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Acta Mathematica, 1980, Volume 145
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (9 articles)
Issue 1
[1] Periodic minimal surfaces and Weyl groups
T. Nagano University of Notre Dame, Notre Dame, Indiana, U.S.A. B. Smyth University of Notre Dame, Notre Dame, Indiana, U.S.A.
TBD mathscidoc:1701.331569
Acta Mathematica, 145, (1), 1-27, 1979.9
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Hermann Karcher. The triply periodic minimal surfaces of Alan Schoen and their constant mean curvature companions. 1989.
2
Anderson M T. Complete minimal hypersurfaces in hyperbolicn-manifolds[J]. Commentarii Mathematici Helvetici, 1983, 58(1): 264-290.
3
Hermann Karcheraffiliated Withmathematisches Institut Der Universitat Bonn. The triply periodic minimal surfaces of Alan Schoen and their constant mean curvature companions. 1989.
4
Chen B. Chapter 3 Riemannian submanifolds[C]., 2000: 187-418.
5
Brian Smyth · Andrew J Sommese. On the degree of the Gauss mapping of a submanifold of an Abelian variety. 1984.
6
Shoda T. Trigonal minimal surfaces in flat tori[J]. Pacific Journal of Mathematics, 2007, 232(2): 401-422.
7
Toshihiro Shoda. An Example of Jacobian Variety and Its Applications to Minimal Surfaces. 2009.
8
Toshihiro Shoda. A construction of a family of full compact minimal surfaces in 4-dimensional flat tori. 2004.
9
Brian Smyth. Minimal Surfaces and Weyl Groups. 1983.
10
Bangyen Chen. RIEMANNIAN SUBMANIFOLDS: A SURVEY. 2013.
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[2] Some rigidity theorems for minimal submanifolds of the sphere
D. Fischer-Colbrie Columbia University, New York, N.Y., U.S.A.
TBD mathscidoc:1701.331570
Acta Mathematica, 145, (1), 29-46, 1979.1
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Hildebrandt S, Jost J, Widman K, et al. Harmonic mappings and minimal submanifolds[J]. Inventiones Mathematicae, 1980, 62(2): 269-298.
2
Jost J, Xin Y L. Bernstein type theorems for higher codimension[J]. Calculus of Variations and Partial Differential Equations, 1999, 9(4): 277-296.
3
Pigola S, Rigoli M, Setti A G, et al. A remark on the maximum principle and stochastic completeness[J]. Proceedings of the American Mathematical Society, 2003, 131(4): 1283-1288.
4
Yuan Y. A Bernstein problem for special Lagrangian equations[J]. Inventiones Mathematicae, 2002, 150(1): 117-125.
5
Wang M. On graphic Bernstein type results in higher codimension[J]. Transactions of the American Mathematical Society, 2003, 355(1): 265-271.
6
Eells J, Sampson J H. HARMONIC MAPPINGS OF RIEMANNIAN MANIFOLDS.[J]. American Journal of Mathematics, 1992, 86(1).
7
Knut Smoczyk · Guofang Wang · Y L Xin. Bernstein type theorems with flat normal bundle. 2006.
8
Simon L. The Minimal Surface Equation[C]., 1997: 239-266.
9
Xin Y. Mean curvature flow with convex Gauss image[J]. Chinese Annals of Mathematics, Series B, 2008, 29(2): 121-134.
10
Jost J, Xin Y L. A Bernstein theorem for special lagrangian graphs[J]. Calculus of Variations and Partial Differential Equations, 2001, 15(3): 299-312.
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[3] Separatrices at singular points of planar vector fields
Stephen Schecter North Carolina State University, Raleigh, NC, USA Michael F. Singer North Carolina State University, Raleigh, NC, USA
TBD mathscidoc:1701.331571
Acta Mathematica, 145, (1), 47-78, 1979.2
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Jiang Q, Llibre J. Qualitative Classification of Singular Points[J]. Qualitative Theory of Dynamical Systems, 2005, 6(1): 87-168.
2
Enciso A, Peraltasalas D. Critical points of Green\u0027s functions on complete manifolds[J]. Journal of Differential Geometry, 2010, 92(1): 1-29.
3
Marek Izydorek · Slawomir Rybicki · Zbigniew Szafraniec. A note on the Poincaré-Bendixson index theorem. 1996.
4
Schecter S, Singer M F. Singular points of planar vector fields[C]., 1980: 393-409.
5
Sverdlove R. Critical points with asymmetric schemes[J]. Journal of Mathematical Analysis and Applications, 1982, 88(2): 452-463.
6
Stephen Schecter · Michael F Singer. Erratum to: Separatrices at singular points of planar vector fields. 2006.
7
Stephen Schecter · Michael F Singer. Correction to Separatrices at singular points of planar vector fields. 1983.
8
Antonio Algaba · Isabel Checa · Cristobal Garcia · Manuel L Reyes. Local Phase Portraits through the Newton Diagram of a Vector Field. 2015.
