Results 241 to 249 of about 364,639 (249)
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1971
Consider the equation $${\rm{\ddot x}}\left( {\rm{t}} \right) + {\rm{f}}\left( {{\rm{x}}\left( {\rm{t}} \right){\rm{\dot x}}\left( {\rm{t}} \right)} \right) + {\rm{g}}\left( {{\rm{x}}\left( {{\rm{t}} - {\rm{r}}} \right)} \right) = 0$$ (31.1) where r > 0, f(x) is continuous, g(x) has continuous first derivatives, (a) \({\rm{F}}\left ...
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Consider the equation $${\rm{\ddot x}}\left( {\rm{t}} \right) + {\rm{f}}\left( {{\rm{x}}\left( {\rm{t}} \right){\rm{\dot x}}\left( {\rm{t}} \right)} \right) + {\rm{g}}\left( {{\rm{x}}\left( {{\rm{t}} - {\rm{r}}} \right)} \right) = 0$$ (31.1) where r > 0, f(x) is continuous, g(x) has continuous first derivatives, (a) \({\rm{F}}\left ...
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Test of the Non Separability of the $$ {{\rm{K}}^{\rm{0}}}{{\rm{\bar K}}^{\rm{0}}} $$ System
1984At present there is no experimental verification that the \( {{\rm{K}}^{\rm{0}}}{{\rm{\bar K}}^{\rm{0}}} \) system remains a non-separate system when the particles fly apart. For example, Furry’s hypothesis may be considered. An experimental test of this non-separability requires producing \( {\underline {\rm{K}} ^0}\,\,{\rm{and}}\,\,{\overline {\rm{K}}
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Pfl�gers Archiv European Journal of Physiology, 2001
Ivana Novak, Bettina C. Christoffersen
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Ivana Novak, Bettina C. Christoffersen
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The classes of $({\rm A}){\rm sh}_{m}$ and $({\rm B}){\rm sh}_{m}$ functions
Annales Polonici MathematiciDildora Qalandarova, Bakhrom Abdullaev
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