Existence of self-Cheeger sets on Riemannian manifolds
Abstract Let %$({\mathcal M},g)%$ be a smooth compact Riemannian manifold of dimension %$N\ge 2%$. We prove the existence of a family %$(\Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ of self-Cheeger sets in %$({\mathcal M},g)%$. The domains %$\Omega _\varepsilon \subset {\mathcal M}%$...
Ausführliche Beschreibung
Gespeichert in:
| Autor*in: |
Minlend, Ignace Aristide [verfasserIn] |
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| Format: |
E-Artikel |
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| Sprache: |
Englisch |
| Erschienen: |
2017 |
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| Schlagwörter: |
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| Anmerkung: |
© Springer International Publishing AG 2017 |
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| Übergeordnetes Werk: |
Enthalten in: Archiv der Mathematik - Berlin : Springer, 1948, 109(2017), 4 vom: 03. Aug., Seite 393-400 |
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| Übergeordnetes Werk: |
volume:109 ; year:2017 ; number:4 ; day:03 ; month:08 ; pages:393-400 |
| Links: |
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| DOI / URN: |
10.1007/s00013-017-1076-6 |
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| Katalog-ID: |
SPR000061034 |
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| 100 | 1 | |a Minlend, Ignace Aristide |e verfasserin |4 aut | |
| 245 | 1 | 0 | |a Existence of self-Cheeger sets on Riemannian manifolds |
| 264 | 1 | |c 2017 | |
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| 520 | |a Abstract Let %$({\mathcal M},g)%$ be a smooth compact Riemannian manifold of dimension %$N\ge 2%$. We prove the existence of a family %$(\Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ of self-Cheeger sets in %$({\mathcal M},g)%$. The domains %$\Omega _\varepsilon \subset {\mathcal M}%$ are perturbations of geodesic balls of radius %$\varepsilon %$ centered at %$p \in {\mathcal M}%$, and in particular, if %$p_0%$ is a non-degenerate critical point of the scalar curvature of g, then the family %$(\partial \Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ constitutes a smooth foliation of a neighborhood of %$p_0%$. | ||
| 650 | 4 | |a Over-determined problems |7 (dpeaa)DE-He213 | |
| 650 | 4 | |a Cheeger sets |7 (dpeaa)DE-He213 | |
| 650 | 4 | |a Foliation |7 (dpeaa)DE-He213 | |
| 773 | 0 | 8 | |i Enthalten in |t Archiv der Mathematik |d Berlin : Springer, 1948 |g 109(2017), 4 vom: 03. Aug., Seite 393-400 |w (DE-627)253389976 |w (DE-600)1458441-4 |x 1420-8938 |7 nnns |
| 773 | 1 | 8 | |g volume:109 |g year:2017 |g number:4 |g day:03 |g month:08 |g pages:393-400 |
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2017 |
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2017 |
