The tourists' last five wickets went for 18 runs after Nuwan Zoysa slipped a reverse-inswinging yorker through Lara's hitherto impregnable defence, some feat considering the ball was 70 overs old.
We bowled pretty good considering the ball did nip around, but that's cricket.
We consider the ball (bar{B}(0,upsilon) subset F_{(nu',beta,mu,k_{2})}^{d}) constructed in Lemma 5 which is a complete metric space for the norm (|cdot|_{(nu',beta,mu,k_{2})}).
Consider the ball (mathfrak{ B }_{r} = { u inPsi: Vert u Vert _{alpha- 1} le r } ) with (r ge Vert mu_{1} Vert _{alpha- 1} + mathcal{R} Vert y Vert ).
We consider the ball (bar{B}(0,varpi) subset F_{(nu,beta,mu,k_{1},kappa)}^{d}) constructed in Lemma 3 which is a complete metric space for the norm (|cdot|_{(nu,beta,mu,k_{1},kappa)}).
If the location's doors are open in front of home plate and the ball heads out the doors, some places consider the ball to be live at all times until the fielding team retrieves it, or it may be considered a home run.
Indeed, the absorber is modelled by considering the balls stored in an enclosure and attached to the primary system as multiphase flow of gas-particle.
Finally, for integers j ≥ 0 we consider the balls as in (81) where this time B j : = B ( x, r j ), r j = δ 1 j r, r : = R l and the related comparison solutions v j ∈ u + W 0 1, p ( B j ) in (112).
Consider the balls B ρ and B b ρ, where b is a fixed constant greater than 1, which are concentric with B ρ 0. Suppose that for arbitrary ρ ≤ b − 1 ρ 0, at least one of the following inequalities regarding u ( x ) is valid: osc Ω ρ u ≤ c 1 ρ ε, osc Ω ρ u ≤ ϑ osc Ω b ρ u. for certain positive constants c 1, ε ≤ 1 and ϑ < 1.
