Structure and rigidity of functions in with gradients taking only three values (English)
- New search for: Moser, Roger
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In:
Proceedings of the London Mathematical Society
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116
, 4
;
813-846
;
2018
- Article (Journal) / Electronic Resource
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Title:Structure and rigidity of functions in with gradients taking only three values
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Contributors:Moser, Roger ( author )
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Published in:Proceedings of the London Mathematical Society ; 116, 4 ; 813-846
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Publisher:
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Publication date:2018-04-01
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Size:34 pages
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ISSN:
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DOI:
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Type of media:Article (Journal)
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Type of material:Electronic Resource
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Language:English
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Keywords:
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Source:
Table of contents – Volume 116, Issue 4
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.
- 729
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Travelling waves for a non‐monotone bistable equation with delay: existence and oscillationsAlfaro, Matthieu / Ducrot, Arnaud / Giletti, Thomas et al. | 2018
- 760
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Dense normal subgroups and chief factors in locally compact groupsReid, Colin D. / Wesolek, Phillip R. et al. | 2018
- 813
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Structure and rigidity of functions in with gradients taking only three valuesMoser, Roger et al. | 2018
- 847
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On the trace of random walks on random graphsFrieze, Alan / Krivelevich, Michael / Michaeli, Peleg / Peled, Ron et al. | 2018
- 878
-
Irreducible projective representations of the symmetric group which remain irreducible in characteristic 2Fayers, Matthew et al. | 2018
- 929
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Structure of equilibrium states on self‐affine sets and strict monotonicity of affinity dimensionKäenmäki, Antti / Morris, Ian D. et al. | 2018
- 957
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Aperiodic order and spherical diffraction, I: auto‐correlation of regular model setsBjörklund, Michael / Hartnick, Tobias / Pogorzelski, Felix et al. | 2018
- 997
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Criteria for ‐normality of weighted singular integral operators with shifts and slowly oscillating dataKarlovich, Alexei Yu. / Karlovich, Yuri I. / Lebre, Amarino B. et al. | 2018
- 1028
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Some quartic curves with no points in any cubic fieldBremner, Andrew et al. | 2018
- NA
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Issue Information| 2018