On the oscillation of solutions of $y\sp{(2n)}+By'+A\sb 1(t)y=0$, $B0$
Mathematica slovaca, Tome 32 (1982) no. 4, pp. 405-412
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     author = {Mamrilla, Juraj},
     title = {On the oscillation of solutions of $y\sp{(2n)}+By'+A\sb 1(t)y=0$, $B<0$},
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     year = {1982},
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Mamrilla, Juraj. On the oscillation of solutions of $y\sp{(2n)}+By'+A\sb 1(t)y=0$, $B<0$. Mathematica slovaca, Tome 32 (1982) no. 4, pp. 405-412. http://geodesic.mathdoc.fr/item/MASLO_1982_32_4_a12/

[1] KOHДPATЬEB B. A.: O кoлeблeмocти peшeний ypaвнeния $y^{(n)} + p(x)y = 0$. Tpyды Mocк. мaт. oбщ.-вa 10 (1961), 419-436.

[2] MAMRILLA J.: O кoлeблeмocти peшeний ypaвнeния $y^{(2n)}+ By' + A_ (t)y = 0$. $B>0$. (To appear in Acta Univ. Comen. - Mathematica XXXV 1980).

[3] MAMRILLA J.: On the Oscillation of Solution of $y^(4)+ A_5y' + A_б(t)y + g(t, y)=0$. Bolletino U.M.I. (4) 4 (1971) 68-75. | MR

[4] ŠVEC M.: Suг les dispersions des intégrales de ľéquation y^{(4)} + Q(x)y = 0,$. Čech. mat. ž, T. 5 (80) 1955.

[5] ŠVEC, M: Sur une propriété des integrales de ľéquation $y^(n) + Q(x)y = 0$, $n = 3, 4$. Čech. mat. ž., T. 7 (82) 1957. | MR

[6] ŠVEC M.: Eine Eigenwertaufgabe der Differentialgleichung $y^(n) + Q(x, λ)y = 0.$. Čech. mat. ž. 6 (81) 1956. | MR | Zbl