TY - JOUR A1 - Hafer, Jörg A1 - Kiy, Alexander A1 - Lucke, Ulrike T1 - Moodle & Co. auf dem Weg zur Personal Learning Environment JF - eleed N2 - Ausgehend von der typischen IT‐Infrastruktur für E‐Learning an Hochschulen auf der einen Seite sowie vom bisherigen Stand der Forschung zu Personal Learning Environments (PLEs) auf der anderen Seite zeigt dieser Beitrag auf, wie bestehende Werkzeuge bzw. Dienste zusammengeführt und für die Anforderungen der modernen, rechnergestützten Präsenzlehre aufbereitet werden können. Für diesen interdisziplinären Entwicklungsprozess bieten sowohl klassische Softwareentwicklungsverfahren als auch bestehende PLE‐Modelle wenig Hilfestellung an. Der Beitrag beschreibt die in einem campusweiten Projekt an der Universität Potsdam verfolgten Ansätze und die damit erzielten Ergebnisse. Dafür werden zunächst typische Lehr‐/Lern‐bzw. Kommunikations‐Szenarien identifiziert, aus denen Anforderungen an eine unterstützende Plattform abgeleitet werden. Dies führt zu einer umfassenden Sammlung zu berücksichtigender Dienste und deren Funktionen, die gemäß den Spezifika ihrer Nutzung in ein Gesamtsystem zu integrieren sind. Auf dieser Basis werden grundsätzliche Integrationsansätze und technische Details dieses Mash‐Ups in einer Gesamtschau aller relevanten Dienste betrachtet und in eine integrierende Systemarchitektur überführt. Deren konkrete Realisierung mit Hilfe der Portal‐Technologie Liferay wird dargestellt, wobei die eingangs definierten Szenarien aufgegriffen und exemplarisch vorgestellt werden. Ergänzende Anpassungen im Sinne einer personalisierbaren bzw. adaptiven Lern‐(und Arbeits‐)Umgebung werden ebenfalls unterstützt und kurz aufgezeigt. Y1 - 2014 UR - https://eleed.campussource.de/archive/10/4085 SN - 1860-7470 VL - 2014 IS - 10 ER - TY - JOUR A1 - Alsaedy, Ammar A1 - Tarkhanov, Nikolai Nikolaevich T1 - Normally solvable nonlinear boundary value problems JF - Nonlinear analysis : theory, methods & applications ; an international multidisciplinary journal N2 - We investigate nonlinear problems which appear as Euler-Lagrange equations for a variational problem. They include in particular variational boundary value problems for nonlinear elliptic equations studied by F. Browder in the 1960s. We establish a solvability criterion of such problems and elaborate an efficient orthogonal projection method for constructing approximate solutions. KW - Nonlinear Laplace operator KW - Boundary value problem KW - Dirichlet to Neumann operator Y1 - 2014 U6 - https://doi.org/10.1016/j.na.2013.09.024 SN - 0362-546X SN - 1873-5215 VL - 95 SP - 468 EP - 482 PB - Elsevier CY - Oxford ER - TY - JOUR A1 - Kiselev, Oleg M. A1 - Tarkhanov, Nikolai Nikolaevich T1 - The capture of a particle into resonance at potential hole with dissipative perturbation JF - Chaos, solitons & fractals : applications in science and engineering ; an interdisciplinary journal of nonlinear science N2 - We study the capture of a particle into resonance at a potential hole with dissipative perturbation and external periodic excitation. The measure of resonance solutions is evaluated. We also derive an asymptotic formula for the parameter range of those solutions which are captured into resonance. Y1 - 2014 U6 - https://doi.org/10.1016/j.chaos.2013.11.003 SN - 0960-0779 SN - 1873-2887 VL - 58 SP - 27 EP - 39 PB - Elsevier CY - Oxford ER - TY - JOUR A1 - Rungrottheera, Wannarut A1 - Schulze, Bert-Wolfgang T1 - Weighted spaces on corner manifolds JF - Complex variables and elliptic equations N2 - We study spaces on manifolds with double weights and iterated discrete and continuous asymptotics, and their relationship with corner pseudo-differential operators. KW - manifolds with corners KW - iterated asymptotics KW - operators with corner symbols KW - 35J70 KW - 47G30 KW - 58J40 Y1 - 2014 U6 - https://doi.org/10.1080/17476933.2013.876416 SN - 1747-6933 SN - 1747-6941 VL - 59 IS - 12 SP - 1706 EP - 1738 PB - Routledge, Taylor & Francis Group CY - Abingdon ER - TY - JOUR A1 - Klein, Markus A1 - Rama, Juliane T1 - Time asymptotics of e(-ith(kappa)) for analytic matrices and analytic perturbation theory JF - Asymptotic analysis N2 - In quantum mechanics the temporal decay of certain resonance states is associated with an effective time evolution e(-ith(kappa)), where h(.) is an analytic family of non-self-adjoint matrices. In general the corresponding resonance states do not decay exponentially in time. Using analytic perturbation theory, we derive asymptotic expansions for e(-ith(kappa)), simultaneously in the limits kappa -> 0 and t -> infinity, where the corrections with respect to pure exponential decay have uniform bounds in one complex variable kappa(2)t. In the Appendix we briefly review analytic perturbation theory, replacing