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Interface for displaying transactions in PEPPOLEmelie, Åslund January 2020 (has links)
The purpose of this study is to show how transaction data from PEPPOL can bedisplayed in an effective way. PEPPOL is used to exchange e-documents betweenpublic and private entities worldwide. When there are many transactions comingthrough every day it is important to highlight the ones that have failed, and to beable to filter the transactions. This is done with Angular 9, and because Angular is being upgraded frequentlythis study also focuses on making maintainable and readable code which will helpfuture developers. Angular Materials table is being used, to display the transactions,as it provides a simple but modern table, and above the table there is a search barwhich helps us find specific transactions. Comments are added to the code, so it is easy to tell what each code block doesand the MVC pattern is used to split up the components, models and views.
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A COUPLED ANGULAR MOMENTUM MODEL FOR THE JOSEPHSON JUNCTION.DIRIENZO, ANDREW LEWIS. January 1982 (has links)
A model for the Josephson junction is constructed based on two macroscopic angular momentum vectors. These vectors, which interact via a Heisenberg-like Hamiltonian, are defined using Anderson's pseudospin concept in superconductivity. Along with this, a new state vector, which affords a more complete description of the constant-charge-imbalance mode of the junction, is explicitly constructed. The resulting equations of motion lead directly to the basic Josephson results and at the same time provide a simple physical picture for the dynamical behavior of the junction. Both the Anderson (n,(phi)) and Feynman two-state models of the junction are shown to be equivalent to a restricted form of the angular momentum approach. The process of formulating the junction problem in terms of pseudo-angular-momentum together with the above identification constitutes a microscopic derivation of the Feynman method. A perturbation theory calculation is carried out within the full pseudo-angular-momentum equations of motion to determine how this approach differs from the earlier ones.
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Investigação dos limiares dos processos de fragmentação e fusão incompleta / Investigation of thresholds of the processes of fragmentation and incomplete fusionAdded, Nemitala 01 March 1991 (has links)
Foram medidas correlações angulares entre C- \'ALFA\' nos sistemas \'ANTPOT. 16,18\'O + \'ANTPOT. 27\'Al e \'ANTPOT. 18\'O + \'ANTPOT. 28\'Si nas energias de 64, 56 e 50 MeV. As partículas pesadas (C) foram detetadas em ângulos próximos ao \"ângulo rasante\" do espalhamento. Os comportamentos das seções de choque dos processos de fusão incompleta e fragmentação em função do ângulo e energia são explciados com base em modelos simples de transferência-evaporação (fusão ncompleta) e decaimento sequencial (excitação-fragmentação) do projétil. / Charged particles angular correlations (C - ) were measured for the 16,18O + 27AI and 16 O + 28Si reactions at 64, 56 and 50 MeV bombarding energies. Heavy fragments (C) were detected near grazing angle. The observed energy dependence of incomplete fusion and projectile fragmen tation has been fitted to simple models based on a transfer reemission and projectile sequential decay (excitation-fragmentation) pictures.
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A Biomechanical Study of Angular Momentum and External Moments During a Ballet TurnWalters-Stewart, Coren 10 March 2011 (has links)
The following thesis applies equations of motion used in linear locomotion (gait analysis) to the analysis of the purely rotational motion of the fouetté or tour à la seconde. Modifications to the method of analysis include the creation of several MATLAB programs to compute improved estimates of the moment of inertia tensor, three-dimensional angular momentum about the dancer’s centre of mass. The results of this investigation—the quantification of angular momentum and external moments—are compared to similar results from gait analysis to demonstrate how the dancer maintains balance during rotational motion. The variables calculated by the MATLAB programs are particularly relevant in the field of balance control research in the context of inputs into the body’s balance control systems.
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A Biomechanical Study of Angular Momentum and External Moments During a Ballet TurnWalters-Stewart, Coren 10 March 2011 (has links)
The following thesis applies equations of motion used in linear locomotion (gait analysis) to the analysis of the purely rotational motion of the fouetté or tour à la seconde. Modifications to the method of analysis include the creation of several MATLAB programs to compute improved estimates of the moment of inertia tensor, three-dimensional angular momentum about the dancer’s centre of mass. The results of this investigation—the quantification of angular momentum and external moments—are compared to similar results from gait analysis to demonstrate how the dancer maintains balance during rotational motion. The variables calculated by the MATLAB programs are particularly relevant in the field of balance control research in the context of inputs into the body’s balance control systems.
