논문KCI 등재
h-STABILITY AND BOUNDEDNESS IN FUNCTIONAL PERTURBED DIFFERENTIAL SYSTEMS
한국수학교육학회|2015.05|이론수학과 교직수학 (Theoretical Mathematics and Pedagogical Mathematics)|제22권 제2호|pp. 145-158
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In this paper, we investigate h-stability and boundedness for solutions of the functional perturbed diㄹㄹerential systems using the notion of t∞-similarity.
Abstract
In this paper, we investigate h-stability and boundedness for solutions of the functional perturbed diㄹㄹerential systems using the notion of t∞-similarity.
참고문헌 (16)
- V.M. Alekseev, "An estimate for the perturbations of the solutions of ordinary differential equations", Vestn. Mosk. Univ. Ser. I. Math. Mekh, 2, pp.28~36 (1961)
- S.K. Choi, "h-stability in differential systems", Bull. Inst. Math. Acad. Sinica, 21, pp.245~262 (1993)
- S. K. Choi, "h-stability of differential systems via t1-similarity", Bull. Korean. Math. Soc, 34, pp.371~383 (1997)
- S.K. Choi, "Lipschitz stability for nonlinear functional differen-tial systems", Far East J. Math. Sci(FJMS), 1(5), pp.689~708 (1999)
- R. Conti, "Sulla t1-similitudine tra matricie l'equivalenza asintotica dei sistemi differen-ziali lineari", Rivista di Mat. Univ. Parma, 8, pp.43~47 (1957)
- 구윤회, "h-STABILITY OF PERTURBED DIFFERENTIAL SYSTEMS VIA t∞-SIMILARITY", Journal of Applied Mathematics and Informatics, 30(3), pp.511~516 (2012), 한국전산응용수학회[DOI]
- 구윤회, "BOUNDEDNESS IN PERTURBED NONLINEAR DIFFERENTIAL SYSTEMS", 충청수학회지, 26(3), pp.605~613 (2013), 충청수학회
- 최상일, "Boundedness in nonlinear perturbed functional differential systems", 충청수학회지, 27(2), pp.335~345 (2014), 충청수학회[DOI]
- Y.H. Goo, "Boundedness in the perturbed nonlinear differential systems", Far East J. Math. Sci(FJMS), 79, pp.205~217 (2013)
- 구윤회, "h-STABILITY AND BOUNDEDNESS IN FUNCTIONAL PERTURBED DIFFERENTIAL SYSTEMS", 순수 및 응용수학, 22(2), pp.145~158 (2015), 한국수학교육학회
- 구윤회, "BOUNDEDNESS IN PERTURBED DIFFERENTIAL SYSTEMS", Journal of Applied Mathematics and Informatics, 30(1), pp.279~287 (2012), 한국전산응용수학회
- G.A. Hewer, "Stability properties of the equation by t1-similarity", J. Math. Anal. Appl, 41, pp.336~344 (1973)
- V. Lakshmikantham, "Differential and Integral Inequalities: Theory and Applications" (1969), Academic Press
- B.G. Pachpatte, "On some retarded inequalities and applications", J. Ineq. Pure Appl. Math, 3, pp.1~7 (2002)
- M. Pinto, "Asymptotic integration of a system resulting from the perturbation of an h-system", J. Math. Anal. Appl, 131, pp.194~216 (1988)
- Y.H. Goo, "Stability of nonlinear differential systems", Applicable Analysis, 43, pp.1~20 (1992)
관련 논문AI추천
h-STABILITY OF PERTURBED DIFFERENTIAL SYSTEMS구윤회한국수학교육학회 · 이론수학과 교직수학2011 · 제18권 제4호Boundedness in Perturbed functional differential systems via $t_{\infty}$-similarity구윤회, 최상일강원경기수학회 · 한국수학논문집2015 · 제23권 제2호BOUNDEDNESS IN NONLINEAR FUNCTIONAL DIFFERENTIAL SYSTEMS VIA t∞-SIMILARITY구윤회한국수학교육학회 · 이론수학과 교직수학2015 · 제22권 제3호Boundedness in nonlinear perturbed differential systems via $t_{\infty}$-similarity구윤회, 임동만강원경기수학회 · 한국수학논문집2016 · 제24권 제4호h¡STABILITY OF NONLINEAR PERTURBED DIFFERENTIAL SYSTEMS VIA t1-SIMILARITY구윤회, 양승범한국수학교육학회 · 이론수학과 교직수학2012 · 제19권 제2호Boundedness in the nonlinear perturbed differential systems via t∞–similarity구윤회한국수학교육학회 · 이론수학과 교직수학2016 · 제23권 제2호
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