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In most cases, the function g does not satisfy sign condition (H1).
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When both parties are satisfied, sign the lease, and keep one copy each.
After being completely satisfied, sign in the contract with your chosen vendor.
For now, Mr. Gensler was satisfied signing off on just the data rules and whistle-blower program.
But in this circumstance, the pendulum-type equations satisfy some sign property locally.
Our objective is to characterize the most likely admissible model(s) within the set of structural VAR models that satisfy the sign restrictions.
The authors in [5, 6] showed that the weighted ENO (WENO) schemes [3, 4, 7], both upwind or central based, fail to satisfy the sign property.
All these reactions, however, cannot be considered as proper reactions because reactions 1 and 2 do not satisfy the sign convention, and reaction 3 produces low quantities of garnet.
Since a > 0 and b > 0 are arbitrary constants, we cannot obtain the boundedness of the solution u for Eq. (2) although the initial data satisfy the sign condition.
The existence and uniqueness results for the global weak solutions of the Camassa-Holm model have been proved by Constantin and Escher [17] and Danchin [18], [19] by assuming that the initial data satisfy the sign condition.
To overcome this, assuming that the solution itself satisfies u ∈ L 1 ( R ) and the initial data satisfy the sign condition, we adopt the methods used in Rodriguez-Blanco [16] to derive that ∥ ∂ u ( t, x ) ∂ x ∥ L ∞ ( R ) possesses bounds for any time t > 0. This leads us to establish the well-posedness of the global strong solutions to Eq. (2).
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