Potsdam - Astronomische Gesellschaft
Potsdam - Astronomische Gesellschaft
Potsdam - Astronomische Gesellschaft
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646 <strong>Potsdam</strong>: MPI für Gravitationsphysik<br />
Friedrich, H.: Editorial note to: Karl Stellmacher, On the initial value problem of the<br />
equations of gravitation. In: General Relativity and Gravitation, 42, 7, 1765-1767<br />
(2010).<br />
Galleas, W.: Functional relations for the six vertex model with domain wall boundary<br />
conditions. In: Journal of Statistical Mechanics: Theory and Experiment, 2010, Seq.<br />
No.: P06008 (2010).<br />
Gauntlett, J. P., & Varela, O.: Universal Kaluza-Klein reductions of type IIB to N=4<br />
supergravity in five dimensions. In: Journal of High Energy Physics, 2010, 06, Seq.<br />
No.: 081 (2010).<br />
Giacomazzo, B., Rezzolla, L., & Baiotti, L.: Can magnetic fields be detected during the inspiral<br />
of binary neutron stars? In: Monthly Notices of the Royal Astronomical Society,<br />
399, 1, L164-L168 (2010).<br />
Giesel, K., Tambornino, J., & Thiemann, T.: LTB spacetimes in terms of Dirac observables.<br />
In: Classical and quantum gravity, 27, 10, Seq. No.: 105013 (2010).<br />
Giesel, K., Hofmann, S., Thiemann, T., & Winkler, O.: Manifestly gauge-invariant general<br />
relativistic perturbation theory: II. FRW background and first order. In: Classical and<br />
quantum gravity, 27, 5, Seq. No.: 055006 (2010).<br />
Giesel, K., Hofmann, S., Thiemann, T., & Winkler, O.: Manifestly gauge-invariant general<br />
relativistic perturbation theory: I. Foundations. In: Classical and quantum gravity, 27,<br />
5, Seq. No.: 055005 (2010).<br />
Girelli, F., Livine, E. R., & Oriti, D.: 4d Deformed Special Relativity from Group Field<br />
Theories. In: Physical Review D., 81, Seq. No.: 024015 (2010).<br />
Girelli, F., Livine, E. R., & Oriti, D.: Four-dimensional deformed special relativity from<br />
group field theories. In: Physical Review D., 81, 2, Seq. No.: 024015 (2010).<br />
Govindarajan, T. R., Padmanabhan, P., & Shreecharan, T.: Beyond fuzzy spheres. In:<br />
Journal of Physics A, 43, 20, Seq. No.: 205203 (2010).<br />
Goßler, S., Bertolini, A., Born, M., Chen, Y., Dahl, K., Gering, D., Gräf, C., Heinzel, G.,<br />
Hild, S., Kawazoe, F., Kranz, O., Kühn, G., Lück, H., Mossavi, K., Schnabel, R.,<br />
Somiya, K., Strain, K. A., Taylor, J. R., Wanner, A., Westphal, T., Willke, B., &<br />
Danzmann, K.: The AEI 10m prototype interferometer. In: Classical and Quantum<br />
Gravity, 27, Seq. No.: 084023 (2010).<br />
Gromov, N., Kazakov, V., Kozak, A., & Vieira, P.: Exact Spectrum of Anomalous Dimensions<br />
of Planar N=4 Supersymmetric Yang-Mills Theory: TBA and excited states. In:<br />
Letters in Mathematical Physics, 91, 3, 265-287 (2010).<br />
Gromov, N., Kazakov, V., & Vieira, P.: Exact Spectrum of Planar N=4 Supersymmetric<br />
Yang-Mills Theory: Konishi Dimension at Any Coupling. In: Physical Review Letters,<br />
104,21, Seq. No.: 211601 (2010).<br />
Gromov, N., Kazakov, V., & Vieira, P.: Finite volume spectrum of 2D field theories from<br />
Hirota dynamics. In: Journal of High Energy Physics, 2010, 12, Seq. No.: 060 (2010).<br />
Han, M.: Canonical path-integral measures for Holst and Plebanski gravity: II. Gauge<br />
invariance and physical inner product. In: Classical and quantum gravity, 27, 24, Seq.<br />
No.: 245015 (2010).<br />
Han, M.: A path integral for the master constraint of loop quantum gravity. In: Classical<br />
and quantum gravity, 27, 21, Seq. No.: 215009 (2010).<br />
Han, M., & Thiemann, T.: On the relation between operator constraint, master constraint,<br />
reduced phase space and path integral quantization. In: Classical and quantum gravity,<br />
27, 22, Seq. No.: 225019 (2010).<br />
Han, M., & Thiemann, T.: On the relation between rigging inner product and master