Relevant bibliographies by topics / Asymptotic Stabilization

Academic literature on the topic 'Asymptotic Stabilization'

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Published: 14 March 2023

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Journal articles on the topic "Asymptotic Stabilization"

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Martsinkovsky, Alex, and Jeremy Russell. "Injective stabilization of additive functors, III. Asymptotic stabilization of the tensor product." Algebra and Discrete Mathematics 31, no. 1 (2021): 120–51. http://dx.doi.org/10.12958/adm1728.

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The injective stabilization of the tensor product is subjected to an iterative procedure that utilizes its bifunctor property. The limit of this procedure, called the asymptotic stabilization of the tensor product, provides a homological counterpart of Buchweitz's asymptotic construction of stable cohomology. The resulting connected sequence of functors is isomorphic to Triulzi's J-completion of the Tor functor. A comparison map from Vogel homology to the asymptotic stabilization of the tensor product is constructed and shown to be always epic. The category of finitely presented functors is shown to be complete and cocomplete. As a consequence, the inert injective stabilization of the tensor product with fixed variable a finitely generated module over an artin algebra is shown to be finitely presented. Its defect and consequently all right-derived functors are determined. New notions of asymptotic torsion and cotorsion are introduced and are related to each other.
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Liaw, Der-Cherng. "Asymptotic stabilization of driftless systems." International Journal of Control 72, no. 3 (January 1999): 206–14. http://dx.doi.org/10.1080/002071799221190.

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Clarke, F. H., Y. S. Ledyaev, E. D. Sontag, and A. I. Subbotin. "Asymptotic controllability implies feedback stabilization." IEEE Transactions on Automatic Control 42, no. 10 (1997): 1394–407. http://dx.doi.org/10.1109/9.633828.

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Hermes, Henry. "Asymptotic stabilization of planar systems." Systems & Control Letters 17, no. 6 (December 1991): 437–43. http://dx.doi.org/10.1016/0167-6911(91)90083-q.

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Ancona, Fabio, and Alberto Bressan. "Patchy Vector Fields and Asymptotic Stabilization." ESAIM: Control, Optimisation and Calculus of Variations 4 (1999): 445–71. http://dx.doi.org/10.1051/cocv:1999117.

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Efimov, D. V. "UNIVERSAL FORMULA FOR OUTPUT ASYMPTOTIC STABILIZATION." IFAC Proceedings Volumes 35, no. 1 (2002): 239–44. http://dx.doi.org/10.3182/20020721-6-es-1901.01111.

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Liang, Yew-Wen, and Der-Cherng Liaw. "On asymptotic stabilization of driftless systems." Applied Mathematics and Computation 114, no. 2-3 (September 2000): 303–14. http://dx.doi.org/10.1016/s0096-3003(99)00125-3.

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Najafi, Ali, Mohammad Eghtesad, and Farhang Daneshmand. "Asymptotic stabilization of vibrating composite plates." Systems & Control Letters 59, no. 9 (September 2010): 530–35. http://dx.doi.org/10.1016/j.sysconle.2010.06.008.

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Grillo, Sergio, Jerrold E. Marsden, and Sujit Nair. "Lyapunov constraints and global asymptotic stabilization." Journal of Geometric Mechanics 3, no. 2 (2011): 145–96. http://dx.doi.org/10.3934/jgm.2011.3.145.

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Li, Zhengguo, Wenchao Gao, Changzuo Goh, Miaolong Yuan, Eam Khwang Teoh, and Qinyuan Ren. "Asymptotic Stabilization of Nonholonomic Robots Leveraging Singularity." IEEE Robotics and Automation Letters 4, no. 1 (January 2019): 41–48. http://dx.doi.org/10.1109/lra.2018.2878605.

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Dissertations / Theses on the topic "Asymptotic Stabilization"

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Astolfi, Alessandro. "Asymptotic stabilization of nonholonomic systems with discontinuous control /." [S.l.] : [s.n.], 1995. http://e-collection.ethbib.ethz.ch/show?type=diss&nr=10983.