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10.1007/s00013-017-1076-6 doi (DE-627)SPR000061034 (SPR)s00013-017-1076-6-e DE-627 ger DE-627 rakwb eng Minlend, Ignace Aristide verfasserin aut Existence of self-Cheeger sets on Riemannian manifolds 2017 Text txt rdacontent Computermedien c rdamedia Online-Ressource cr rdacarrier © Springer International Publishing AG 2017 Abstract Let %$({\mathcal M},g)%$ be a smooth compact Riemannian manifold of dimension %$N\ge 2%$. We prove the existence of a family %$(\Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ of self-Cheeger sets in %$({\mathcal M},g)%$. The domains %$\Omega _\varepsilon \subset {\mathcal M}%$ are perturbations of geodesic balls of radius %$\varepsilon %$ centered at %$p \in {\mathcal M}%$, and in particular, if %$p_0%$ is a non-degenerate critical point of the scalar curvature of g, then the family %$(\partial \Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ constitutes a smooth foliation of a neighborhood of %$p_0%$. Over-determined problems (dpeaa)DE-He213 Cheeger sets (dpeaa)DE-He213 Foliation (dpeaa)DE-He213 Enthalten in Archiv der Mathematik Berlin : Springer, 1948 109(2017), 4 vom: 03. Aug., Seite 393-400 (DE-627)253389976 (DE-600)1458441-4 1420-8938 nnns volume:109 year:2017 number:4 day:03 month:08 pages:393-400 https://dx.doi.org/10.1007/s00013-017-1076-6 lizenzpflichtig Volltext GBV_USEFLAG_A SYSFLAG_A GBV_SPRINGER GBV_ILN_11 GBV_ILN_20 GBV_ILN_22 GBV_ILN_23 GBV_ILN_24 GBV_ILN_31 GBV_ILN_32 GBV_ILN_39 GBV_ILN_40 GBV_ILN_60 GBV_ILN_62 GBV_ILN_63 GBV_ILN_69 GBV_ILN_70 GBV_ILN_73 GBV_ILN_74 GBV_ILN_90 GBV_ILN_95 GBV_ILN_100 GBV_ILN_105 GBV_ILN_110 GBV_ILN_120 GBV_ILN_138 GBV_ILN_150 GBV_ILN_151 GBV_ILN_152 GBV_ILN_161 GBV_ILN_170 GBV_ILN_171 GBV_ILN_187 GBV_ILN_213 GBV_ILN_224 GBV_ILN_230 GBV_ILN_250 GBV_ILN_267 GBV_ILN_281 GBV_ILN_285 GBV_ILN_293 GBV_ILN_370 GBV_ILN_602 GBV_ILN_636 GBV_ILN_702 GBV_ILN_2001 GBV_ILN_2003 GBV_ILN_2004 GBV_ILN_2005 GBV_ILN_2006 GBV_ILN_2007 GBV_ILN_2008 GBV_ILN_2009 GBV_ILN_2010 GBV_ILN_2011 GBV_ILN_2014 GBV_ILN_2015 GBV_ILN_2020 GBV_ILN_2021 GBV_ILN_2025 GBV_ILN_2026 GBV_ILN_2027 GBV_ILN_2031 GBV_ILN_2034 GBV_ILN_2037 GBV_ILN_2038 GBV_ILN_2039 GBV_ILN_2044 GBV_ILN_2048 GBV_ILN_2049 GBV_ILN_2050 GBV_ILN_2055 GBV_ILN_2057 GBV_ILN_2059 GBV_ILN_2061 GBV_ILN_2064 GBV_ILN_2065 GBV_ILN_2068 GBV_ILN_2070 GBV_ILN_2086 GBV_ILN_2088 GBV_ILN_2093 GBV_ILN_2106 GBV_ILN_2107 GBV_ILN_2108 GBV_ILN_2110 GBV_ILN_2111 GBV_ILN_2112 GBV_ILN_2113 GBV_ILN_2116 GBV_ILN_2118 GBV_ILN_2119 GBV_ILN_2122 GBV_ILN_2129 GBV_ILN_2143 GBV_ILN_2144 GBV_ILN_2147 GBV_ILN_2148 GBV_ILN_2152 GBV_ILN_2153 GBV_ILN_2188 GBV_ILN_2190 GBV_ILN_2232 GBV_ILN_2336 GBV_ILN_2446 GBV_ILN_2470 GBV_ILN_2472 GBV_ILN_2507 GBV_ILN_2522 GBV_ILN_2548 GBV_ILN_4012 GBV_ILN_4035 GBV_ILN_4037 GBV_ILN_4046 GBV_ILN_4112 GBV_ILN_4125 GBV_ILN_4126 GBV_ILN_4242 GBV_ILN_4246 GBV_ILN_4249 GBV_ILN_4251 GBV_ILN_4277 GBV_ILN_4305 GBV_ILN_4306 GBV_ILN_4307 GBV_ILN_4313 GBV_ILN_4322 GBV_ILN_4323 GBV_ILN_4324 GBV_ILN_4325 GBV_ILN_4326 GBV_ILN_4328 GBV_ILN_4333 GBV_ILN_4334 GBV_ILN_4335 GBV_ILN_4336 GBV_ILN_4338 GBV_ILN_4393 GBV_ILN_4700 AR 109 2017 4 03 08 393-400 |
