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Liao X., Wang L., Yu P. — Stability of Dynamical Systems, Vol. 5
Liao X., Wang L., Yu P. — Stability of Dynamical Systems, Vol. 5



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Название: Stability of Dynamical Systems, Vol. 5

Авторы: Liao X., Wang L., Yu P.

Аннотация:

The main purpose of developing stability theory is to examine dynamic responses of a system to disturbances as the time approaches infinity. It has been and still is the object of intense investigations due to its intrinsic interest and its relevance to all practical systems in engineering, finance, natural science and social science. This monograph provides some state-of-the-art expositions of major advances in fundamental stability theories and methods for dynamic systems of ODE and DDE types and in limit cycle, normal form and Hopf bifurcation control of nonlinear dynamic systems.

• Presents comprehensive theory and methodology of stability analysis
• Can be used as textbook for graduate students in applied mathematics, mechanics, control theory, theoretical physics, mathematical biology, information theory, scientific computation
• Serves as a comprehensive handbook of stability theory for practicing aerospace, control, mechanical, structural, naval and civil engineers


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 2007

Количество страниц: 545

Добавлена в каталог: 23.05.2008

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Strong resonance      640
Structural stability      209
Subcritical      593 627 630 638 652 666
Subcritical bifurcation      641
Subcritical Hopf bifurcation      626—628 638 669
Supercritical      593 603 626—628 638 639 652 666 669
Supercritical bifurcation      641
Supercritical Hopf bifurcation      608 633 640 650
Supersonic flight Mach number      659
Supremum      10 11
Sylvester condition      1 16 269 395 396
Symbolic computation      592 623
Symmetric feedback neural network      487
Szego      447
Takens method      593 594 603 608 611
Takens normal form theory      594 595
Taylor expansion      12
Time delay      321 322 328 341 343 346 347 350 353 354 356 362 373 469 491 523 529 534 535 537 540 543 564 570 571 627 660 661 666—669
Time delay, differential equation      322 533
Time delay, independent asymptotically stable      325
Time rescaling      617 619
Time scales      591 593 594 597 599
Time scaling      611 623
Time-delay, absolutely stable      439
Time-delay, differential difference equation      323
Time-delay, differential inequality      350 351
Time-delay, feedback controls      598
Time-delay, independent absolute stability      471
Time-delay, independent absolutely stable      470—472 474 475 480
Time-delay, independent absolutely stable, in the Hurwitz sector      436 438 440 441 477—479 481 482 484 485
Time-delay, independently attractive in the Hurwitz sector      477 478
Time-delay, independently stable      472 477 479
Time-delay, system      337 340 344 363
Time-delayed Lurie control system      469
Time-varying      77 105 229 305 309 347 363
Time-varying, linear system      77 104 313
Time-varying, positive definite function      4 6
Topological transformation      267 400 420 434
Transcendent equation      351
Transfer function      70 72 73
Transition matrix      215
Transmitter      450
Transversality condition      593 641 643 657
Tunnel-diode      634 635
Twist angle      659
Ultimate bound      192
Ultimate boundedness      491
Ultimately bounded      467 491
Uncontrollable      224
Unfolding      614 623 624 626
Unified procedure of normal forms      592 614
Uniform, attraction      31 82 175
Uniform, attractivity      22
Uniform, boundedness      82 108 175
Uniform, convergence      547
Uniform, Lagrange stability      168
Uniform, Lyapunov stability      204
Uniform, stability      24 31 33 83 85 86 108 113 118 173
Uniformly asymptotic stability      32 33 82 106 122 125 173
Uniformly asymptotically stable      24 26 27 30 31 83 108 119 123 150 152 174 175 225 287 323 326 328 334—336 339 340 369 379 380
Uniformly asymptotically stable with respect to      108 228
Uniformly attractive      24 27 30 32 119 120 150 152 237 327 339
Uniformly attractive with respect to      22 105 108 225
Uniformly bounded      24 82 106—108 177 182—185 237 239
Uniformly convergent topology structure      297
Uniformly dissipative system      186
Uniformly extremely asymptotically stable      304
Uniformly extremely stable      302 304
Uniformly Lagrange asymptotically stable      186 187
Uniformly Lagrange stable      177 181 183—186
Uniformly Lipschitz stable      203—205 207 208
Uniformly stable      22 25 27 30 31 85 106—108 117 119 126 134—136 174 175 237 238 287 323 325 326 328 332—334 339 369
Uniformly stable with respect to      105 224 226
Uniformly variational globally Lipschitz stable      204
Uniformly variational Lipschitz stable      204
Universal unfolding      626
Unobservable      224
Unstable manifold      615 662
Unstable node      647 651
Ushiki      614
V function method      389 394 406 407
van der Pol      592
Variable gradient method      163
Variable sign function      4
Variable time delays      316
Variation constant formula      234
Variation of constants      78 583
Variational equation      204
Variational system      203 205
Varying time delay linear system      353
Varying time delays      347
Vector homogeneous polynomial      595 596
Voltaire-type ecological system      266
Volterra — Lotka system      499
Wang      631
Washout filter controller      594 631 646 651 656
Watt centrifugal governor      389
Weak critical singular point      601
Weak resonance      640
Wedge function      8
Weierstrass accumulation principle      168 169 576
Wen      643 651
Yang      509
Zero singularity      623
Zhang      402
Zhu      399
1 2 3
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