Let (A0, A1) be a pair of interpolation spaces and β ∈ ]0, 1[. We show that if (A β , n β ) is a weakly-LUR space for a specific norm n β (equivalent to the natural one), then A θ = A θ for every θ ∈ ]0, 1[.
Let G be a compact metric infinite abelian group and let X be a Banach space. We study the following question: if the dual X * of X does not have the Radon-Nikodym property, is L p (G, X * ) complemented in L q (G, X) * , 1 < p ≤ ∞, 1/p + 1/q = 1, or, if p = 1, in the subspace of C(G, X) * consisting of the measures that are absolutely continuous with respect to the Haar measure?We show that the answer is negative if X is separable and does not contain 1 , and if 1 ≤ p < ∞. If p = 1, this answers a question of G. Emmanuele. We show that the answer is positive if X * is a Banach lattice that does not contain a copy of c0, 1 ≤ p < ∞. It is also positive, by a different method, if p = ∞ and X * = M (K), where K is a compact space with a perfect subset.Moreover, we examine whether CΛ(G, X * ) may be complemented in L ∞ Λ (G, X * ), where Λ is a subset of Γ , the dual group of G, when the space X is separable and L 1 (G, X)/L 1 Λ c (G, X) does not contain 1 .
Meniscal suturing has become the gold standard when it comes to meniscal tears in vascularized areas, especially in the younger population. The all-inside meniscal suturing technique has gained popularity in the past year due to decreased operative time as well as decreased risk of adverse events, as compared to other modalities. However, several complications have been reported with the all-inside technique, including soft tissue and neurovascular injury. This is the first case reporting a semimembranosus tendon entrapment following an all-inside medial meniscal suture. Being aware of such complications is crucial in order to avoid them and treat them promptly should they arise.
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