| spelling |
10.1007/s00013-017-1076-6 doi (DE-627)SPR000061034 (SPR)s00013-017-1076-6-e DE-627 ger DE-627 rakwb eng Minlend, Ignace Aristide verfasserin aut Existence of self-Cheeger sets on Riemannian manifolds 2017 Text txt rdacontent Computermedien c rdamedia Online-Ressource cr rdacarrier © Springer International Publishing AG 2017 Abstract Let %$({\mathcal M},g)%$ be a smooth compact Riemannian manifold of dimension %$N\ge 2%$. We prove the existence of a family %$(\Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ of self-Cheeger sets in %$({\mathcal M},g)%$. The domains %$\Omega _\varepsilon \subset {\mathcal M}%$ are perturbations of geodesic balls of radius %$\varepsilon %$ centered at %$p \in {\mathcal M}%$, and in particular, if %$p_0%$ is a non-degenerate critical point of the scalar curvature of g, then the family %$(\partial \Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ constitutes a smooth foliation of a neighborhood of %$p_0%$. Over-determined problems (dpeaa)DE-He213 Cheeger sets (dpeaa)DE-He213 Foliation (dpeaa)DE-He213 Enthalten in Archiv der Mathematik Berlin : Springer, 1948 109(2017), 4 vom: 03. Aug., Seite 393-400 (DE-627)253389976 (DE-600)1458441-4 1420-8938 nnns volume:109 year:2017 number:4 day:03 month:08 pages:393-400 https://dx.doi.org/10.1007/s00013-017-1076-6 lizenzpflichtig Volltext GBV_USEFLAG_A SYSFLAG_A GBV_SPRINGER GBV_ILN_11 GBV_ILN_20 GBV_ILN_22 GBV_ILN_23 GBV_ILN_24 GBV_ILN_31 GBV_ILN_32 GBV_ILN_39 GBV_ILN_40 GBV_ILN_60 GBV_ILN_62 GBV_ILN_63 GBV_ILN_69 GBV_ILN_70 GBV_ILN_73 GBV_ILN_74 GBV_ILN_90 GBV_ILN_95 GBV_ILN_100 GBV_ILN_105 GBV_ILN_110 GBV_ILN_120 GBV_ILN_138 GBV_ILN_150 GBV_ILN_151 GBV_ILN_152 GBV_ILN_161 GBV_ILN_170 GBV_ILN_171 GBV_ILN_187 GBV_ILN_213 GBV_ILN_224 GBV_ILN_230 GBV_ILN_250 GBV_ILN_267 GBV_ILN_281 GBV_ILN_285 GBV_ILN_293 GBV_ILN_370 GBV_ILN_602 GBV_ILN_636 GBV_ILN_702 GBV_ILN_2001 GBV_ILN_2003 GBV_ILN_2004 GBV_ILN_2005 GBV_ILN_2006 GBV_ILN_2007 GBV_ILN_2008 GBV_ILN_2009 GBV_ILN_2010 GBV_ILN_2011 GBV_ILN_2014 GBV_ILN_2015 GBV_ILN_2020 GBV_ILN_2021 GBV_ILN_2025 GBV_ILN_2026 GBV_ILN_2027 GBV_ILN_2031 GBV_ILN_2034 GBV_ILN_2037 GBV_ILN_2038 GBV_ILN_2039 GBV_ILN_2044 GBV_ILN_2048 GBV_ILN_2049 GBV_ILN_2050 GBV_ILN_2055 GBV_ILN_2057 GBV_ILN_2059 GBV_ILN_2061 GBV_ILN_2064 GBV_ILN_2065 GBV_ILN_2068 GBV_ILN_2070 GBV_ILN_2086 GBV_ILN_2088 GBV_ILN_2093 GBV_ILN_2106 GBV_ILN_2107 GBV_ILN_2108 GBV_ILN_2110 GBV_ILN_2111 GBV_ILN_2112 GBV_ILN_2113 GBV_ILN_2116 GBV_ILN_2118 