A critical study of stability of neutral functional differential equations (1981)
- Authors:
- USP affiliated authors: IZE, ANTONIO FERNANDES - ICMC ; FREIRIA, ANTONIO ACRA - FFCLRP ; REIS, JOSE GERALDO DOS - FMRP
- Unidades: ICMC; FFCLRP; FMRP
- Assunto: EQUAÇÕES DIFERENCIAIS ORDINÁRIAS
- Language: Inglês
- Imprenta:
- Publisher: Academic Press
- Publisher place: New York
- Date published: 1981
- ISBN: 0121862801
- Source:
- Título: Recent Advances in Differential Equations
- Volume/Número/Paginação/Ano: 447 p.
-
ABNT
IZÉ, Antonio Fernandes e FREIRIA, A A e REIS, J G dos. A critical study of stability of neutral functional differential equations. Recent Advances in Differential Equations. Tradução . New York: Academic Press, 1981. p. 447 . . Acesso em: 18 fev. 2026. -
APA
Izé, A. F., Freiria, A. A., & Reis, J. G. dos. (1981). A critical study of stability of neutral functional differential equations. In Recent Advances in Differential Equations (p. 447 ). New York: Academic Press. -
NLM
Izé AF, Freiria AA, Reis JG dos. A critical study of stability of neutral functional differential equations. In: Recent Advances in Differential Equations. New York: Academic Press; 1981. p. 447 .[citado 2026 fev. 18 ] -
Vancouver
Izé AF, Freiria AA, Reis JG dos. A critical study of stability of neutral functional differential equations. In: Recent Advances in Differential Equations. New York: Academic Press; 1981. p. 447 .[citado 2026 fev. 18 ] - Some results on the stability of neutral functional differential equations
- Asymptotically autonomous neutral functional differential equations with time-dependent lag
- Integral stability for functional differential equations of the neutral type
- Conributions to stability of neutral functional differential equations
- Stability of perturbed neutral functional differential equations
- Total stability for neutral functional differential equations
- Infinite dimensional extension of theorems of hartman and witner on monotone positive solutions of ordinary differential equations
- Lyapunov numbers for a countable systems of ordinary differential equations
- Lyapunov numbers for a countable system of ordinary differential equations
- Asymptotic behavior and nonoscillation of Volterra integral equations and functional differential equations
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