Geodesic
Property $A$ of the $(n+1)^{th}$ order differential equation $\left [\frac 1{r_1(t)}\left (x^{(n)}(t)+p(t)x(t)\right )\right ]' = f(t,x(t),\cdots ,x^{(n)}(t))$
Archivum mathematicum, Tome 36 (2000) no. 5, pp. 487-498 Cet article a éte moissonné depuis la source Czech Digital Mathematics Library

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Classification : 34C10, 34C15 
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     author = {Kov\'a\v{c}ov\'a, Monika},
     title = {Property $A$ of the $(n+1)^{th}$ order differential equation $\left [\frac 1{r_1(t)}\left (x^{(n)}(t)+p(t)x(t)\right )\right ]' = f(t,x(t),\cdots ,x^{(n)}(t))$},
     journal = {Archivum mathematicum},
     pages = {487--498},
     year = {2000},
     volume = {36},
     number = {5},
     mrnumber = {1822818},
     zbl = {1072.34034},
     language = {en},
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}
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%T Property $A$ of the $(n+1)^{th}$ order differential equation $\left [\frac 1{r_1(t)}\left (x^{(n)}(t)+p(t)x(t)\right )\right ]' = f(t,x(t),\cdots ,x^{(n)}(t))$
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Kováčová, Monika. Property $A$ of the $(n+1)^{th}$ order differential equation $\left [\frac 1{r_1(t)}\left (x^{(n)}(t)+p(t)x(t)\right )\right ]' = f(t,x(t),\cdots ,x^{(n)}(t))$. Archivum mathematicum, Tome 36 (2000) no. 5, pp. 487-498. http://geodesic.mathdoc.fr/item/ARM_2000_36_5_a15/

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