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Demchenko, Hanna. "Optimalizace diferenciálních systémů se zpožděním užitím přímé metody Lyapunova." Doctoral thesis, Vysoké učení technické v Brně. Fakulta elektrotechniky a komunikačních technologií, 2018. http://www.nusl.cz/ntk/nusl-387743.

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Dizertační práce se zabývá procesy, které jsou řízeny systémy zpožděných diferenciálních rovnic $$x'(t) =f(t,x_t,u),\,\,\,\, t\ge t_{0}$$ kde $t_0 \in \mathbb{R}$, funkce $f$ je definována v jistém podprostoru množiny $[t_0,\infty)\times {C}_{\tau}^{m}\times {\mathbb{R}}^r$, $m,r \in \mathbb{N}$, ${C}_{\tau}^{m}=C([-\tau,0],{\mathbb{R}}^{m})$, $\tau>0$, $x_t(\theta):=x(t+\theta)$, $\theta\in[-\tau,0]$, $x\colon [t_0-\tau,\infty)\to \mathbb{R}^{m}$. Za předpokladu $f(t,\theta_m^*,\theta_r)=\theta_m$, kde ${\theta}_m^*\in {C}_{\tau}^{m}$ je nulová vektorová funkce, $\theta_r$ a $\theta_m$ jsou $r$ a $m$-dimenzionální nulové vektory, je říd\'cí funkce $u=u(t,x_t)$, $u\colon[t_0,\infty)\times _^\to \mathbb^$, $u(t,_m^*)=\theta_r$ určena tak, že nulové řešení $x(t)=\theta_m$, $t\ge t_-\tau$ systému je asymptoticky stabilní a pro libovolné řešení $x=x(t)$ integrál $$\int _{t_}^\omega \left(t,x_t,u(t,x_t)\right)\diff t,$$ kde $\omega$ je pozitivně definitní funkcionál, existuje a nabývá své minimální hodnoty v daném smyslu. Pro řešení tohoto problému byla Malkinova metoda pro obyčejné diferenciální systémy rozšířena na zpožděné funkcionální diferenciální rovnice a byla použita druhá metoda Lyapunova. Výsledky jsou ilustrovány příklady a aplikovány na některé třídy zpožděných lineárních diferenciálních rovnic.
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Souza, Pammella Queiroz de. "Limites assintóticos e estabilidade para o sistema de Mindlin-Timoshenko." Universidade Federal da Paraíba, 2016. http://tede.biblioteca.ufpb.br:8080/handle/tede/9256.

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This thesis is concerned with the dynamics of Mindlin-Timoshenko system for beams and plates. We study issues relating to the asymptotic limit in relation to the parameters and decay rates. In the context of asymptotic limit, as the main result, we present a positive response to the conjecture made by Lagnese and Lions in 1988, where the Von-Kármán model is obtained as singular limit when k tends to infinity, the Mindlin-Timoshenko system. Introducing appropriate damping mechanisms (internal and boundary), we also show that the energy of solutions for the Mindlin-Timoshenko system has decay properties exponential and polynomial, with respect to the parameters.
Esta tese aborda a dinâmica do sistema de Mindlin-Timoshenko para vigas e placas. Estudamos questões relacionadas com o limite assintótico em relação aos parâmetros e as taxas de decaimento. No contexto do limite assintótico, como resultado principal, apresentamos uma resposta positiva à conjectura feita por Lagnese e Lions em 1988, onde o modelo de Von-Kármán é obtido como limite singular, quando k tende ao infinito, do sistema de Mindlin-Timoshenko. Introduzindo mecanismos de amortecimento apropriados (internos e de fronteira), também mostramos que, sob certas condições, a energia de solução do sistema de Mindlin-Timoshenko tem propriedades de decaimento exponencial e polinomial com relação aos parâmetros.
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Mirrahimi, Mazyar. "Estimation et contrôle non-linéaire : application à quelques systèmes quantiques et classiques." Habilitation à diriger des recherches, Université Pierre et Marie Curie - Paris VI, 2011. http://tel.archives-ouvertes.fr/tel-00844394.