GBV_ILN_2119 GBV_ILN_2122 GBV_ILN_2129 GBV_ILN_2143 GBV_ILN_2144 GBV_ILN_2147 GBV_ILN_2148 GBV_ILN_2152 GBV_ILN_2153 GBV_ILN_2188 GBV_ILN_2190 GBV_ILN_2232 GBV_ILN_2336 GBV_ILN_2446 GBV_ILN_2470 GBV_ILN_2472 GBV_ILN_2507 GBV_ILN_2522 GBV_ILN_2548 GBV_ILN_4012 GBV_ILN_4035 GBV_ILN_4037 GBV_ILN_4046 GBV_ILN_4112 GBV_ILN_4125 GBV_ILN_4126 GBV_ILN_4242 GBV_ILN_4246 GBV_ILN_4249 GBV_ILN_4251 GBV_ILN_4277 GBV_ILN_4305 GBV_ILN_4306 GBV_ILN_4307 GBV_ILN_4313 GBV_ILN_4322 GBV_ILN_4323 GBV_ILN_4324 GBV_ILN_4325 GBV_ILN_4326 GBV_ILN_4328 GBV_ILN_4333 GBV_ILN_4334 GBV_ILN_4335 GBV_ILN_4336 GBV_ILN_4338 GBV_ILN_4393 GBV_ILN_4700 AR 109 2017 4 03 08 393-400 |
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10.1007/s00013-017-1076-6 doi (DE-627)SPR000061034 (SPR)s00013-017-1076-6-e DE-627 ger DE-627 rakwb eng Minlend, Ignace Aristide verfasserin aut Existence of self-Cheeger sets on Riemannian manifolds 2017 Text txt rdacontent Computermedien c rdamedia Online-Ressource cr rdacarrier © Springer International Publishing AG 2017 Abstract Let %$({\mathcal M},g)%$ be a smooth compact Riemannian manifold of dimension %$N\ge 2%$. We prove the existence of a family %$(\Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ of self-Cheeger sets in %$({\mathcal M},g)%$. The domains %$\Omega _\varepsilon \subset {\mathcal M}%$ are perturbations of geodesic balls of radius %$\varepsilon %$ centered at %$p \in {\mathcal M}%$, and in particular, if %$p_0%$ is a non-degenerate critical point of the scalar curvature of g, then the family %$(\partial \Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ constitutes a smooth foliation of a neighborhood of %$p_0%$. Over-determined problems (dpeaa)DE-He213 Cheeger sets (dpeaa)DE-He213 Foliation (dpeaa)DE-He213 Enthalten in Archiv der Mathematik Berlin : Springer, 1948 109(2017), 4 vom: 03. Aug., Seite 393-400 (DE-627)253389976 (DE-600)1458441-4 1420-8938 nnns volume:109 year:2017 number:4 day:03 month:08 pages:393-400 https://dx.doi.org/10.1007/s00013-017-1076-6 lizenzpflichtig Volltext GBV_USEFLAG_A SYSFLAG_A GBV_SPRINGER GBV_ILN_11 GBV_ILN_20 GBV_ILN_22 GBV_ILN_23 GBV_ILN_24 GBV_ILN_31 GBV_ILN_32 GBV_ILN_39 GBV_ILN_40 GBV_ILN_60 GBV_ILN_62 GBV_ILN_63 GBV_ILN_69 GBV_ILN_70 GBV_ILN_73 GBV_ILN_74 GBV_ILN_90 GBV_ILN_95 GBV_ILN_100 GBV_ILN_105 GBV_ILN_110 GBV_ILN_120 GBV_ILN_138 GBV_ILN_150 GBV_ILN_151 GBV_ILN_152 GBV_ILN_161 GBV_ILN_170 GBV_ILN_171 GBV_ILN_187 GBV_ILN_213 GBV_ILN_224 GBV_ILN_230 GBV_ILN_250 GBV_ILN_267 GBV_ILN_281 GBV_ILN_285 GBV_ILN_293 GBV_ILN_370 GBV_ILN_602 GBV_ILN_636 GBV_ILN_702 GBV_ILN_2001 GBV_ILN_2003 GBV_ILN_2004 GBV_ILN_2005 GBV_ILN_2006 GBV_ILN_2007 GBV_ILN_2008 GBV_ILN_2009 GBV_ILN_2010 GBV_ILN_2011 GBV_ILN_2014 GBV_ILN_2015 GBV_ILN_2020 GBV_ILN_2021 GBV_ILN_2025 GBV_ILN_2026 GBV_ILN_2027 GBV_ILN_2031 GBV_ILN_2034 GBV_ILN_2037 