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[4] Isomorphismes entre espaces H_{1}
Bernard Maurey Université Paris VII, Paris, France
TBD mathscidoc:1701.331572
Acta Mathematica, 145, (1), 79-120, 1979.9
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Sunyung A Chang · Robert Fefferman. Some recent developments in fourier analysis and HP theory on product domains — II. 1985.
2
Kalton N J, Leranoz C, Wojtaszczyk P, et al. UNIQUENESS OF UNCONDITIONAL BASES IN QUASI-BANACH SPACES WITH APPLICATIONS TO HARDY SPACES[J]. Israel Journal of Mathematics, 1990, 72(3): 299-311.
3
Garciacuerva J, Martell J M. Wavelet characterization of weighted spaces[J]. Journal of Geometric Analysis, 2001, 11(2): 241-264.
4
Bourgain J L, Davis W J. Martingale transforms and complex uniform convexity[J]. Transactions of the American Mathematical Society, 1986, 294(2): 501-515.
5
Przemyslaw Wojtaszczyk. The Franklin system is an unconditional basis in $H_1$. 1982.
6
Jose Garciacuerva · K S Kazarian. Calderón-Zygmund operators and unconditional bases of weighted Hardy spaces. 1994.
7
Bourgain J. The non-isomorphism of H1-spaces in one and several variables[J]. Journal of Functional Analysis, 1982, 46(1): 45-57.
8
Sjolin P, Stromberg J. Basis properties of Hardy spaces[J]. Arkiv för Matematik, 1983: 111-125.
9
Wolniewicz T M. On isomorphisms between Hardy spaces on complex balls[J]. Arkiv för Matematik, 1989: 155-168.
10
Kalton N J, Wojtaszczyk P. On nonatomic Banach lattices and Hardy spaces[J]. Proceedings of the American Mathematical Society, 1994, 120(3): 731-741.
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[5] Minimal triangulations on orientable surfaces
M. Jungerman University of California, Santa Crus, U.S.A. G. Ringel University of California, Santa Crus, U.S.A.
TBD mathscidoc:1701.331573
Acta Mathematica, 145, (1), 121-154, 1980.4
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[6] A class of special$L$_{α}spaces
J. Bourgain Vrije Universiteit, Brussel, Belgium F. Delbaen Vrije Universiteit, Brussel, Belgium
TBD mathscidoc:1701.331574
Acta Mathematica, 145, (1), 155-176, 1979.2
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[7] The local real analyticity of solutions to □_{$b$}and the $$\bar \partial $$ -Neumann problem
David S. Tartakoff University of Illinois at Chicago Circle, Chicago, Illinois, U.S.A.
TBD mathscidoc:1701.331575
Acta Mathematica, 145, (1), 177-204, 1979.2
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[8] Additive volume invariants of Riemannian manifolds
Oldřich Kowalski Prague, Czechoslovakia
TBD mathscidoc:1701.331576
Acta Mathematica, 145, (1), 205-225, 1979.6
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[9] Reducibility of generalized principal series representations
Birgit Speh Mathematische Institut der Universität Bonn, Bonn, West Germany David A. Vogan Jr Massachusetts Institute of Technology, Cambridge, Massachusetts, U.S.A.
TBD mathscidoc:1701.331577
Acta Mathematica, 145, (1), 227-299, 1978.3
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1
Vogan D A. Irreducible characters of semisimple lie groups III. Proof of Kazhdan-Lusztig conjecture in the integral case[J]. Inventiones Mathematicae, 1983, 71(2): 381-417.
2
Gelbart S, Knapp A W. L-indistinguishability and R groups for the special linear group[J]. Advances in Mathematics, 1982, 43(2): 101-121.
3
Hecht H, Schmid W. Characters, asymptotics, and n-homology of Harish-Chandra modules[J]. Acta Mathematica, 1983, 151(1): 49-151.
4
Barbasch D, Vogan D A. The Local Structure of Characters[J]. Journal of Functional Analysis, 1980, 37(1): 27-55.
5
Arthur J. On some problems suggested by the trace formula[C]., 1983: 1-49.
6
陈丞. 综合测试台检测细支卷烟的技术改造[C]., 2016, 44(06): 309-312.
7
Casselman W A, Shahidi F. On irreducibility of standard modules for generic representations[J]. Annales Scientifiques De L Ecole Normale Superieure, 1998, 31(4): 561-589.
8
David A Vogan. A generalized ?-invariant for the primitive spectrum of a semisimple Lie algebra. 1979.
9
Howe R, Tan E C. Homogeneous functions on light cones: the infinitesimal structure of some degenerate principal series representations[J]. Bulletin of the American Mathematical Society, 1993, 28(1): 1-74.
10
Dobrev V K. Canonical construction of differential operators intertwining representations of real semisimple Lie groups[J]. Reports on Mathematical Physics, 1988, 25(2): 159-181.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167