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Ce manuscrit se décompose en deux parties principales, associées à deux types d'applications assez différentes. Dans la première partie qui comprend les deux premiers chapitres, je m'intéresse à des systèmes issus de problèmes de contrôle et d'estimation en physique quantique; dans la deuxième partie (troisième chapitre du manuscrit), j'étudie la propagation d'ondes électriques le long des fils classiques dans un réseau de lignes de transmission et je considère certains problèmes d'estimation de paramètres. Dans le premier chapitre nous étudions le problème de la planification de trajectoires pour des systèmes quantiques fermés modélisés par des équations de Schrödinger bilinéaire. Nous démontrons alors des résultats de la stabilisation approchée pour le cas d'une boite quantique infinie ainsi que pour le cas d'un potentiel décroissant. Dans les deux cas, le manque de pré-compacité des trajectoires dans des espaces fonctionnels appropriés nous oblige à proposer des méthodes de Lyapunov qui évitent des phénomènes de perte de masse à l'infini. Dans le deuxième chapitre nous étudions le problème de stabilisation de systèmes quantiques en observation. Cette observation nécessite l'ouverture du système à son environnement. Les modèles pertinents pour l'évolution de ce type de systèmes sont des modèles stochastiques basés sur des trajectoires de Monte-Carlo quantiques. Nous étudions alors certains problèmes de stabilisation qui parviennent de vraies expériences physiques. Enfin, dans le chapitre 3 nous considérons le problème d'estimation de paramètres pour un réseau de fils de câblage électrique. Dans ce but, nous étudions deux approches : l'approche temporelle et l'approche fréquentielle. Dans l'approche temporelle, nous considérons le réseau le plus simple qui consiste d'une seule ligne de transmission et nous proposons un algorithme d'identification pour l'équation d'onde associé qui est basé sur l'application des observateurs asymptotiques. Dans l'approche fréquentielle, nous considérons un réseau plus compliqué de la forme étoile. Nous proposons alors des résultats d'identifiabilité basés sur des techniques de l'inverse scattering.
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Kiesel, Kyle Benjamin. "A COMPARISON OF SELECT TRUNK MUSCLE THICKNESS CHANGE BETWEEN SUBJECTS WITH LOW BACK PAIN CLASSIFIED IN THE TREATMENT-BASED CLASSIFICATION SYSTEM AND ASYMPTOMATIC CONTROLS." UKnowledge, 2007. http://uknowledge.uky.edu/gradschool_diss/520.

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The purposes of this dissertation were to determine: 1) the relationship betweenmuscle thickness change (MTC) as measured by rehabilitative ultrasound imaging(RUSI) and EMG activity in the lumbar multifidus (LM), 2) if motor control changesproduced by experimentally induced pain are measurable with RUSI, 3) if a differenceexists in MTC between subjects with low back pain (LBP) classified in the treatmentbasedclassification system (TBC) system and controls, 4) if MTC improves followingintervention.Current literature suggests sub-groups of patients with LBP exist and responddifferently to treatment, challenging whether the majority of LBP is "nonspecific". TheTBC system categorizes subjects into one of four categories (stabilization, mobilization,direction specific exercise, or traction). Currently, only stabilization subjects receive anintervention emphasizing stability. Because recent research has demonstrated that motorcontrol impairments of lumbar stabilizing muscles are present in most subjects with LBP,it is hypothesized that impairments may be present across the TBC classifications.Study 1: Established the relationship between MTC as measured by RUSI andEMG in the LM. Study 2: Assessed MTC of the LM during control and painfulconditions to determine if induced pain changes in LM and transverse abdominis (TrA)are measurable with RUSI. Study 3: Measured MTC of the LM and TrA in subjects withLBP classified in the TBC system and 20 controls. Subjects completed a stabilizationprogram and were re-tested.The inter-tester reliability of the RUSI measurements was excellent (ICC3,3 =.91,SEM=3.2%). There was a curvilinear relationship (r = .79) between thickness changeand EMG activity. There was a significant difference (p andlt; .01) between control andpainful conditions on 4 of the 5 LM tasks tested and on the TrA task. There was adifference in MTC between subjects and controls on the loaded LM test which varied bylevel and category. All categories were different from control on the TrA. Followingintervention the TrA MTC improved (p andlt; .01). The LM MTC did not (p values from .13-.86).These findings suggest MTC can be clinically measured and that deficits existwithin TBC system. Significant disability and pain reduction were measured.
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Dinh, Ngoc Thach. "Observateur par intervalles et observateur positif." Thesis, Paris 11, 2014. http://www.theses.fr/2014PA112335/document.

