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The Saudi regime "will explode in time," he said.
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And as I was going to continue to stew on these two items over the weekend, some wanna be Timothy McVeigh makes himself known in New York City by leaving an SUV set to explode in Time Square.
And, increasingly, we are seeing people turn up with advanced hepatitis C who then die from cirrhosis and liver cancer.' Foster feels that hepatitis C is a viral time bomb and that 'each government seems to take the view that it won't explode in their time.
Do they explode in finite time?
These extensions may be arbitrarily chosen, provided that they satisfy Hypothesis 3.2 and that Eq. (11) has a weak solution which does not explode in finite time.
A systematic extension of the theory is outlined to enable the ML parametric identification of systems which are not necessarily Markovian, ergodic and stationary, and which may explode in finite time.
The boundedness of the functions (rho_{x}) and (zeta_{x}) is a technical hypothesis which simplifies the analysis but can be relaxed, provided that the above models have solutions which do not explode in finite time.
However, the coefficients of Eq. (1.4) do not satisfy the linear growth condition, though they are locally Lipschitz continuous, so the solution of Eq. (1.4) may explode in finite time [18].
However, the coefficients of system (1.3) do not satisfy the linear growth condition, though they are locally Lipschitz continuous, so the solution of system (1.3) may explode in finite time.
The right-hand side of system (13) is the sum a bounded term and a linear term multiplied by a negative constant; therefore, the system remains bounded and it cannot explode in finite time: it is defined on R +. □.
The locally Lipschitz continuous functions (b_{i}), (A_{i}), β and Γ are such that, on some filtered probability space ((varOmega,mathcal{F},mathbb{P}, mathcal{F}_{t},tgeq0))), there exists a weak solution to (11) which does not explode in finite time.
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