MR673703
Burton, T. A.
null
Boundedness in functional-differential equations
Fako de l'Funkcialaj Ekvacioj Japana Matematika Societo. Funkcialaj Ekvaciog. Serio Internacia
25
1982
51--77
http://fe.math.kobe-u.ac.jp/FE/FullPapers/vol25/fe25-1-5.pdf
http://fe.math.kobe-u.ac.jp/FE/FE_pdf_with_bookmark/FE21-30-en_KML/fe25-051-077/fe25-051-077.pdf
http://www.ams.org/mathscinet-getitem?mr=MR673703
fe25-051-077
1982
Boundedness in Functional Differential Equations
BURTON, T. A.
BURTON, T. A.
1
Burton, T. A.
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Burton, T. A.
Stability theory for delay equations
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Burton, T. A.
Stability theory for Volterra equations
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Burton, T. A.
Uniform stabilities for Volterra equations
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Burton, T. A.
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6
Burton, T. A.; Haddock, John R.
On the delay-differential equations $x'(t)+a(t)f(x(t-r(t)))=O$ and $x''(t)+a(t)f(x(t-r(t)))=O$
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Data is not found in MathSci.
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7
Burton, T. A.; Haddock, John R.
On solutions tending to zero for the equation $x''(t)+a(t)x(t-r(t))=O$
Arch. Math.
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48-51
Data is not found in MathSci.
Cache/Bu/Burton,x''(t)+a(t)x(t-r(t))=O,Arch*,1976,1977
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Driver, R. D.
Existence and stability of solutions of a delay differential system
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Existence of periodic solutions of functional differential equations
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Grimmer, R.; Seifert, G.
Stability properties of Volterra integrodifferential equations
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MR0388002
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Haddock, John R.
Some new results on stability and convergence of solutions of ordinary and functional differential equations
Funkcial. Ekvac.
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1976
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MR0454263
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Hale, Jack
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MR0508721
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MR0367734
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Miller, Richard K.
Nonlinear Volterra Integral Equations
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Yoshizawa, T.
Stability by Liapunov's Second Method
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MR0208086
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