GBV_ILN_2038 GBV_ILN_2039 GBV_ILN_2044 GBV_ILN_2048 GBV_ILN_2049 GBV_ILN_2050 GBV_ILN_2055 GBV_ILN_2057 GBV_ILN_2059 GBV_ILN_2061 GBV_ILN_2064 GBV_ILN_2065 GBV_ILN_2068 GBV_ILN_2070 GBV_ILN_2086 GBV_ILN_2088 GBV_ILN_2093 GBV_ILN_2106 GBV_ILN_2107 GBV_ILN_2108 GBV_ILN_2110 GBV_ILN_2111 GBV_ILN_2112 GBV_ILN_2113 GBV_ILN_2116 GBV_ILN_2118 GBV_ILN_2119 GBV_ILN_2122 GBV_ILN_2129 GBV_ILN_2143 GBV_ILN_2144 GBV_ILN_2147 GBV_ILN_2148 GBV_ILN_2152 GBV_ILN_2153 GBV_ILN_2188 GBV_ILN_2190 GBV_ILN_2232 GBV_ILN_2336 GBV_ILN_2446 GBV_ILN_2470 GBV_ILN_2472 GBV_ILN_2507 GBV_ILN_2522 GBV_ILN_2548 GBV_ILN_4012 GBV_ILN_4035 GBV_ILN_4037 GBV_ILN_4046 GBV_ILN_4112 GBV_ILN_4125 GBV_ILN_4126 GBV_ILN_4242 GBV_ILN_4246 GBV_ILN_4249 GBV_ILN_4251 GBV_ILN_4277 GBV_ILN_4305 GBV_ILN_4306 GBV_ILN_4307 GBV_ILN_4313 GBV_ILN_4322 GBV_ILN_4323 GBV_ILN_4324 GBV_ILN_4325 GBV_ILN_4326 GBV_ILN_4328 GBV_ILN_4333 GBV_ILN_4334 GBV_ILN_4335 GBV_ILN_4336 GBV_ILN_4338 GBV_ILN_4393 GBV_ILN_4700 AR 109 2017 4 03 08 393-400 |
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10.1007/s00013-017-1076-6 doi (DE-627)SPR000061034 (SPR)s00013-017-1076-6-e DE-627 ger DE-627 rakwb eng Minlend, Ignace Aristide verfasserin aut Existence of self-Cheeger sets on Riemannian manifolds 2017 Text txt rdacontent Computermedien c rdamedia Online-Ressource cr rdacarrier © Springer International Publishing AG 2017 Abstract Let %$({\mathcal M},g)%$ be a smooth compact Riemannian manifold of dimension %$N\ge 2%$. We prove the existence of a family %$(\Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ of self-Cheeger sets in %$({\mathcal M},g)%$. The domains %$\Omega _\varepsilon \subset {\mathcal M}%$ are perturbations of geodesic balls of radius %$\varepsilon %$ centered at %$p \in {\mathcal M}%$, and in particular, if %$p_0%$ is a non-degenerate critical point of the scalar curvature of g, then the family %$(\partial \Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ constitutes a smooth foliation of a neighborhood of %$p_0%$. Over-determined problems (dpeaa)DE-He213 Cheeger sets (dpeaa)DE-He213 Foliation (dpeaa)DE-He213 Enthalten in Archiv der Mathematik Berlin : Springer, 1948 109(2017), 4 vom: 03. Aug., Seite 393-400 (DE-627)253389976 (DE-600)1458441-4 1420-8938 nnns volume:109 year:2017 number:4 day:03 month:08 pages:393-400 https://dx.doi.org/10.1007/s00013-017-1076-6 lizenzpflichtig Volltext GBV_USEFLAG_A SYSFLAG_A GBV_SPRINGER GBV_ILN_11 GBV_ILN_20 GBV_ILN_22 GBV_ILN_23 GBV_ILN_24 GBV_ILN_31 GBV_ILN_32 GBV_ILN_39 GBV_ILN_40 GBV_ILN_60 GBV_ILN_62 GBV_ILN_63 GBV_ILN_69 GBV_ILN_70 GBV_ILN_73 GBV_ILN_74 GBV_ILN_90 GBV_ILN_95 GBV_ILN_100 GBV_ILN_105 GBV_ILN_110 GBV_ILN_120 GBV_ILN_138 GBV_ILN_150 GBV_ILN_151 GBV_ILN_152 GBV_ILN_161 GBV_ILN_170 GBV_ILN_171 GBV_ILN_187 GBV_ILN_213 GBV_ILN_224 GBV_ILN_230 GBV_ILN_250 GBV_ILN_267 