BOUNDEDNESS IN NONLINEAR PERTURBED FUNCTIONAL DIFFERENTIAL SYSTEMS

논문상세정보
' BOUNDEDNESS IN NONLINEAR PERTURBED FUNCTIONAL DIFFERENTIAL SYSTEMS' 의 주제별 논문영향력
논문영향력 선정 방법
논문영향력 요약
주제
  • $t_{\infty}$-similarity
  • h-stable
  • nonlinearfunctionalsystem
동일주제 총논문수 논문피인용 총횟수 주제별 논문영향력의 평균
14 0

0.0%

' BOUNDEDNESS IN NONLINEAR PERTURBED FUNCTIONAL DIFFERENTIAL SYSTEMS' 의 참고문헌

  • h-stability of differential systems via t1-similarity
    S. K. Choi Bull. Korean. Math. Soc 34 : 371 ~ 383 [1997]
  • h-stability in differential systems
    S. K. Choi Bull. Inst. Math. Acad. Sinica 21 : 245 ~ 262 [1993]
  • h-stability for nonlinear perturbed systems
    S. K. Choi Ann. of Diff. Eqs 11 : 1 ~ 9 [1995]
  • h-STABILITY OF THE NONLINEAR PERTURBED DIFFERENTIAL SYSTEMS
    구윤회 충청수학회지 23 (4) : 827 ~ 834 [2010]
  • h-STABILITY OF PERTURBED DIFFERENTIAL SYSTEMS
    구윤회 순수 및 응용수학 18 (4) : 337 ~ 344 [2011]
  • Sulla t1-similitudine tra matricie l'equivalenza asintotica dei sistemi differenziali lineari
    R. Conti Rivista di Mat. Univ. Parma 8 : 43 ~ 47 [1957]
  • Stability of nonlinear differential systems
    M. Pinto Applicable Analysis 43 : 1 ~ 20 [1992]
  • Stability and asymptotic behavior of perturbed nonlinear systems
    B. G. Pachpatte J. Differential Equations 16 : 14 ~ 25 [1974]
  • Perturbations of asymptotically stable differential systems
    M. Pinto Analysis 4 : 161 ~ 175 [1984]
  • Lipschitz stability for nonlinear func-tional differential systems
    S. K. Choi Far East J. Math. Sci(FJ) 5 : 689 ~ 708 [1999]
  • Lipschitz stability for nonlinear Volterra integro-differential systems
    S. Elaydi Appl. Math. Computations 27 : 191 ~ 199 [1988]
  • Differential and Integral Inequalities: Theory and Applications Vol.I
    V. Lakshmikantham Academic Press [1969]
  • BOUNDEDNESS IN THE PERTURBED DIFFERENTIAL SYSTEMS
    구윤회 순수 및 응용수학 20 (3) : 223 ~ 232 [2013]
  • BOUNDEDNESS IN PERTURBED DIFFERENTIAL SYSTEMS
    구윤회 Journal of Applied Mathematics and Informatics 30 (1) : 279 ~ 287 [2012]
  • An estimate for the perturbations of the solutions of ordinary differential equations
    V. M. Alexseev Vestn. Mosk. Univ. Ser. I. Math. Mekh 2 : 28 ~ 36 [1961]
  • A note on Gronwall-Bellman inequality
    B. G. Pachpatte J. Math. Anal. Appl 44 : 758 ~ 762 [1973]