Mathematische Annalen Journal Impact Factor & Information

Publisher: Springer Verlag

Journal description

Begründet 1868 durch Alfred Clebsch und Carl Neumann. Fortgeführt durch Felix Klein David Hilbert Otto Blumenthal Erich Hecke Heinrich Behnke Hans Grauert und Heinz Bauer.

Current impact factor: 1.13

Impact Factor Rankings

2015 Impact Factor Available summer 2016
2014 Impact Factor 1.13
2013 Impact Factor 1.201
2012 Impact Factor 1.378
2011 Impact Factor 1.297
2010 Impact Factor 1.092
2009 Impact Factor 1.198
2008 Impact Factor 1.027
2007 Impact Factor 0.877
2006 Impact Factor 0.902
2005 Impact Factor 0.828
2004 Impact Factor 0.79
2003 Impact Factor 0.954
2002 Impact Factor 0.755
2001 Impact Factor 0.691
2000 Impact Factor 0.683
1999 Impact Factor 0.596
1998 Impact Factor 0.587
1997 Impact Factor 0.595
1996 Impact Factor 0.672
1995 Impact Factor 0.749
1994 Impact Factor 0.512
1993 Impact Factor 0.543
1992 Impact Factor 0.493

Impact factor over time

Impact factor

Additional details

5-year impact 1.35
Cited half-life >10.0
Immediacy index 0.18
Eigenfactor 0.02
Article influence 2.13
Website Mathematische Annalen website
Other titles Mathematische Annalen
ISSN 0025-5831
OCLC 1639684
Material type Periodical, Internet resource
Document type Journal / Magazine / Newspaper, Internet Resource

Publisher details

Springer Verlag

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    • Author's post-print on any open access repository after 12 months after publication
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    • Published source must be acknowledged
    • Must link to publisher version
    • Set phrase to accompany link to published version (see policy)
    • Articles in some journals can be made Open Access on payment of additional charge
  • Classification
    ​ green