GBV_ILN_281 GBV_ILN_285 GBV_ILN_293 GBV_ILN_370 GBV_ILN_602 GBV_ILN_636 GBV_ILN_702 GBV_ILN_2001 GBV_ILN_2003 GBV_ILN_2004 GBV_ILN_2005 GBV_ILN_2006 GBV_ILN_2007 GBV_ILN_2008 GBV_ILN_2009 GBV_ILN_2010 GBV_ILN_2011 GBV_ILN_2014 GBV_ILN_2015 GBV_ILN_2020 GBV_ILN_2021 GBV_ILN_2025 GBV_ILN_2026 GBV_ILN_2027 GBV_ILN_2031 GBV_ILN_2034 GBV_ILN_2037 GBV_ILN_2038 GBV_ILN_2039 GBV_ILN_2044 GBV_ILN_2048 GBV_ILN_2049 GBV_ILN_2050 GBV_ILN_2055 GBV_ILN_2057 GBV_ILN_2059 GBV_ILN_2061 GBV_ILN_2064 GBV_ILN_2065 GBV_ILN_2068 GBV_ILN_2070 GBV_ILN_2086 GBV_ILN_2088 GBV_ILN_2093 GBV_ILN_2106 GBV_ILN_2107 GBV_ILN_2108 GBV_ILN_2110 GBV_ILN_2111 GBV_ILN_2112 GBV_ILN_2113 GBV_ILN_2116 GBV_ILN_2118 GBV_ILN_2119 GBV_ILN_2122 GBV_ILN_2129 GBV_ILN_2143 GBV_ILN_2144 GBV_ILN_2147 GBV_ILN_2148 GBV_ILN_2152 GBV_ILN_2153 GBV_ILN_2188 GBV_ILN_2190 GBV_ILN_2232 GBV_ILN_2336 GBV_ILN_2446 GBV_ILN_2470 GBV_ILN_2472 GBV_ILN_2507 GBV_ILN_2522 GBV_ILN_2548 GBV_ILN_4012 GBV_ILN_4035 GBV_ILN_4037 GBV_ILN_4046 GBV_ILN_4112 GBV_ILN_4125 GBV_ILN_4126 GBV_ILN_4242 GBV_ILN_4246 GBV_ILN_4249 GBV_ILN_4251 GBV_ILN_4277 GBV_ILN_4305 GBV_ILN_4306 GBV_ILN_4307 GBV_ILN_4313 GBV_ILN_4322 GBV_ILN_4323 GBV_ILN_4324 GBV_ILN_4325 GBV_ILN_4326 GBV_ILN_4328 GBV_ILN_4333 GBV_ILN_4334 GBV_ILN_4335 GBV_ILN_4336 GBV_ILN_4338 GBV_ILN_4393 GBV_ILN_4700 AR 109 2017 4 03 08 393-400 |
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10.1007/s00013-017-1076-6 doi (DE-627)SPR000061034 (SPR)s00013-017-1076-6-e DE-627 ger DE-627 rakwb eng Minlend, Ignace Aristide verfasserin aut Existence of self-Cheeger sets on Riemannian manifolds 2017 Text txt rdacontent Computermedien c rdamedia Online-Ressource cr rdacarrier © Springer International Publishing AG 2017 Abstract Let %$({\mathcal M},g)%$ be a smooth compact Riemannian manifold of dimension %$N\ge 2%$. We prove the existence of a family %$(\Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ of self-Cheeger sets in %$({\mathcal M},g)%$. The domains %$\Omega _\varepsilon \subset {\mathcal M}%$ are perturbations of geodesic balls of radius %$\varepsilon %$ centered at %$p \in {\mathcal M}%$, and in particular, if %$p_0%$ is a non-degenerate critical point of the scalar curvature of g, then the family %$(\partial \Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ constitutes a smooth foliation of a neighborhood of %$p_0%$. Over-determined problems (dpeaa)DE-He213 Cheeger sets (dpeaa)DE-He213 Foliation (dpeaa)DE-He213 Enthalten in Archiv der Mathematik Berlin : Springer, 1948 109(2017), 4 vom: 03. Aug., Seite 393-400 (DE-627)253389976 (DE-600)1458441-4 1420-8938 nnns volume:109 year:2017 number:4 day:03 month:08 pages:393-400 https://dx.doi.org/10.1007/s00013-017-1076-6 lizenzpflichtig Volltext GBV_USEFLAG_A SYSFLAG_A GBV_SPRINGER GBV_ILN_11 GBV_ILN_20 GBV_ILN_22 GBV_ILN_23 GBV_ILN_24 