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Cette thèse est construite autour de deux types d'estimation de l'état d'un système, traités séparément. Le premier problème abordé concerne la construction d'observateurs positifs basés sur la métrique de Hilbert. Le second traite de la synthèse d'observateurs par intervalles pour différentes familles de systèmes dynamiques et la construction de lois de commande robustes qui stabilisent ces systèmes.Un système positif est un système dont les variables d'état sont toujours positives ou nulles lorsque celles-ci ont des conditions initiales qui le sont. Les systèmes positifs apparaissent souvent de façon naturelle dans des applications pratiques où les variables d'état représentent des quantités qui n'ont pas de signification si elles ont des valeurs négatives. Dans ce contexte, il parait naturel de rechercher des observateurs fournissant des estimées elles aussi positives ou nulles. Dans un premier temps, notre contribution réside dans la mise au point d'une nouvelle méthode de construction d'observateurs positifs sur l'orthant positif. L'analyse de convergence est basée sur la métrique de Hilbert. L'avantage concurrentiel de notre méthode est que la vitesse de convergence peut être contrôlée.Notre étude concernant la synthèse d'observateurs par intervalles est basée sur la théorie des systèmes dynamiques positifs. Les observateurs par intervalles constituent un type d'observateurs très particuliers. Ce sont des outils développés depuis moins de 15 ans seulement : ils trouvent leur origine dans les travaux de Gouzé et al. en 2000 et se développent très rapidement dans de nombreuses directions. Un observateur par intervalles consiste en un système dynamique auxiliaire fournissant un intervalle dans lequel se trouve l'état, en considérant que l'on connait des bornes pour la condition initiale et pour les quantités incertaines. Les observateurs par intervalles donnent la possibilité de considérer le cas où des perturbations importantes sont présentes et fournissent certaines informations à tout instant
This thesis presents new results in the field of state estimation based on the theory of positive systems. It is composed of two separate parts. The first one studies the problem of positive observer design for positive systems. The second one which deals with robust state estimation through the design of interval observers, is at the core of our work.We begin our thesis by proposing the design of a nonlinear positive observer for discrete-time positive time-varying linear systems based on the use of generalized polar coordinates in the positive orthant. For positive systems, a natural requirement is that the observers should provide state estimates that are also non-negative so they can be given a physical meaning at all times. The idea underlying the method is that first, the direction of the true state is correctly estimated in the projective space thanks to the Hilbert metric and then very mild assumptions on the output map allow to reconstruct the norm of the state. The convergence rate can be controlled.Later, the thesis is continued by studying the so-called interval observers for different families of dynamic systems in continuous-time, in discrete-time and also in a context "continuous-discrete" (i.e. a class of continuous-time systems with discrete-time measurements). Interval observers are dynamic extensions giving estimates of the solution of a system in the presence of various type of disturbances through two outputs giving an upper and a lower bound for the solution. Thanks to interval observers, one can construct control laws which stabilize the considered systems
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Klein, Guillaume. "Stabilisation et asymptotique spectrale de l’équation des ondes amorties vectorielle." Thesis, Strasbourg, 2018. http://www.theses.fr/2018STRAD050/document.

