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Acta Mathematica, 1977, Volume 141
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (10 articles)
Issue 1
[1] Quadratic polynomials and quadratic forms
John Friedlander Scuola Normale Superiore, Pisa Henryk Iwaniec Scuola Normale Superiore, Pisa
TBD mathscidoc:1701.331531
Acta Mathematica, 141, (1), 1-15, 1977.7
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Henryk Iwaniec. Almost-Primes Represented by Quadratic Polynomials.. 1978.
2
Tolev D I. On a theorem of Bombieri-Vinogradov type for prime numbers from a thin set[J]. Acta Arithmetica, 1997, 81(1): 57-68.
3
Friedlander J B, Lagarias J C. On the distribution in short intervals of integers having no large prime factor[J]. Journal of Number Theory, 1987, 25(3): 249-273.
4
Baier S, Zhao L. On primes in quadratic progressions[J]. International Journal of Number Theory, 2007, 05(06): 1017-1035.
5
Baier S, Zhao L. On Primes Represented by Quadratic Polynomials[C]., 2007.
6
Friedlander J B. Producing Prime Numbers via Sieve Methods[C]., 2006: 1-49.
7
Jacek Pomyka. CUBIC NORMS REPRESENTED BY QUADRATIC SEQUENCES. 1993.
8
John B Friedlander · Igor E Shparlinski. Enumeration of certain varieties over a finite field. 2014.
9
Jacek Pomykala. Cubic norms represented by quadratic sequences. 1993.
10
Liangyi Zhao. Title On primes in quadratic progressions. 2008.
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[2] A fixed point theorem in symplectic geometry
J. Moser Courant Institute of Matematical Sciences, New York University
TBD mathscidoc:1701.331532
Acta Mathematica, 141, (1), 17-34, 1977.10
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Helmut Hofer. On the topological properties of symplectic maps. 1990.
2
Gonzalez C G, 秦天宝, 王丹, et al. 中国是拉丁美洲可持续发展的一种威胁吗[C]., 2012.
3
Philip Holmes · Jerrold E Marsden. Melnikov's method and Arnold diffusion for perturbations of integrable Hamiltonian systems. 1982.
4
Amann H, Zehnder E. Periodic solutions of asymptotically linear Hamiltonian systems[J]. Manuscripta Mathematica, 1980: 149-189.
5
Hofer H, Zehnder E. A New Capacity for Symplectic Manifolds[C]., 1990: 405-427.
6
Gonzalez C G, 秦天宝, 王丹, et al. 中国是拉丁美洲可持续发展的一种威胁吗[C]., 2012.
7
L H Eliasson. Biasymptotic solutions of perturbed integrable Hamiltonian systems. 1994.
8
Albers P, Frauenfelder U. LEAF-WISE INTERSECTIONS AND RABINOWITZ FLOER HOMOLOGY[J]. Journal of Topology and Analysis, 2008, 02(01): 77-98.
9
Banyaga A. On fixed points of symplectic maps[J]. Inventiones Mathematicae, 1980, 56(3): 215-229.
10
Sterling D, Dullin H R, Meiss J D, et al. Homoclinic bifurcations for the Hénon map[J]. international symposium on physical design, 1999, 134(2): 153-184.
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[3] On certain reciprocity-laws for theta functions and modular forms
Goro Shimura Princeton University, Princeton, U.S.A.
TBD mathscidoc:1701.331533
Acta Mathematica, 141, (1), 35-71, 1977.6
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Christoph Ziegler. Jacobi forms of higher degree. 1989.
2
Shimura G. The critical values of certain zeta functions associated with modular forms of half-integral weight[J]. Journal of The Mathematical Society of Japan, 1981, 33(4): 649-672.
3
Harris M. Arithmetic vector bundles and automorphic forms on Shimura vartieties. I.[J]. Inventiones Mathematicae, 1985, 82(1): 151-190.
4
Murty M R, Motohashi Y. Congruences between Modular Forms[C]., 1997: 309-320.
5
C Ziegleraffiliated Withmathematisches Institut Der Universitat Heidelberg. Jacobi forms of higher degree. 1989.
6
Yang J. A Geometrical Theory of Jacobi Forms of Higher Degree[C]., 2006.
7
Yang J H. The Siegel-Jacobi operator[J]. Abhandlungen Aus Dem Mathematischen Seminar Der Universitat Hamburg, 1993, 63(1): 135-146.
8
V G Zhuravlev. HECKE RINGS FOR A COVERING OF THE SYMPLECTIC GROUP. 1984.
