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Titolo: | Contributions to the Theory of Nonlinear Oscillations (AM-41), Volume IV / / Solomon Lefschetz |
Pubblicazione: | Princeton, NJ : , : Princeton University Press, , [2016] |
©1959 | |
Descrizione fisica: | 1 online resource (229 pages) |
Disciplina: | 531.3 |
Soggetto topico: | Nonlinear oscillations |
Soggetto non controllato: | Algebraic curve |
Analytic continuation | |
Analytic function | |
Asymptotic analysis | |
Banach space | |
Big O notation | |
Boundary value problem | |
Calculation | |
Canonical transformation | |
Cartesian coordinate system | |
Change of variables | |
Characteristic exponent | |
Coefficient | |
Computation | |
Conic section | |
Continuous function | |
Convex set | |
Counterexample | |
Curvature | |
Curve | |
Degrees of freedom (statistics) | |
Derivative | |
Diagram (category theory) | |
Differentiable function | |
Differential equation | |
Dimension | |
Dimensional analysis | |
Division by zero | |
Eigenvalues and eigenvectors | |
Elementary proof | |
Equation | |
Essential singularity | |
Existence theorem | |
Existential quantification | |
Exterior (topology) | |
Fixed-point theorem | |
Forcing (mathematics) | |
Forcing (recursion theory) | |
Function space | |
Functional equation | |
Hamiltonian system | |
Hyperplane | |
Inflection point | |
Initial condition | |
Initial value problem | |
Integral equation | |
Inverse function | |
Iteration | |
Lagrangian mechanics | |
Lefschetz fixed-point theorem | |
Limit cycle | |
Limit of a sequence | |
Limit point | |
Limit set | |
Line segment | |
Linearity | |
Line–line intersection | |
Lipschitz continuity | |
Lyapunov stability | |
Mathematical optimization | |
Mathematics | |
Monotonic function | |
Newton polygon | |
Nonlinear system | |
Orbital stability | |
Ordinary differential equation | |
Ordinate | |
Parameter | |
Parametrization | |
Parity (mathematics) | |
Partial derivative | |
Periodic function | |
Periodic point | |
Perturbation theory (quantum mechanics) | |
Phase space | |
Power series | |
Principal part | |
Proportionality (mathematics) | |
Quadratic | |
Real variable | |
Scalar (physics) | |
Scientific notation | |
Sign (mathematics) | |
Significant figures | |
Solomon Lefschetz | |
Special case | |
Sturm–Liouville theory | |
Subset | |
Surface of revolution | |
Theorem | |
Theory | |
Three-dimensional space (mathematics) | |
Transversal (geometry) | |
Unification (computer science) | |
Upper half-plane | |
Variable (mathematics) | |
Variational method (quantum mechanics) | |
Vector field | |
Vector notation | |
Zero of a function | |
Persona (resp. second.): | LefschetzSolomon |
Nota di bibliografia: | Includes bibliographical references at the end of each chapters. |
Nota di contenuto: | Frontmatter -- Preface / Lefschetz, Solomon -- Contents -- I. On the Non-Linear Difference-Differential Equation y1(t) = [A - By(t-r) ly (t) / Kakutani, S. / Markus, L. -- II. On the Critical Points of a Class of Differential Equations / Lefschetz, Solomon -- III. Optimal Discontinuous Forcing Terms / Bushaw, D. -- IV. On the Structure of Symmetric Periodic Solutions of Conservative Systems, with Applications / DeVogelaere, René -- V. Asymptotic Behavior of Solutions of Canonical Systems Near a Closed, Unstable Orbit / Slotnick, D. L. -- VI. Small Periodic Perturbations of an Autonomous System of Vector Equations / Kyner, Walter T. -- VII. Rotated Vector Fields and an Equation for Relaxation Oscillations / Seifert, George -- VIII. A Survey of Lyapunov's Second Method / Antosiewicz, H. A. -- IX. On Phase Portraits of Critical Points in n-Space / Mendelson, Pinchas -- X. On Non-Linear Repulsive Forces / Bass, Robert W. -- Backmatter |
Sommario/riassunto: | The description for this book, Contributions to the Theory of Nonlinear Oscillations (AM-41), Volume IV, will be forthcoming. |
Titolo autorizzato: | Contributions to the Theory of Nonlinear Oscillations (AM-41), Volume IV |
ISBN: | 1-4008-8175-7 |
Formato: | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione: | Inglese |
Record Nr.: | 9910154752703321 |
Lo trovi qui: | Univ. Federico II |
Opac: | Controlla la disponibilità qui |