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Dans cette thèse nous considérons l’équation des ondes amorties vectorielle sur une variété riemannienne compacte, lisse et sans bord. L’amortisseur est ici une fonction lisse allant de la variété dans l’espace des matrices hermitiennes de taille n. Les solutions de cette équation sont donc à valeurs vectorielles. Nous commençons dans un premier temps par calculer le meilleur taux de décroissance exponentiel de l’énergie en fonction du terme d’amortissement. Ceci nous permet d’obtenir une condition nécessaire et suffisante la stabilisation forte de l’équation des ondes amorties vectorielle. Nous mettons aussi en évidence l’apparition d’un phénomène de sur-amortissement haute fréquence qui n’existait pas dans le cas scalaire. Dans un second temps nous nous intéressons à la répartition asymptotique des fréquences propres de l’équation des ondes amorties vectorielle. Nous démontrons que, à un sous ensemble de densité nulle près, l’ensemble des fréquences propres est contenu dans une bande parallèle à l’axe imaginaire. La largeur de cette bande est déterminée par les exposants de Lyapunov d’un système dynamique défini à partir du coefficient d’amortissement
In this thesis we are considering the vectorial damped wave equation on a compact and smooth Riemannian manifold without boundary. The damping term is a smooth function from the manifold to the space of Hermitian matrices of size n. The solutions of this équation are thus vectorial. We start by computing the best exponential energy decay rate of the solutions in terms of the damping term. This allows us to deduce a sufficient and necessary condition for strong stabilization of the vectorial damped wave equation. We also show the appearance of a new phenomenon of high-frequency overdamping that did not exists in the scalar case. In the second half of the thesis we look at the asymptotic distribution of eigenfrequencies of the vectorial damped wave equation. Were show that, up to a null density subset, all the eigenfrequencies are in a strip parallel to the imaginary axis. The width of this strip is determined by the Lyapunov exponents of a dynamical system defined from the damping term
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Lu, Jiumn Yi, and 呂俊儀. "Asymptotic Stabilization of Nonlinear Driftless Systems with Application." Thesis, 1993. http://ndltd.ncl.edu.tw/handle/28658952675304953075.

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碩士
國立交通大學
應用數學研究所
81
In this thesis, we study asymptotic stabilization problem of nonlinear driftless system. We relax the assumption of stabilizability condition obtained by Brockett. A new for determining the system's stabilizability is proposed. achieved by checking the geometric porperty of system Three different types of control law also proposed to for the system, a simplified version of testing condition is also proposed. Finally, the application of control laws to stabilization of satellite's orbital motion in the trap mode is given to demonstrate the main conclusions.
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Books on the topic "Asymptotic Stabilization"

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Richardson, Thomas Joseph. On global asymptotic stabilization of bilinear systems. 1986.

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Lambert, Simon M. Instability. Oxford University Press, 2011. http://dx.doi.org/10.1093/med/9780199550647.003.004007.

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♦ The fundamental principle or essence of the shoulder is concavity compression. Stability of the shoulder is the condition in which a balanced centralizing joint reaction force (CJRF) exists to maintain concavity compression of the glenohumeral joint whatever the position of the limb and hand.♦ Instability is a symptom. It can be defined as the condition of symptomatic abnormal motion of the joint. It refers to a perturbation of concavity compression. It is not a diagnosis.♦ Instability is the result of perturbations of structural factors and non-structural factors.♦ The clinical syndrome of instability is a disturbance of one or more of these factors in isolation or together. The relative importance of each factor to the syndrome can change over time. The relationship between these factors is described by the Stanmore triangle.♦ Both structural and non-structural factors can be perturbed by arrested or incomplete development (dysplasia) or by injury (disruption).♦ The aim of treatment is the restoration of (asymptomatic) stable motion by restoration of the CJRF and so restoration of the condition of concavity compression.♦ Management follows simple principles: surgery should be undertaken within the context of a well-considered rehabilitation program largely centred around optimizing rotator cuff function.♦ Failures of management are often due to failure of or incomplete diagnosis, failure of healing, inadequate attention to patient- and pathology- specific rehabilitation programs, or insufficient attention to lifestyle considerations.♦ Disrupted anatomy is restored, preferably by anatomic operations with predictably good outcomes. Dysplastic anatomy is augmented, often by non-anatomic operations with less predictable outcomes. Revision stabilizations are generally nonanatomic, and have higher failure rates.
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Book chapters on the topic "Asymptotic Stabilization"