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An Adaptive Angular Discretization Method for Neutral-Particle Transport in Three-Dimensional GeometriesJarrell, Joshua 2010 December 1900 (has links)
In this dissertation, we discuss an adaptive angular discretization scheme for
the neutral-particle transport equation in three dimensions. We mesh the direction
domain by dividing the faces of a regular octahedron into equilateral triangles and
projecting these onto “spherical triangles” on the surface of the sphere. We choose
four quadrature points per triangle, and we define interpolating basis functions that
are linear in the direction cosines. The quadrature point’s weight is the integral of
the point’s linear discontinuous finite element (LDFE) basis function over its local
triangle. Variations in the locations of the four points produce variations in the
quadrature set.
The new quadrature sets are amenable to local refinement and coarsening, and
hence can be used with an adaptive algorithm. If local refinement is requested, we
use the LDFE basis functions to build an approximate angular flux, interpolated, by
interpolation through the existing four points on a given triangle. We use a transport
sweep to find the actual values, calc, at certain test directions in the triangle and
compare against interpolated at those directions. If the results are not within a userdefined
tolerance, the test directions are added to the quadrature set.
The performance of our uniform sets (no local refinement) is dramatically better
than that of commonly used sets (level-symmetric (LS), Gauss-Chebyshev (GC) and
variants) and comparable to that of the Abu-Shumays Quadruple Range (QR) sets.
On simple problems, the QR sets and the new sets exhibit 4th-order convergence in the scalar flux as the directional mesh is refined, whereas the LS and GC sets exhibit
1.5-order and 2nd-order convergence, respectively. On difficult problems (near
discontinuities in the direction domain along directions that are not perpendicular
to coordinate axes), these convergence orders diminish and the new sets outperform
the others. We remark that the new LDFE sets have strictly positive weights and
that arbitrarily refined sets can be generated without the numerical difficulties that
plague the generation of high-order QR sets.
Adapted LDFE sets are more efficient than uniform LDFE sets only in difficult
problems. This is due partly to the high accuracy of the uniform sets, partly to
basing refinement decisions on purely local information, and partly to the difficulty
of mapping among differently refined sets. These results are promising and suggest
interesting future work that could lead to more accurate solutions, lower memory
requirements, and faster solutions for many transport problems.
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A Biomechanical Study of Angular Momentum and External Moments During a Ballet TurnWalters-Stewart, Coren 10 March 2011 (has links)
The following thesis applies equations of motion used in linear locomotion (gait analysis) to the analysis of the purely rotational motion of the fouetté or tour à la seconde. Modifications to the method of analysis include the creation of several MATLAB programs to compute improved estimates of the moment of inertia tensor, three-dimensional angular momentum about the dancer’s centre of mass. The results of this investigation—the quantification of angular momentum and external moments—are compared to similar results from gait analysis to demonstrate how the dancer maintains balance during rotational motion. The variables calculated by the MATLAB programs are particularly relevant in the field of balance control research in the context of inputs into the body’s balance control systems.
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Angular correlations of prompt gamma-rays from the spontaneous fission of ²⁵²CfGoodin, Christopher. January 2008 (has links)
Thesis (Ph. D. in Physics)--Vanderbilt University, Aug. 2008. / Title from title screen. Includes bibliographical references.
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Higher angular momentum effects in proton-proton scatteringHall, Harold H. January 1952 (has links)
Thesis (Ph. D.)--University of Wisconsin--Madison, 1952. / Typescript. Vita. eContent provider-neutral record in process. Description based on print version record. Includes bibliographical references.
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A study of the vector analyzing power in deuteron stripping reactions on ¹⁶O, ⁵²Cr, ⁵⁴Fe, and ⁹⁰ZrBjorkholm, Paul James, January 1969 (has links)
Thesis (Ph. D.)--University of Wisconsin--Madison, 1969. / Typescript. Vita. eContent provider-neutral record in process. Description based on print version record. Includes bibliographical references.
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