The Glassy Phase of Complex Branching Brownian Motion (English)
- New search for: Madaule, Thomas
- New search for: Rhodes, Rémi
- New search for: Vargas, Vincent
- New search for: Madaule, Thomas
- New search for: Rhodes, Rémi
- New search for: Vargas, Vincent
In:
Communications in Mathematical Physics
;
334
, 3
; 1157-1187
;
2015
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ISSN:
- Article (Journal) / Print
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Title:The Glassy Phase of Complex Branching Brownian Motion
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Contributors:
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Published in:Communications in Mathematical Physics ; 334, 3 ; 1157-1187
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Publisher:
- New search for: Springer Berlin Heidelberg
- New search for: Springer
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Place of publication:Berlin
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Publication date:2015
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ISSN:
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ZDBID:
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DOI:
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Type of media:Article (Journal)
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Type of material:Print
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Language:English
- New search for: 33.06 / 31.80
- Further information on Basic classification
- New search for: 020/3410
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Keywords:
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Classification:
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Source:
Table of contents – Volume 334, Issue 3
The tables of contents are generated automatically and are based on the data records of the individual contributions available in the index of the TIB portal. The display of the Tables of Contents may therefore be incomplete.
- 1157
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The Glassy Phase of Complex Branching Brownian MotionMadaule, Thomas / Rhodes, Rémi / Vargas, Vincent et al. | 2015
- 1189
-
Metastable States When the Fermi Golden Rule Constant VanishesCornean, Horia D. / Jensen, Arne / Nenciu, Gheorghe et al. | 2014
- 1219
-
Tetrahedron Equation and Quantum R Matrices for q-oscillator Representations of , andKuniba, Atsuo / Okado, Masato et al. | 2014
- 1219
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Tetrahedron Equation and Quantum R Matrices for q-oscillator Representations of Formula Not Shown , Formula Not Shown and Formula Not ShownKuniba, A. / Okado, M. et al. | 2015
- 1219
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Tetrahedron Equation and Quantum R Matrices for q-oscillator Representations of $${U_q(A^{(2)}_{2n})}$$, $${U_q(C^{(1)}_{n})}$$ and $${U_q(D^{(2)}_{n+1})}$$Kuniba, Atsuo / Okado, Masato et al. | 2014
- 1245
-
Free Monotone Transport Without a TraceNelson, Brent et al. | 2014
- 1299
-
Instability of Spatially Homogeneous Solutions in the Class of Formula Not Shown -Symmetric Solutions to Einstein’s Vacuum EquationsRingström, H. et al. | 2015
- 1299
-
Instability of Spatially Homogeneous Solutions in the Class of -Symmetric Solutions to Einstein’s Vacuum EquationsRingström, Hans et al. | 2015
- 1299
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Instability of Spatially Homogeneous Solutions in the Class of $${\mathbb{T}^{2}}$$-Symmetric Solutions to Einstein’s Vacuum EquationsRingström, Hans et al. | 2015
- 1377
-
Green-Kubo Formula for Weakly Coupled Systems with NoiseBernardin, Cédric / Huveneers, François / Lebowitz, Joel L. / Liverani, Carlangelo / Olla, Stefano et al. | 2014
- 1413
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An Abstract Nash–Moser Theorem and Quasi-Periodic Solutions for NLW and NLS on Compact Lie Groups and Homogeneous ManifoldsBerti, Massimiliano / Corsi, Livia / Procesi, Michela et al. | 2014
- 1455
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Partial Regularity of Suitable Weak Solutions to the Fractional Navier–Stokes EquationsTang, Lan / Yu, Yong et al. | 2014
- 1483
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Partition Functions of Formula Not Shown Gauge Theories on S 2 and VorticesBenini, F. / Cremonesi, S. et al. | 2015
- 1483
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Partition Functions of Gauge Theories on S 2 and VorticesBenini, Francesco / Cremonesi, Stefano et al. | 2014
- 1483
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Partition Functions of $${\mathcal{N}=(2,2)}$$ Gauge Theories on S2 and VorticesBenini, Francesco / Cremonesi, Stefano et al. | 2014
- 1529
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Light Cones in Finsler SpacetimeMinguzzi, E. et al. | 2014
- 1553
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A Solution of Gaussian Optimizer Conjecture for Quantum ChannelsGiovannetti, V. / Holevo, A. S. / García-Patrón, R. et al. | 2014
- 1573
-
Going Beyond the Threshold: Scattering and Blow-up in the Focusing NLS EquationDuyckaerts, Thomas / Roudenko, Svetlana et al. | 2014
- 1617
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Quantum Hypothesis Testing and the Operational Interpretation of the Quantum Rényi Relative EntropiesMosonyi, Milán / Ogawa, Tomohiro et al. | 2014
- 1649
-
The Oriented Graph ComplexesWillwacher, Thomas et al. | 2014
- 1667
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Finite Time Blow Up for a 1D Model of 2D Boussinesq SystemChoi, Kyudong / Kiselev, Alexander / Yao, Yao et al. | 2014