Publications in this journal

  • Mathematische Annalen 10/2015; 363(1-2). DOI:10.1007/s00208-014-1161-0
  • Mathematische Annalen 09/2015; DOI:10.1007/s00208-015-1293-x
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    ABSTRACT: In this paper, we prove the infinite dimensionality of some local and global cohomology groups on abstract Cauchy-Riemann manifolds.
    Mathematische Annalen 09/2015; DOI:10.1007/s00208-015-1298-5
  • Mathematische Annalen 08/2015; DOI:10.1007/s00208-015-1275-z
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    ABSTRACT: We prove local hypoellipticity of the complex Laplacian \(\Box \) and of the Kohn Laplacian \(\Box _b\) in a pseudoconvex boundary when, for a system of cut-off \(\eta \), the gradient \(\partial _b\eta \) and the Levi form \(\frac{1}{2}(\partial _b\bar{\partial }_b-\bar{\partial }_b\partial _b)\eta \) are subelliptic multipliers in the sense of Kohn (Acta Math 142:79–122, 1979).
    Mathematische Annalen 08/2015; 362(3-4). DOI:10.1007/s00208-014-1144-1
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    ABSTRACT: In this paper, we show that for every prescribed genus \(p\in {\mathbb {N}}\) and \(n\in {\mathbb {N}}\) with \(n\ge 3\) , there exists a closed and orientable Willmore surface in \({\mathbb {R}}^n\) of genus \(p\) with at least two nonremovable point singularities. Furthermore, we prove an energy gap theorem for smooth closed and orientable Willmore surfaces in \({\mathbb {R}}^n\) of prescribed genus \(p\in {\mathbb {N}}\) with \(n\in {\mathbb {N}}\) and \(n\ge 3\). Moreover, we show that the Willmore functional as a map on the set of smooth closed and orientable surfaces in \({\mathbb {R}}^n\) of genus \(p\in {\mathbb {N}}^*\) with \(n\in \{3, 4\}\), has only a finite number of critical levels strictly below a Douglas condition on the Willmore energy in order to exclude topological splitting.
    Mathematische Annalen 08/2015; 362(3-4):1201-1221. DOI:10.1007/s00208-014-1155-y
  • Mathematische Annalen 07/2015; DOI:10.1007/s00208-015-1257-1
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    ABSTRACT: We consider a \(C^\infty \) boundary \(b\Omega \subset {\mathbb {C}}^n\) which is \(q\) -convex in the sense that its Levi-form has positive trace on every complex \(q\) -plane. We prove that \(b\Omega \) is tangent of infinite order to the complexification of each of its submanifolds which is complex tangential and of finite bracket type. This generalizes Diederich and Fornaess (Ann Math 107:371–384, 1978) from pseudoconvex to \(q\) -convex domains. We also readily prove that the rows of the Levi-form are \(\frac{1}{2}\) -subelliptic multipliers for the \(\bar{\partial }\) -Neumann problem on \(q\) -forms (cf. Ho in Math Ann 290:3–18, 1991). This allows to run the Kohn algorithm of Acta Math 142:79–122 (1979) in the chain of ideals of subelliptic multipliers for \(q\) -forms. If \(b\Omega \) is real analytic and the algorithm gets stuck on \(q\) -forms, then it produces a variety of holomorphic dimension \(q\) , and in fact, by our result above, a complex \(q\) -manifold which is not only tangent but indeed contained in \(b\Omega \) . Altogether, the absence of complex \(q\) -manifolds in \(b\Omega \) produces a subelliptic estimate on \(q\) -forms.
    Mathematische Annalen 06/2015; 362(1-2):541-550. DOI:10.1007/s00208-014-1116-5
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    ABSTRACT: We compute the \(F\) -pure threshold of the affine cone over a Calabi-Yau hypersurface, and relate it to the order of vanishing of the Hasse invariant on the versal deformation space of the hypersurface.
    Mathematische Annalen 06/2015; 362(1-2):551-567. DOI:10.1007/s00208-014-1129-0
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    ABSTRACT: The purpose of this paper is to prove Duflo’s conjecture for \((G,\pi ,\,AN)\) where \(G\) is a real connected simple Lie group of Hermitian type and \(\pi \) is a discrete series of \(G\) and \(AN\) is the maximal exponential solvable subgroup for an Iwasawa decomposition \(G=KAN\) . This is essentially deduced from the following general theorem which we prove in this paper: let \(G\) be a real connected semisimple Lie group with Lie algebra \({\mathfrak {g}}\) . Then a strongly elliptic \(G\) -coadjoint orbit \({\mathcal {O}}\) is holomorphic if and only if \(\text {p}({\mathcal {O}})\) is an open \(AN\) -coadjoint orbit. Here \(\text {p} : {\mathfrak {g}}^* \longrightarrow ({\mathfrak {a}}\oplus {\mathfrak {n}})^*\) is the natural projection.
    Mathematische Annalen 06/2015; 362(1-2). DOI:10.1007/s00208-014-1102-y
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    ABSTRACT: We study the asymptotic behavior of Veronese syzygies as representations of the general linear group. For a fixed homological degree p of the syzygies, we describe the exact asymptotic growth for the number of distinct irreducible representations and for the number of irreducible representations also counting multiplicities. This shows that asymptotically Veronese syzygies have a very rich algebraic and representation-theoretic structure as the degree of the embedding grows.
    Mathematische Annalen 06/2015; 362(1-2). DOI:10.1007/s00208-014-1125-4
