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Consider (1), where all coefficients are positive, subject to condition (5), where L = min max { B, C, D }, U = max min { B, C, D }. Then x ¯ is globally asymptotically stable.
Since all the functions f t i are one to one, so the determinant D will be zero subject to condition if a = b, likewise FΛ(a) will be equal to FΛ(b) if a = b.
(ii) Consider (1), where all coefficients are positive, subject to condition (5), where L = min max { B, C, D }, U = max min { B, C, D }. Then x ¯ is globally asymptotically stable. .
Minimum extrapolation: T is the intersection set of (overset{lower0.5emhbox{$smash{scriptscriptstylefrown}$}}{T}) satisfying postulates 1,2, and 3 and subject to condition that each of observed vectors ({kern 1pt} left( {X_{j},Y_{j} } right) in overset{lower0.5emhbox{$smash{scriptscriptstylefrown}$}}{T},;j = 1, ldots,n).
It appears that the event is subject to condition of end-shortening and repair.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com