GBV_ILN_31 GBV_ILN_32 GBV_ILN_39 GBV_ILN_40 GBV_ILN_60 GBV_ILN_62 GBV_ILN_63 GBV_ILN_69 GBV_ILN_70 GBV_ILN_73 GBV_ILN_74 GBV_ILN_90 GBV_ILN_95 GBV_ILN_100 GBV_ILN_105 GBV_ILN_110 GBV_ILN_120 GBV_ILN_138 GBV_ILN_150 GBV_ILN_151 GBV_ILN_152 GBV_ILN_161 GBV_ILN_170 GBV_ILN_171 GBV_ILN_187 GBV_ILN_213 GBV_ILN_224 GBV_ILN_230 GBV_ILN_250 GBV_ILN_267 GBV_ILN_281 GBV_ILN_285 GBV_ILN_293 GBV_ILN_370 GBV_ILN_602 GBV_ILN_636 GBV_ILN_702 GBV_ILN_2001 GBV_ILN_2003 GBV_ILN_2004 GBV_ILN_2005 GBV_ILN_2006 GBV_ILN_2007 GBV_ILN_2008 GBV_ILN_2009 GBV_ILN_2010 GBV_ILN_2011 GBV_ILN_2014 GBV_ILN_2015 GBV_ILN_2020 GBV_ILN_2021 GBV_ILN_2025 GBV_ILN_2026 GBV_ILN_2027 GBV_ILN_2031 GBV_ILN_2034 GBV_ILN_2037 GBV_ILN_2038 GBV_ILN_2039 GBV_ILN_2044 GBV_ILN_2048 GBV_ILN_2049 GBV_ILN_2050 GBV_ILN_2055 GBV_ILN_2057 GBV_ILN_2059 GBV_ILN_2061 GBV_ILN_2064 GBV_ILN_2065 GBV_ILN_2068 GBV_ILN_2070 GBV_ILN_2086 GBV_ILN_2088 GBV_ILN_2093 GBV_ILN_2106 GBV_ILN_2107 GBV_ILN_2108 GBV_ILN_2110 GBV_ILN_2111 GBV_ILN_2112 GBV_ILN_2113 GBV_ILN_2116 GBV_ILN_2118 GBV_ILN_2119 GBV_ILN_2122 GBV_ILN_2129 GBV_ILN_2143 GBV_ILN_2144 GBV_ILN_2147 GBV_ILN_2148 GBV_ILN_2152 GBV_ILN_2153 GBV_ILN_2188 GBV_ILN_2190 GBV_ILN_2232 GBV_ILN_2336 GBV_ILN_2446 GBV_ILN_2470 GBV_ILN_2472 GBV_ILN_2507 GBV_ILN_2522 GBV_ILN_2548 GBV_ILN_4012 GBV_ILN_4035 GBV_ILN_4037 GBV_ILN_4046 GBV_ILN_4112 GBV_ILN_4125 GBV_ILN_4126 GBV_ILN_4242 GBV_ILN_4246 GBV_ILN_4249 GBV_ILN_4251 GBV_ILN_4277 GBV_ILN_4305 GBV_ILN_4306 GBV_ILN_4307 GBV_ILN_4313 GBV_ILN_4322 GBV_ILN_4323 GBV_ILN_4324 GBV_ILN_4325 GBV_ILN_4326 GBV_ILN_4328 GBV_ILN_4333 GBV_ILN_4334 GBV_ILN_4335 GBV_ILN_4336 GBV_ILN_4338 GBV_ILN_4393 GBV_ILN_4700 AR 109 2017 4 03 08 393-400 |
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Enthalten in Archiv der Mathematik 109(2017), 4 vom: 03. Aug., Seite 393-400 volume:109 year:2017 number:4 day:03 month:08 pages:393-400 |
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Minlend, Ignace Aristide |
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Minlend, Ignace Aristide misc Over-determined problems misc Cheeger sets misc Foliation Existence of self-Cheeger sets on Riemannian manifolds |
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Existence of self-Cheeger sets on Riemannian manifolds Over-determined problems (dpeaa)DE-He213 Cheeger sets (dpeaa)DE-He213 Foliation (dpeaa)DE-He213 |
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misc Over-determined problems misc Cheeger sets misc Foliation |
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Existence of self-Cheeger sets on Riemannian manifolds |
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Existence of self-Cheeger sets on Riemannian manifolds |
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Minlend, Ignace Aristide |
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Archiv der Mathematik |