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    ABSTRACT: Nous montrons un théorème de semi-continuité supérieure pour l’entropie métrique des applications méromorphes. Abstract We prove a theorem of uppersemicontinuity for the metric entropy of meromorphic maps.
    Mathematische Annalen 06/2015; 362(1-2):1-23. DOI:10.1007/s00208-014-1101-z
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    ABSTRACT: In this paper we consider the topological structure of the solution set of non-autonomous parabolic evolution inclusions with time delay, defined on non-compact intervals. The result restricted to compact intervals is then extended to non-autonomous parabolic control problems with time delay. Moreover, as the applications of the information about the structure, we establish the existence result of global integral solutions for non-autonomous Cauchy problems subject to nonlocal condition, and prove the invariance of a reachability set for non-autonomous control problems under single-valued nonlinear perturbations. Finally, some illustrating examples are supplied.
    Mathematische Annalen 06/2015; 362(1-2):173-203. DOI:10.1007/s00208-014-1110-y
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    ABSTRACT: Let \(X\) be a proper smooth algebraic variety over a field \(k\) of characteristic zero and let \(D\) be a divisor with simple normal crossings. Let \(M\) be a vector bundle over \(X-D\) equipped with a flat connection with possible irregular singularities along \(D\) . We define a cleanliness condition which roughly says that the singularities of the connection are controlled by the singularities at the generic points of \(D\) . When this condition is satisfied, we compute explicitly the associated log-characteristic cycle, and relate it to the so-called refined irregularities. As a corollary of a log-variant of Kashiwara–Dubson formula, we obtain the Euler characteristic of the de Rham cohomology of the vector bundle, under a mild technical hypothesis on \(M\) .
    Mathematische Annalen 06/2015; 362(1-2). DOI:10.1007/s00208-014-1118-3
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    ABSTRACT: Minimal surfaces in a Riemannian manifold \(M^n\) are surfaces which are stationary for area: the first variation of area vanishes. In this paper, we treat two topics on branch points of minimal surfaces. In the first, we show that a minimal surface \(f:\mathbb RP^2\rightarrow M^3\) which has the smallest area, among those mappings from the projective plane which are not homotopic to a constant mapping, is an immersion. That is, \(f\) is free of branch points, including especially false branch points. As a major step toward treating minimal surfaces of the type of the projective plane, we extend the fundamental theorem of branched immersions to the nonorientable case. In the second topic, we resolve, in the negative, a question on the directions of curves of self-intersection at a true branch point, which was posed by Courant (Dirichlet’s principle, conformal mapping and minimal surfaces. Wiley, New York, 1950).
    Mathematische Annalen 06/2015; 362(1-2):389-400. DOI:10.1007/s00208-014-1121-8
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    ABSTRACT: Let \(X\) be a smooth projective variety of dimension \(2r\) over a finite field \(\mathbb {F}\) . We prove that for every prime \(\ell \ne \mathrm{char }(\mathbb {F})\) the order of the non-divisible quotient of the \(\ell \) -primary torsion group of the higher Brauer group \(\mathrm {Br}^r(X)(\ell )_\mathrm {nd}\) is a square number.
    Mathematische Annalen 06/2015; 362(1-2):43-54. DOI:10.1007/s00208-014-1105-8
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    ABSTRACT: Let \((z,s)\in \mathbb {C}^n\times \mathbb {C}^m\) and \(\pi :\mathbb {C}^n\times \mathbb {C}^m\rightarrow \mathbb {C}^m\) be the projection on the second factor. Let \(D\) be a smooth domain in \(\mathbb {C}^{n+m}\) such that for each \(s\in \pi (D)\) , the \(n\) -dimensional slice \(D_s=D\cap \pi ^{-1}(s)=\{z:(z,s)\in {D}\}\) is a smooth bounded strongly pseudoconvex domain. By a theorem of Cheng and Yau, for each slice \(D_s\) there exists a unique complete Kähler–Einstein metric \(h_{\alpha \bar{\beta }}(z,s)\) with a negative constant Ricci curvature. We prove that if the slice dimension \(n\) is greater than or equal to \(3\) , then \(\log \det (h_{\alpha \bar{\beta }})_{1\le \alpha ,\beta \le {n}}\) is a plurisubharmonic function on \(D\) . We also prove that it is a strictly plurisubharmonic function if \(D\) is a strongly pseudoconvex domain.
    Mathematische Annalen 06/2015; 362(1-2):121-146. DOI:10.1007/s00208-014-1109-4
  • Mathematische Annalen 05/2015; DOI:10.1007/s00208-015-1232-x
  • Source
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    ABSTRACT: It was once conjectured that if $A$ is a uniform algebra on its maximal ideal space $X$, and if each point of $X$ is a peak point for $A$, then $A = C(X)$. This peak-point conjecture was disproved by Brian Cole in 1968. Here we establish a peak-point theorem for uniform algebras generated by real-analytic functions on real-analytic varieties, generalizing previous results of the authors and John Wermer.
    Mathematische Annalen 05/2015; DOI:10.1007/s00208-015-1224-x