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Dayawansa, W. P., and C. F. Martin. "Asymptotic Stabilization of Low Dimensional Systems." In Nonlinear Synthesis, 53–67. Boston, MA: Birkhäuser Boston, 1991. http://dx.doi.org/10.1007/978-1-4757-2135-5_4.

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Zuyev, Alexander L. "Partial Asymptotic Stability." In Partial Stabilization and Control of Distributed Parameter Systems with Elastic Elements, 13–38. Cham: Springer International Publishing, 2014. http://dx.doi.org/10.1007/978-3-319-11532-0_2.

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Moreau, Luc, and Dirk Aeyels. "Asymptotic methods in stability analysis and control." In Stability and Stabilization of Nonlinear Systems, 201–13. London: Springer London, 1999. http://dx.doi.org/10.1007/1-84628-577-1_11.

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Ammari, Kaïs, and Serge Nicaise. "Asymptotic Behaviour of Concrete Dissipative Systems." In Stabilization of Elastic Systems by Collocated Feedback, 73–146. Cham: Springer International Publishing, 2014. http://dx.doi.org/10.1007/978-3-319-10900-8_4.

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Li, Yuchun, and Ricardo G. Sanfelice. "Incremental Graphical Asymptotic Stability for Hybrid Dynamical Systems." In Feedback Stabilization of Controlled Dynamical Systems, 231–62. Cham: Springer International Publishing, 2017. http://dx.doi.org/10.1007/978-3-319-51298-3_9.

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Six, Pierre, and Pierre Rouchon. "Asymptotic Expansions of Laplace Integrals for Quantum State Tomography." In Feedback Stabilization of Controlled Dynamical Systems, 307–27. Cham: Springer International Publishing, 2017. http://dx.doi.org/10.1007/978-3-319-51298-3_12.

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Russell, David L. "Spectral and asymptotic properties of linear elastic systems with internal energy dissipation." In Control of Boundaries and Stabilization, 31–50. Berlin, Heidelberg: Springer Berlin Heidelberg, 1989. http://dx.doi.org/10.1007/bfb0043351.

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Martínez-Guerra, Rafael, and Christopher Diego Cruz-Ancona. "Observer-Based Local Stabilization and Asymptotic Output Tracking." In Algorithms of Estimation for Nonlinear Systems, 57–75. Cham: Springer International Publishing, 2017. http://dx.doi.org/10.1007/978-3-319-53040-6_6.

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Malisoff, Michael, and Eduardo Sontag. "Asymptotic Controllability and Input-to-State Stabilization: The Effect of Actuator Errors." In Optimal Control, Stabilization and Nonsmooth Analysis, 155–71. Berlin, Heidelberg: Springer Berlin Heidelberg, 2004. http://dx.doi.org/10.1007/978-3-540-39983-4_10.

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Dimitrova, Neli S., and Mikhail I. Krastanov. "On the Asymptotic Stabilization of an Uncertain Bioprocess Model." In Large-Scale Scientific Computing, 115–22. Berlin, Heidelberg: Springer Berlin Heidelberg, 2012. http://dx.doi.org/10.1007/978-3-642-29843-1_12.