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10.1007/s00013-017-1076-6 |
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existence of self-cheeger sets on riemannian manifolds |
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Existence of self-Cheeger sets on Riemannian manifolds |
| abstract |
Abstract Let %$({\mathcal M},g)%$ be a smooth compact Riemannian manifold of dimension %$N\ge 2%$. We prove the existence of a family %$(\Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ of self-Cheeger sets in %$({\mathcal M},g)%$. The domains %$\Omega _\varepsilon \subset {\mathcal M}%$ are perturbations of geodesic balls of radius %$\varepsilon %$ centered at %$p \in {\mathcal M}%$, and in particular, if %$p_0%$ is a non-degenerate critical point of the scalar curvature of g, then the family %$(\partial \Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ constitutes a smooth foliation of a neighborhood of %$p_0%$. © Springer International Publishing AG 2017 |
| abstractGer |
Abstract Let %$({\mathcal M},g)%$ be a smooth compact Riemannian manifold of dimension %$N\ge 2%$. We prove the existence of a family %$(\Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ of self-Cheeger sets in %$({\mathcal M},g)%$. The domains %$\Omega _\varepsilon \subset {\mathcal M}%$ are perturbations of geodesic balls of radius %$\varepsilon %$ centered at %$p \in {\mathcal M}%$, and in particular, if %$p_0%$ is a non-degenerate critical point of the scalar curvature of g, then the family %$(\partial \Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ constitutes a smooth foliation of a neighborhood of %$p_0%$. © Springer International Publishing AG 2017 |
| abstract_unstemmed |
Abstract Let %$({\mathcal M},g)%$ be a smooth compact Riemannian manifold of dimension %$N\ge 2%$. We prove the existence of a family %$(\Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ of self-Cheeger sets in %$({\mathcal M},g)%$. The domains %$\Omega _\varepsilon \subset {\mathcal M}%$ are perturbations of geodesic balls of radius %$\varepsilon %$ centered at %$p \in {\mathcal M}%$, and in particular, if %$p_0%$ is a non-degenerate critical point of the scalar curvature of g, then the family %$(\partial \Omega _\varepsilon )_{\varepsilon \in (0,\varepsilon _0)}%$ constitutes a smooth foliation of a neighborhood of %$p_0%$. © Springer International Publishing AG 2017 |
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Existence of self-Cheeger sets on Riemannian manifolds |
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https://dx.doi.org/10.1007/s00013-017-1076-6 |
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| doi_str |
10.1007/s00013-017-1076-6 |
| up_date |
2024-07-03T13:46:14.990Z |
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