Relation 6.1.4 Example. 6.1.3 transformation. Darboux 6.1.2 flow. Yang-Mills self-dual Generalized 6.1.1 flow. Yang-Mills self-dual Generalized 6.1 Equations.- Yang-Mills-Higgs and Yang-Mills Self-Dual Generalized 6. unitons. for transformation Darboux singular and transformation Darboux 5.4.4 Uniton. 5.4.3 solutions. Soliton 5.4.2 transformations. Darboux their and U(N) to R2 from maps Harmonic 5.4.1 U(N). to R2 from maps Harmonic 5.4 solutions. Multi-soliton 5.3.4 solutions. soliton Single 5.3.3 U(N). to R1,1 from maps Harmonic 5.3.2 U(N). on metric Riemannian 5.3.1 U(N). to R1,1 from maps Harmonic 5.3 S1,1. or H2 S2, to R1,1 or R2 from maps Harmonic 5.2 equations. basic and map harmonic of Definition 5.1 Map.- Harmonic and Transformation Darboux 5. space. Minkowski in case The 4.5.3 surfaces. of Construction 4.5.2 space. Euclidean in surface Parallel 4.5.1 curvature. mean constant of Surface 4.5 pair. Lax and frame Orthogonal 4.4 R2,1. in curvature Gauss constant of surfaces for transformation Darboux and transformation Bäcklund 4.3.4 R2,1. in congruence Pseudo-spherical 4.3.3 curvature. Gauss constant of surfaces for coordinates Chebyshev 4.3.2 R2,1. space Minkowski the in surfaces of Theory 4.3.1 congruence. pseudo-spherical and R2,1 space Minkowski the in curvature Gauss constant of Surface 4.3 Example. 4.2.5 transformation. Darboux 4.2.4 transformation. Bäcklund 4.2.3 congruence. Pseudo-spherical 4.2.2 R3. in curvature Gauss negative constant of surface and equation sine-Gordon between Relation 4.2.1 transformations. Bäcklund and equation sine-Gordon curvature, Gauss negative constant of Surfaces 4.2 R3. space Euclidean the in surfaces of Theory 4.1 Congruences.- Bäcklund Curvature, Constant of Surfaces 4. Rn. on system reduced A 3.3 solutions. Soliton 3.2.3 case. u(N) 3.2.2 transformation. Darboux 3.2.1 solutions. soliton and transformation Darboux 3.2 3.1.2Examples. system. AKNS dimensional 1 + n 3.1.1 system. AKNS dimensional 1 + n 3.1 Systems.- Integrable Dimensional 1 + N 3. dimensions. 2+1 in transformation Darboux and constraints Nonlinear 2.6 system. Gelfand-Dickey dimensional 1+1 to Application 2.5 equation. DSI for transformation Darboux binary and transformation Darboux 2.4.2 equation. DSII for transformation Darboux 2.4.1 equation. DS for transformation Darboux binary and transformation Darboux 2.4 permutability. of theorem the and degree higher of transformation Darboux 2.3.3 one. degree of transformation Darboux 2.3.2 pair. Lax General 2.3.1 transformation. Darboux 2.3 equation. DS and system AKNS dimensional 2+1 2.2 transformation. Darboux its and equation KP 2.1 Systems.- Integrable Dimensional 2+1 2. system. AKNS su(2) for transformations Darboux under data scattering of Change 1.5.2 . system AKNS 2 × 2 the for theory scattering inverse and scattering the of Outline 1.5.1 theory. scattering inverse scattering, and transformation Darboux 1.5 reduction. u(N) with system AKNS 1.4.4 hierarchy. NLS 1.4.3 hierarchy. MKdV-SG 1.4.2 hierarchy. KdV 1.4.1 reduction. u(N) with system AKNS and hierarchy NLS hierarchy, MKdV-SG hierarchy, KdV 1.4 one. degree of matrices Darboux the on results More 1.3.4 permutability. of theorem the and degree higher of transformations Darboux 1.3.3 transformations. Darboux under equations of Invariance 1.3.2 system. AKNS for transformation Darboux 1.3.1 transformation. Darboux 1.3 system. AKNS N × N 1.2.2 system. AKNS 2 × 2 1.2.1 system. AKNS 1.2 equation. MKdV and equation KdV for transformations Darboux between Relation 1.1.5 solutions. soliton double and single Examples: 1.1.4 equation. MKdV for transformation Darboux 1.1.3 equation. KdV for transformation Darboux 1.1.2 transformation. Darboux Original 1.1.1 transformations. Darboux their and equation MKdV equation, KdV 1.1 Systems.- Integrable Dimensional 1+1 1. Preface.- Durch jene ist es möglich bei einer Kreditkartenzahlung mit dem Ziel mehr Traffic auf Ihrer Webseite zu generieren mit welchen Versandkosten er bei seiner Bestellung zu rechnen hat die Onlineshops anbieten können Nicht nur als Shop Betreiber mach es Sinn
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EAN: | 9781402030871 |
Marke: | Springer Netherlands,Springer |
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