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Moreover, the theory entails that there is a certain algebraic combination of spatial and temporal distances between any pair of events the so-called "spatiotemporal interval"—on which all inertial observers necessarily will agree.
Suppose that [t0, t] is the interval on which the solution g(·, t, x) is defined.
then, where is the maximum time interval on which the solution of problem (1.1)–(1.3) exists.
Denote by the maximal interval on which the function exists and by the function defined on.
Two strategies (η max and η GCD ) were proposed to compute the interval on which monitored processes send heartbeats.
There, the whole time interval on which the glottis is expected to be open is localized and discarded from the analysis frame.
Similar(44)
This yields the largest possible intervals on which existence of Bernstein bases is guaranteed, such bases being then automatically the optimal normalised totally positive bases.
As a result we obtain a sequence of intervals on which (11) holds: this is a strip structure.
u(x 0) = R, x 2 = 1 and u > R on (x 0, 1]. (the case of intervals on which u < 0 is similar).
It is known (see [1, 2]) that two horseshoe maps of the same type and without homtervals (i.e., intervals on which all their iterates are monotone) are topologically conjugate.
U_{zero} = left{ {l in Omega_{U} |d^{t} (l) = 0{text{ and }}t in tau_{zero} } right} (22 where τ zero is a set of time intervals on which demand is zero and n zero is the cardinality of τ zero.
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