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Conference papers on the topic "Asymptotic Stabilization"

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Pan, Yongping, Rongjun Chen, Hongzhou Tan, and Meng Joo Er. "Asymptotic stabilization via adaptive fuzzy control." In 2013 IEEE International Conference on Fuzzy Systems (FUZZ-IEEE). IEEE, 2013. http://dx.doi.org/10.1109/fuzz-ieee.2013.6622359.

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Conticelli, F., B. Allotta, and V. Colla. "Global asymptotic stabilization of visually-servoed manipulators." In 1999 IEEE/ASME International Conference on Advanced Intelligent Mechatronics. IEEE, 1999. http://dx.doi.org/10.1109/aim.1999.803296.

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Yunyan Hu, Lei Wan, Fang Wang, and Bo Wang. "Globally asymptotic stabilization of underactuated unmanned surface vessels." In 2010 International Conference on Computer Application and System Modeling (ICCASM 2010). IEEE, 2010. http://dx.doi.org/10.1109/iccasm.2010.5619056.

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Bo-Wen, Zeng, Zhu Qi-Dan, and Yu Rui-Ting. "Global asymptotic stabilization of an underactuated surface vessel." In 2012 International Conference on Information and Automation (ICIA). IEEE, 2012. http://dx.doi.org/10.1109/icinfa.2012.6246854.

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Madeira, Diego de S., and Jurgen Adamy. "Asymptotic stabilization of nonlinear systems using passivity indices." In 2016 American Control Conference (ACC). IEEE, 2016. http://dx.doi.org/10.1109/acc.2016.7525073.

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Bloch, A. M., P. S. Krishnaprasad, J. E. Marsden, and T. S. Ratiu. "Asymptotic Stability, Instability and Stabilization of Relative Equilibria." In 1991 American Control Conference. IEEE, 1991. http://dx.doi.org/10.23919/acc.1991.4791550.

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Mazene, F., and J. C. Vivaida. "Global asymptotic output feedback stabilization of feedforward systems." In 2001 European Control Conference (ECC). IEEE, 2001. http://dx.doi.org/10.23919/ecc.2001.7076314.

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Zhang, Xianfu, Chenghui Zhang, and Yuzheng Wang. "Output feedback asymptotic stabilization of nonholonomic systems with uncertainties." In 2013 IEEE 3rd Annual International Conference on Cyber Technology in Automation, Control, and Intelligent Systems (CYBER). IEEE, 2013. http://dx.doi.org/10.1109/cyber.2013.6705417.

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Czornik, Adam, Evgenii Makarov, Michal Niezabitowski, Svetlana Popova, and Vasilii Zaitsev. "Uniform Asymptotic Stabilization of Affine Periodic Discrete-Time Systems." In 2020 59th IEEE Conference on Decision and Control (CDC). IEEE, 2020. http://dx.doi.org/10.1109/cdc42340.2020.9304253.

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Cruz-Zavala, Emmanuel, Jaime A. Moreno, and Leonid Fridman. "Asymptotic stabilization in fixed time via sliding mode control." In 2012 IEEE 51st Annual Conference on Decision and Control (CDC). IEEE, 2012. http://dx.doi.org/10.1109/cdc.2012.6425999.

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Reports on the topic "Asymptotic Stabilization"

1

Saydy, Lahcen, Eyad H. Abed, and Andre L. Tits. On Stabilization with a Prescribed Region of Asymptotic Stability. Fort Belvoir, VA: Defense Technical Information Center, January 1988. http://dx.doi.org/10.21236/ada454728.

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2

Malisoff, Michael, and Eduardo Sontag. Asymptotic Controllability and Input-to-State Stabilization: The Effect of Actuator Errors. Fort Belvoir, VA: Defense Technical Information Center, December 2003. http://dx.doi.org/10.21236/ada437323.

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You might also be interested in the extended bibliographies on the topic 'Asymptotic Stabilization' for particular source types:
Journal articles
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