Averaging in Stability Theory

Langue : anglais

Edité par Springer, Springer Nov 1992, 1992

0792315812 / 9780792315810

Vendeur : buchversandmimpf2000, Emtmannsberg, BAYE, Allemagnebuchversandmimpf2000

Vendeur avec une évaluation de 5 étoiles

Vendeur AbeBooks depuis 23 janvier 2017

Livre relié

Etat: Neuf

EUR 53,49

EUR 60,00 expédition 
Expédition depuis Allemagne vers Etats-Unis

Quantité disponible : 1 disponible

Ajouter au panier
Retours gratuits sous 30 jours

A propos de cet article

This item is printed on demand - Print on Demand Titel. Neuware -1 Averaging of Ordinary Differential Equations in One - and Multi - Frequency Systems.- 1.1 Introduction.- 1.2 Averaging in Standard - Form Systems.- 1.3 Averaging in Systems with Slow and Fast Variables.- 1.4 Averaging in Multi - Frequency Systems.- 2 Generalization of Lyapunov Second Method and Averaging in Stability Theory.- 2.1 Introduction.- 2.2 Lyapunov Functions Positive - Definite in Subset of Variables.- 2.3 Equipotential Surfaces of Perturbed Lyapunov Function. Proximity of Solutions of Complete and Unperturbed Systems.- 2.4 Perturbed Lyapunov Function in Annular Region. Theorem on Stability.- 2.5 Theorem on Attraction of Solutions to Equilibrium Point.- 2.6 Investigation of Stability on Finite Interval.- 2.7 Investigation of Stability in Higher Approximations.- 2.8 Theorem on Asymptotic Stability of Perturbed Nonlinear Systems in Neutral Case.- 2.9 Theorems on Asymptotic Stability of Standard - Form Systems and Systems with Small Perturbations.- 2.10 Theorem on Stability of Systems Splitting without Perturbations.- 2.11 Stability of Systems with Additional Correlations between Properties of Mean and Derivative of Lyapunov Function.- 2.12 Investigation of Stability by Averaging over Explicit Time Dependence.- 2.13 Investigation of Stability by Averaging along Solutions of Linear System.- 2.14 Investigation of Stability of Integro - Differential Systems.- 2.15 On Numerical Realization of Theorems of Generalized Lyapunov Second Method.- 2.16 Theorems on Instability.- 2.17 Study of Stability of Perturbed Systems Using Positive - Definite Function which is not Lyapunov Function.- 3 Stability of Systems of Ordinary Differential Equations with Quasi - Periodic Coefficients.- 3.1 Investigation of Stability by Means of Lyapunov Function of LinearSystem.- 3.2 Construction of Perturbed Lyapunov Function for Higher Order Resonances.- 4 Stability of Multi - Frequency Systems 114.- 4.1 Statement of the Problem.- 4.2 Stability of Single - Frequency Systems of Equations with Asymptotically Stable Averaged System.- 4.3 Stability of Multi - Frequency Systems of Equations with Asymptotically Stable Averaged System.- 4.4 Stability of Multi - Frequency Systems on Finite Time Interval.- 4.5 Stability of Multi - Frequency Problems of Nonlinear Mechanics.- 5 Stability of Orbits in Three - Body Problem.- 5.1 Orbit Stability in Three - Body Problem and Description of the Models.- 5.2 Canonical Variable, Equations and Integrals of Motion in the Point-like Three - Body Problem.- 5.3 Resonance Curves and Choice of New Variables.- 5.4 Construction of Perturbed Lyapunov Function and Stability of Point - Like Model of Three - Body Problem.- 5.5 Corrections to Force Function in Hydrodynamic Model of Planets.- 5.6 Theorem on Stability of Planetary Systems.- 5.7 Evolution of Planetary Orbits.- 6 Stability of Systems with Admissible Region of Motion. Stability of Gyroscope with No - Contact Suspension.- 6.1 Estimation of Region of Motion of the System.- 6.2 Stability of Systems with Known Region of Motions.- 6.3 Stability of Multi - Frequency Systems with Known Region of Motions.- 6.4 Stability of Gyroscope with No - Contact Suspension.- 7 Averaging and Stability in Systems of Equations with Delay.- 7.1 Averaging in Systems with Delay.- 7.2 Stability of Systems with Deviating Argument.- 7.3 Stability in Multi - Frequency Systems with Delay.- 7.4 Effect of Variable Tide Delay on the Evolution of Orbital Elements of a Tide - Forming Body.- 8 Stability of Partial Differential Equations.- 8.1 Statement of theProblem.- 8.2 Theorem on Stability.- 8.3 Theorem on Stability over Finite Interval.- 8.4 Theorem on Instability.- 8.5 Stability of Some Hyperbolic Systems.- 8.6 Stability of Nonlinear Evolutionary Differential Equation with Perturbation.- 9 Stability of Stable System Influenced by Small Random Perturbations.- 9.1 Construction of Perturbations of Lyapunov Functions under Small Random Pert.…

N° de réf. du vendeur 9780792315810

Titre
Averaging in Stability Theory
Auteur
M. M. Hapaev
Éditeur
Springer, Springer Nov 1992
Année de publication
1992
État de l'article
Neu
Reliure
Buch
Langue
anglais
ISBN à 10 chiffres
0792315812
ISBN à 13 chiffres
9780792315810
Poids de l'article
614 grammes
Dimensions
241x160x21 mm

buchversandmimpf2000

Emtmannsberg, BAYE, Allemagne

Vendeur avec une évaluation de 5 étoiles

Vendeur AbeBooks depuis 23 janvier 2017

Frais d'expédition de Allemagne vers Etats-Unis

Article60 à 60 jours ouvrés60 à 60 jours ouvrés
Premier articleEUR 60,00EUR 75,00
Les délais de livraison sont fixés par les vendeurs et varient en fonction du transporteur et du lieu. Les commandes transitant par les douanes peuvent être retardées et les acheteurs sont responsables de tous les droits ou frais associés. Les vendeurs peuvent vous contacter au sujet de frais supplémentaires afin de couvrir toute augmentation des coûts d'expédition de vos articles.

Modes de paiement

  • Visa
  • Mastercard
  • American Express
  • Carte Bleue
  • Apple Pay
  • Google Pay
  • Chèque
  • Paypal

Description de la boutique

Impressum Thorsten Retsch Buchversand Mimpf2000 Oberölschnitz 16 95517 Emtmannsberg Deutschland Telefon: 09209-2023188 Email: mimpf2000@online.de USt-ID-Nr.: DE 235096871 Wir führen gebrauchte Bücher aus allen Sparten der Literatur

Spécialité

Modernes Antiquariat - Bücher von 1960 bis heute

Profil professionnel du vendeur

buchversandmimpf2000

Allemagne