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A Leighton-Borůvka formula for Morse conjugate points
Archivum mathematicum, Tome 21 (1985) no. 4, pp. 189-193 Cet article a éte moissonné depuis la source Czech Digital Mathematics Library

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Classification : 34C05, 34H05 
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Guggenheimer, H. A Leighton-Borůvka formula for Morse conjugate points. Archivum mathematicum, Tome 21 (1985) no. 4, pp. 189-193. http://geodesic.mathdoc.fr/item/ARM_1985_21_4_a1/

[1] O. Borůvka: Lineare Differentialtransformationen 2. Ordnung. VEB Deutsch. Verlag Wiss. Berlin 1967. | MR

[2] R. Freedman: Oscillation theory of systems of ordinary differential equations. Thesis, PINY 1979.

[3] H. Guggenheimer: On focal points and limit behavior of solutions of differential equations. Arch. Math. (Brno) 14 (1978) 139-144. | MR

14] H. Guggenheimer: Geometric theory of differential equations, III. Second Order Equations of the Reals. Arch. rat. Mech. Anal. 41 (1971) 219-240. | MR

[5] H. Guggenheimer: Applicable Geometry. Krieger, Huntington NY 1977. | MR | Zbl

[6] W. Leighton: Principal quadratic functionals. TAMS 67 (1949) 253-274. | MR | Zbl

[7] A. C. Peterson: On the monotone nature of boundary value functions for n-th order differential equations. Canad. Math. Bull. 15 (1972) 253-258. | MR | Zbl

[8] W. T. Reid: Ordinary Differential Equations. Wiley NY 1971. | MR | Zbl