9
Rubin K, Silverberg A. Point counting on reductions of CM elliptic curves[J]. Journal of Number Theory, 2007, 129(12): 2903-2923.
10
Kudla S S. On certain arithmetic automorphic forms forSU (1,q)[J]. Inventiones Mathematicae, 1979, 52(1): 1-25.
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[4] An extremal problem for quasiconformal mappings and a theorem by Thurston
Lipman Bers Columbia University, New York
TBD mathscidoc:1701.331534
Acta Mathematica, 141, (1), 73-98, 1977.8
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Masur H, Minsky Y N. Geometry of the Complex of Curves I: Hyperbolicity[J]. Inventiones Mathematicae, 1998, 138(1): 103-149.
2
Bestvina M, Handel M. Train-tracks for surface homeomorphisms[J]. Topology, 1995, 34(1): 109-140.
3
Kerckhoff S P. THE ASYMPTOTIC GEOMETRY OF TEICHMULLER SPACE[J]. Topology, 1980, 19(1): 23-41.
4
Boyland P. Topological methods in surface dynamics[J]. Topology and its Applications, 1994, 58(3): 223-298.
5
Lipman Bers. Finite dimensional Teichmüller spaces and generalizations. 1981.
6
Kra I. ON THE NIELSEN-TtIURSTON-BERS TYPE OF SOME SELF-MAPS OF RIEMANN SURFACESQ)[J]. Acta Mathematica, 1981, 146(1): 231-270.
7
Mess G. The Torelli groups for genus 2 and 3 surfaces[J]. Topology, 1992, 31(4): 775-790.
8
Sacks J, Uhlenbeck K K. Minimal immersions of closed Riemann surfaces[J]. Transactions of the American Mathematical Society, 1982, 271(2): 639-652.
9
Farb B, Mosher L. Convex cocompact subgroups of mapping class groups[J]. Geometry \u0026 Topology, 2001, 6(1): 91-152.
10
Daskalopoulos G, Wentworth R A. Classification of Weil-Petersson Isometries[J]. American Journal of Mathematics, 2003, 125(4): 941-975.
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[5] Spirals and the universal Teichmüller space
F. W. Gehring University of Michigan, Ann Arbor, Michigan, U.S.A.
TBD mathscidoc:1701.331535
Acta Mathematica, 141, (1), 99-113, 1977.12
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[6] On Iversen's theorem for meromorphic functions with few poles
W. K. Hayman Imperial College, London
TBD mathscidoc:1701.331536
Acta Mathematica, 141, (1), 115-145, 1977.11
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[7] Similarity of operator algebras
Richard V. Kadison University of Pennsylvania, Philadelphia, Pa., U.S.A.
TBD mathscidoc:1701.331537
Acta Mathematica, 141, (1), 147-163, 1977.11
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[8] Potential techniques for boundary value problems on C^{1}-domains
E. B. Fabes University of Minnesota, Minneapolis, Minn, U.S.A. M. Jodeit Jr. University of Minnesota, Minneapolis, Minn, U.S.A. N. M. Rivière University of Minnesota, Minneapolis, Minn, U.S.A.
TBD mathscidoc:1701.331538
Acta Mathematica, 141, (1), 165-186, 1977.11
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Verchota G C. Layer potentials and regularity for the Dirichlet problem for Laplace\u0027s equation in Lipschitz domains[J]. Journal of Functional Analysis, 1984, 59(3): 572-611.
2
Marius Mitrea · Michael Taylor. Potential Theory on Lipschitz Domains in Riemannian Manifolds: Sobolev–Besov Space Results and the Poisson Problem. 2000.
3
Marius Mitrea · Michael Taylor. Boundary Layer Methods for Lipschitz Domains in Riemannian Manifolds. 1999.
4
Kwon O, Seo J K, Yoon J, et al. A real time algorithm for the location search of discontinuous conductivities with one measurement[J]. Communications on Pure and Applied Mathematics, 2002, 55(1): 1-29.
5
Escauriaza L, Fabes E B, Verchota G C, et al. On a regularity theorem for weak solutions to transmission problems with internal Lipschitz boundaries[J]. Proceedings of the American Mathematical Society, 1992, 115(4): 1069-1076.
6
Ammari H, Kang H. High-order terms in the asymptotic expansions of the steady-state voltage potentials in the presence of conductivity inhomogeneities of small diameter[J]. Siam Journal on Mathematical Analysis, 2001, 34(5): 1152-1166.
