Tujuan penelitian ini adalah untuk mengetahui hasil perbandingan tingkat kenyamanan pasien, proyeksi yang lebih memudahkan radiografer. dan informasi anatomi pada proyeksi AP Axial Plantodorsal dan proyeksi AP Axial Dorsoplantar. Penulisan karya tulis ini menggunakan metode kuantitatif dengan pendekatan eksperimen, metode tersebut yaitu penulis turun ke lapangan melakukan eksposi kepada relawan yaitu menggunakan proyeksi AP Axial Plantodorsal dan proyeksi AP Axial Dorsoplantar dan membandingkan hasil radiograf dari proyeksi AP Axial Plantodorsal dan proyeksi AP Axial Dorsoplantar. Metode pengumpulan data yaitu dengan cara memberikan kuesioner kepada 10 orang relawan untuk menilai kenyamanan pasien, memberikan kuesioner kepada 3 orang radiografer untuk menilai kemudahan mengerjakan proyeksi dan yang terakhir diberikan kuesioner kepada 3 orang dokter untuk menilai informasi anatomi yang data tersebut akan diolah menggunakanan aplikasi SPSS. Dari pengolahan dan analisis data diperoleh hasil penelitian bahwa dengan menggunakan proyeksi AP Axial Plantodorsal lebih optimal dalam memberikan informasi anatomi
Since the national romantic era, the Haugesund region of Norway has been associated with patriotism and heroism as it is believed to be the homeland of the Viking hero Harald Fairhair, the first king of Norway. In the arrival hall at the airport outside Haugesund the passengers are today faced with the following words: “Welcome to the Homeland of the Viking Kings”. The slogan refers to official regional attraction strategies based on a late modern Viking enthusiasm, used in efforts to increase local identity, to enchant a visitor market and to brand the region, in short, to create pride and glory. In this paper, dynamics of heritage production at Haugesund are examined by emphasising how a popular and commercial past (“the experience society”) mediates public debates and conflicts, thus questioning the function experts within the field of archaeology and the cultural heritage management have in local communities.
We construct a singular minimizing map ${\bf u}$ from $\mathbb{R}^3$ to $\mathbb{R}^2$ of a smooth uniformly convex functional of the form $\int_{B_1} F(D{\bf u})\,dx$.
The existence and regularity of the classical plurisubharmonic solution for complex Monge-Ampère equations subject to the semilinear oblique boundary condition which is C^1 perturbation of the Neumann boundary condition, are proved in the certain strictly pseudoconvex domain in C^n.
We show an exact (i.e. no smooth error terms) Fourier inversion type formula for differential operators over Riemannian manifolds. This provides a coordinate free approach for the theory of pseudo-differential operators.
We prove global existence of strong solutions to the drift-diffusion-Maxwell system in two space dimension. We also provide an exponential growth estimate for the $H^1$ norm of the solution.
The main aim of this paper is to find the necessary and sufficient conditions for a modulus of continuity of a martingale $F\in H_{p},$ for which Fejér means convergence in $H_{p}$-norm, when $0<p\leq 1/2.$
We prove the existence of a 2-parameter family of small quasi-periodic in time solutions of discrete nonlinear Schrödinger equation (DNLS). We further show that all small solutions of DNLS decouples to this quasi-periodic solution and dispersive wave.
Wie Reuters meldet, haben die Nachrichtenagentur AP und der Monitoring-Dienst Meltwater in den USA einen Streit über Ausschnitte aus AP-Meldungen mit einem Vergleich beendet und eine offizielle "Partnerschaft" angekündigt. AP hatte Meltwater vorgeworfen, der vor allem von Firmenkunden genutzte Dienst verletze Urheberrechte der Agentur.
We determine sufficient conditions for the occurrence of a pointwise gradient estimate for the evolution operators associated to nonautonomous second order parabolic operators with (possibly) unbounded coefficients. Moreover we exhibit a class of operators which satisfy our conditions.
By exploiting a suitable Trudinger-Moser inequality for fractional Sobolev spaces, we obtain existence and multiplicity of solutions for a class of one-dimensional nonlocal equations with fractional diffusion and nonlinearity at exponential growth.
In this paper, we study the $L^{2}$-boundedness and $L^{2}$-compactness of a class of $h$-Fourier integral operators. These operators are bounded (respectively compact) if the weight of the amplitude is bounded (respectively tends to $0)$.
We construct solutions to p-Laplace type equations in unbounded Lipschitz domains in the plane with prescribed boundary data in appropriate fractional Sobolev spaces. Our approach builds on a Cauchy integral representation formula for solutions.
We study Smoluchowski-Poisson equation in two space dimensions provided with Dirichlet boundary condition for the Poisson part. For this equation several profiles of blowup solution have been noticed. Here we show collapse mass quantization with possible vanishing term.
Various optimal estimates for solutions of the Laplace, Lamé and Stokes equations in multidimensional domains, as well as new real-part theorems for analytic functions are obtained.
Multilinear trace restriction inequalities are obtained for Hardy's inequality. More generally, detailed development is given for new multilinear forms for Young's convolution inequality, and a new proof for the multilinear Hardy-Littlewood-Sobolev inequality, and its realization on hyperbolic space.
In the paper, the contact - boundary value problem with non-classical conditions not requiring agreement conditions is considered for a pseudoparabolic equation. The equivalence of these conditions is substantiated in the case if the solution of the solution of the stated problem is sought in S.L.Sobolev isotropic space.
We study the boundary behavior of viscosity nonnegative solutions of fully nonlinear parabolic Pucci extremal operators. We establish local and global comparison theorems in $C^{1,1} cylinders, along with a backward Harnack inequality.