A “Sup + C Inf” inequality for Liouville‐type equations with singular potentials (English)
- New search for: Bartolucci, Daniele
- New search for: Bartolucci, Daniele
In:
Mathematische Nachrichten
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284
, 13
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1639-1651
;
2011
- Article (Journal) / Electronic Resource
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Title:A “Sup + C Inf” inequality for Liouville‐type equations with singular potentials
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Contributors:Bartolucci, Daniele ( author )
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Published in:Mathematische Nachrichten ; 284, 13 ; 1639-1651
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Publisher:
- New search for: WILEY‐VCH Verlag
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Publication date:2011-09-01
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Size:13 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 284, Issue 13
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.
- 1589
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Contents: (Math. Nachr. 13/2011)| 2011
- 1592
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Derivatives of the Evans function and (modified) Fredholm determinants for first order systemsDas, Mita / Latushkin, Yuri et al. | 2011
- 1639
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A “Sup + C Inf” inequality for Liouville‐type equations with singular potentialsBartolucci, Daniele et al. | 2011
- 1652
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On the rank of certain matricesCorvaja, Pietro / Zannier, Umberto et al. | 2011
- 1658
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Belohorec‐type oscillation theorem for second order sublinear dynamic equations on time scalesErbe, Lynn / Jia, Baoguo / Peterson, Allan et al. | 2011
- 1669
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Periodic solutions to second order nonautonomous differential systems with unbounded nonlinearitiesHan, Zhiqing et al. | 2011
- 1678
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Some applications of Banach algebra techniquesKaraev, M. / Gürdal, M. / Saltan, S. et al. | 2011
- 1690
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A note on a third‐order multi‐point boundary value problem at resonanceLin, Xiaojie / Du, Zengji / Meng, Fanchao et al. | 2011
- 1701
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Strong solutions to the Stokes equations of a flow around a rotating body in weighted Lq spacesNečasová, Šárka / Schumacher, Katrin et al. | 2011
- 1715
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Weighted Sobolev L2 estimates for a class of Fourier integral operatorsRuzhansky, Michael / Sugimoto, Mitsuru et al. | 2011
- 1739
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Hamiltonian properties of generalized pyramidsZamfirescu, Carol T. / Zamfirescu, Tudor I. et al. | 2011
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Cover Picture| 2011
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Issue Information| 2011