results overall, there were 2 (2.7%) mason ii fractures, 21 (28%) mason iii fractures, and 52 (69.3%) mason iv fractures. arbeitsgemeinschaft fur osteosynthesefragen (ao) classification was also determined. of the 85 patients in our study, 75 were available for follow-up. follow-up averaged 41.5 months (range, 4 - 93 months). average scores for the cohort were as follows: morrey, 85.7 (median 9...

Coronoid fractures are not easily accessed surgically. Despite the majority of cases of coronoid fracture responding to conservative treatment, limited range of motion or instability can develop after such treatment. Therefore, unstable coronoid fractures should be treated surgically to improve clinical outcome. Several approaches and treatment methods have been used for coronoid fractures. The...

Find loads of the morrey and campanato meet besov lizorkin and triebel book catalogues in this site as the choice of you visiting this page. You can also join to the website book library that will show you numerous books from any types. Literature, science, politics, and many more catalogues are presented to offer you the best book to find. The book that really makes you feels satisfied. Or tha...

This note proves sharp affine Gagliardo-Nirenberg inequalities which are stronger than all known sharp Euclidean Gagliardo-Nirenberg inequalities and imply the affine L−Sobolev inequalities. The logarithmic version of affine L−Sobolev inequalities is verified. Moreover, An alternative proof of the affine Moser-Trudinger and Morrey-Sobolev inequalities is given. The main tools are the equimeasur...

We present a discrete Hodge-Morrey-Friedrichs decomposition for piecewise constant vector fields on simplicial surfaces with boundary which is structurally consistent with the smooth theory. In particular, it preserves a deep linkage between metric properties of the spaces of harmonic Dirichlet and Neumann fields and the topology of the underlying geometry, which reveals itself as a discrete de...

Our aim in this paper is to establish Hardy-Sobolev inequalities for Sobolev functions and generalized Riesz potentials central Herz-Morrey spaces on the unit ball. As an application, we obtain norm Green potentials.

In this paper, we establish the existence of solutions to fractional semilinear parabolic equations in Besov-Morrey spaces for a large class initial data including distributions other than Radon measures. We also obtain sufficient conditions viscous Hamilton-Jacobi equations.

We introduce a new ladder of function spaces which is shown to fill in the gap between the weak Lp∞ spaces and the larger Morrey spaces, Mp. Our motivation for introducing these new spaces, denoted ∨pq, is to gain a more accurate information on (compact) embeddings of Morrey spaces in appropriate Sobolev spaces. It is here that the secondary parameter q (— and a further logarithmic refinement p...

In this paper, we prove the boundedness of multilinear Littlewood-Paley square operators and their commutators on weighted Morrey spaces, then give weak-type $$L\log L$$ estimates for g-functions Marcinkiewicz integrals spaces in form corollaries.