7
Chandlerwilde S N, Graham I G, Langdon S, et al. Condition number estimates for combined potential boundary integral operators in acoustic scattering[J]. Journal of Integral Equations and Applications, 2009, 21(2): 229-279.
8
Ryzhov V. A general boundary value problem and its Weyl function[J]. Opuscula Mathematica, 2007, 27(2): 305-331.
9
Pipher J, Verchota G C. Dilation invariant estimates and the boundary Garding inequality for higher order elliptic operators[J]. Annals of Mathematics, 1995, 142(1): 1-38.
10
Chandlerwilde S N, Graham I G, Langdon S, et al. Numerical-asymptotic boundary integral methods in high-frequency acoustic scattering[J]. Acta Numerica, 2012: 89-305.
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[9] Complex geometry and operator theory
M. J. Cowen State University of New York, Stony Brook, N.Y., U.S.A. R. G. Douglas State University of New York, Stony Brook, N.Y., U.S.A.
TBD mathscidoc:1701.331539
Acta Mathematica, 141, (1), 187-261, 1977.6
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Richter S. Invariant subspaces in Banach spaces of analytic functions[J]. Transactions of the American Mathematical Society, 1987, 304(2): 585-616.
2
Richter S. A representation theorem for cyclic analytic two-isometries[J]. Transactions of the American Mathematical Society, 1991, 328(1): 325-349.
3
Om P Agrawal · D N Clark · R G Douglas. INVARIANT SUBSPACES IN THE POLYDISK. 1986.
4
Gelu Popescu. Curvature Invariant for Hilbert Modules over Free Semigroup Algebras. 2001.
5
Sodin M. Zeros of Gaussian analytic functions[J]. Mathematical Research Letters, 2000, 7(4): 371-382.
6
Bermudez T, Bonilla A, Martinezgimenez F, et al. Li–Yorke and distributionally chaotic operators[J]. Journal of Mathematical Analysis and Applications, 2010, 373(1): 83-93.
7
Xia D. Analytic theory of subnormal operators[J]. Integral Equations and Operator Theory, 2015, 10(6): 880-903.
8
William Arveson. The curvature invariant of a Hilbert module over C[z_1,...,z_d]. 1998.
9
Ronald G Douglas · Gadadhar Misra · Cherian Varughese. On quotient modules-the case of arbitrary multiplicity. 2000.
10
Yakubovich D V. A Note on Hyponormal Operators Associated with Quadrature Domains[C]., 2001: 513-525.
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[10] The inverse Sturm-Liouville problem with symmetric potentials
Ole H. Hald University of California, Berkeley, U.S.A.
TBD mathscidoc:1701.331540
Acta Mathematica, 141, (1), 263-291, 1976.12
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Rundell W, Sacks P E. Reconstruction techniques for classical inverse Sturm-Liouville problems[J]. Mathematics of Computation, 1992, 58(197): 161-183.
2
Hald O H. The inverse Sturm-Liouville problem and the Rayleigh-Ritz method[J]. Mathematics of Computation, 1978, 32(143): 687-705.
3
Gao Q, Cheng X, Huang Z, et al. Modified Numerov\u0027s method for inverse Sturm-Liouville problems[J]. Journal of Computational and Applied Mathematics, 2013, 253(1): 181-199.
4
Andrew A L. Computing Sturm-Liouville potentials from two spectra[J]. Inverse Problems, 2006, 22(6): 2069-2081.
5
Geist B, Mclaughlin J R. Asymptotic formulas for the eigenvalues of the Timoshenko beam[J]. Journal of Mathematical Analysis and Applications, 2001, 253(2): 341-380.
6
Wei G, Xu H. On the missing eigenvalue problem for an inverse Sturm―Liouville problem[J]. Journal de Mathématiques Pures et Appliquées, 2009, 91(5): 468-475.
7
Kurasov P. Inverse problems for Aharonov-Bohm rings[J]. Mathematical Proceedings of the Cambridge Philosophical Society, 2010, 148(02): 331-362.
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Hald O H. Inverse eigenvalue problems for the mantle[J]. Geophysical Journal International, 1983, 72(1): 139-164.
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Hald O H. Numerical solution of the Gel\u0027fand-Levitan equation[J]. Linear Algebra and its Applications, 1979: 99-111.
10
Symes W W. NUMERICAL STABILITY IN AN INVERSE SCATTERING PROBLEM[J]. SIAM Journal on Numerical Analysis, 1980, 17(5): 707-732.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167