the classical reference to the 1920 book of Knopp [Funktionentheorie II, Anwendungen und Weiterfuhrung der allgemeinen Theorie, Sammlung Goschen, Vereinigung wissenschaftlicher Verleger Walter de Gruyter, 1920] and its terminology by standard modern references. This might be of independent interest. KW - resonances KW - exponential decay KW - long-time corrections KW - Fermi golden rule KW - analytic perturbation theory Y1 - 2014 U6 - https://doi.org/10.3233/ASY-141226 SN - 0921-7134 SN - 1875-8576 VL - 89 IS - 3-4 SP - 189 EP - 233 PB - IOS Press CY - Amsterdam ER - TY - JOUR A1 - Grewe, Volker A1 - Brinkop, Sabine A1 - Joeckel, Patrick A1 - Shin, Seoleun A1 - Reich, Sebastian A1 - Yserentant, Harry T1 - On the theory of mass conserving transformations for Lagrangian methods in 3D atmosphere-chemistry models JF - Meteorologische Zeitschrift KW - Lagrangian modelling KW - chemistry KW - transformations Y1 - 2014 U6 - https://doi.org/10.1127/0941-2948/2014/0552 SN - 0941-2948 SN - 1610-1227 VL - 23 IS - 4 SP - 441 EP - 447 PB - Schweizerbart CY - Stuttgart ER - TY - JOUR A1 - Roelly, Sylvie A1 - Ruszel, W. M. T1 - Propagation of gibbsianness for infinite-dimensional diffusions with space-time interaction JF - Markov processes and related fields N2 - We consider infinite-dimensional diffusions where the interaction between the coordinates has a finite extent both in space and time. In particular, it is not supposed to be smooth or Markov. The initial state of the system is Gibbs, given by a strong summable interaction. If the strongness of this initial interaction is lower than a suitable level, and if the dynamical interaction is bounded from above in a right way, we prove that the law of the diffusion at any time t is a Gibbs measure with absolutely summable interaction. The main tool is a cluster expansion in space uniformly in time of the Girsanov factor coming from the dynamics and exponential ergodicity of the free dynamics to an equilibrium product measure. KW - infinite-dimensional diffusion KW - cluster expansion KW - non-Markov drift KW - Girsanov formula KW - ultracontractivity KW - planar rotors Y1 - 2014 SN - 1024-2953 VL - 20 IS - 4 SP - 653 EP - 674 PB - Polymat CY - Moscow ER - TY - JOUR A1 - Blanchard, Gilles A1 - Dickhaus, Thorsten A1 - Roquain, Etienne A1 - Villers, Fanny T1 - On least favorable configurations for step-up-down tests JF - Statistica Sinica KW - False discovery rate KW - least favorable configuration KW - multiple testing; Y1 - 2014 U6 - https://doi.org/10.5705/ss.2011.205 SN - 1017-0405 SN - 1996-8507 VL - 24 IS - 1 SP - 1 EP - U31 PB - Statistica Sinica, Institute of Statistical Science, Academia Sinica CY - Taipei ER - TY - JOUR A1 - Becker, Christian T1 - Relative differential cohomology JF - Lecture notes in mathematics : a collection of informal reports and seminars JF - Lecture Notes in Mathematics N2 - We study two notions of relative differential cohomology, using the model of differential characters. The two notions arise from the two options to construct relative homology, either by cycles of a quotient complex or of a mapping cone complex. We discuss the relation of the two notions of relative differential cohomology to each other. We discuss long exact sequences for both notions, thereby clarifying their relation to absolute differential cohomology. We construct the external and internal product of relative and absolute characters and show that relative differential cohomology is a right module over the absolute differential cohomology ring. Finally we construct fiber integration and transgression for relative differential characters. Y1 - 2014 SN - 978-3-319-07034-6; 978-3-319-07033-9 U6 - https://doi.org/10.1007/978-3-319-07034-6_2 SN - 0075-8434 VL - 2112 SP - 91 EP - 180 PB - Springer CY - Berlin ER - TY - JOUR A1 - Bär, Christian A1 - Becker, Christian T1 - Differential characters and geometric chains JF - Lecture notes in mathematics : a collection of informal reports and seminars JF - Lecture Notes in Mathematics N2 - We study Cheeger-Simons differential characters and provide geometric descriptions of the ring structure and of the fiber integration map. The uniqueness of differential cohomology (up to unique natural transformation) is proved by deriving an explicit formula for any natural transformation between a differential cohomology theory and the model given by differential characters. Fiber integration for fibers with boundary is treated in the context of relative differential characters. As applications we treat higher-dimensional holonomy, parallel transport, and transgression. Y1 - 2014 SN - 978-3-319-07034-6; 978-3-319-07033-9 U6 - https://doi.org/10.1007/978-3-319-07034-6_1 SN - 0075-8434 VL - 2112 SP - 1 EP - 90 PB - Springer CY - Berlin ER -