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Acta Mathematica, 1979, Volume 143
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (12 articles)
Issue 1
[1] On the diophantine equation 1^{$k$}+2^{$k$}+...+$x$^{$k$}+$R(x)$=$y$^{$z$}
M. Voorhoeve Mathematisch Centrum, Amsterdam, Netherlands K. Györy University of Debrecen, Debrecen, Hungary R. Tijdeman Rijksuniversiteit, Leiden, Netherlands
TBD mathscidoc:1701.331549
Acta Mathematica, 143, (1), 1-8, 1978.8
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[2] On the number of restricted prime factors of an integer. II
Karl K. Norton 2235 Floral Drive, Boulder, Colorado, USA
TBD mathscidoc:1701.331550
Acta Mathematica, 143, (1), 9-38, 1978.6
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Spiro C. How often is the number of divisors of n a divisor of n[J]. Journal of Number Theory, 1985, 21(1): 81-100.
2
Luca F. On f(n) modulo G(n) and w(n) when f is a polynomial[J]. Journal of The Australian Mathematical Society, 2004, 77(2): 149-164.
3
Claudia Spiro. Extensions of some formulae of A. Selberg. 1985.
4
Николай Михайлович Тимофеев · N M Timofeev · Марина Борисовна Хрипунова · M B Khripunova. О разности числа простых делителей из подмножеств для последовательных чисел@@@On the Difference between the Number of Prime Divisors from Subset…. 2000.
5
A Maciulis. Integral theorem on large deviations of integer-valued additive functions. 1982.
6
Christian Tudesq. Majoration de la loi locale de certaines fonctions additives Par. 1996.
7
K Alladi. Additive functions and special sets of integers. 1982.
8
N M Timofeev · M B Khripunova. On the Difference between the Number of Prime Divisors from Subsets for Consecutive Integers. 2000.
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[3] The topology of spaces of rational functions
Graeme Segal Oxford, England
TBD mathscidoc:1701.331551
Acta Mathematica, 143, (1), 39-72, 1979.2
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[4] Two new interpolation methods based on the duality map
Jaak Peetre University of Lund, Sweden
TBD mathscidoc:1701.331552
Acta Mathematica, 143, (1), 73-91, 1978.6
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Brudnyi Y A, Krein S G, Semenov E M, et al. Interpolation of linear operators[J]. Journal of Mathematical Sciences, 1988, 42(6): 2009-2113.
2
Cwikel M, Kalton N J, Milman M, et al. A Unified Theory of Commutator Estimates for a Class of Interpolation Methods[J]. Advances in Mathematics, 2002, 169(2): 241-312.
3
Peetre J. Marcel Riesz in Lund[C]., 1988: 1-10.
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[5] The spectrum of difference operators and algebraic curves
Pierre Van Moerbeke Brandeis University, Waltham, Mass, USA David Mumford Cambridge, Mass, USA
TBD mathscidoc:1701.331553
Acta Mathematica, 143, (1), 93-154, 1978.8
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[6] Riemann-Roch and topological$K$-theory for singular varieties
Paul Baum Brown University, Providence, Rhode Island, USA William Fulton Brown University, Providence, Rhode Island, USA Robert MacPherson Brown University, Providence, Rhode Island, USA
TBD mathscidoc:1701.331554
Acta Mathematica, 143, (1), 155-192, 1978.8
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Kazhdan D, Lusztig G. Proof of the Deligne-Langlands conjecture for Hecke algebras[J]. Inventiones Mathematicae, 1987, 87(1): 153-215.
2
Henri Gillet. Riemann-Roch theorems for higher algebraic K-theory. 1981.
3
Nakajima H. Quiver varieties and finite dimensional representations of quantum affine algebras[J]. Journal of the American Mathematical Society, 1999, 14(1): 145-238.
4
Diaconescu D, Gomis J. Fractional branes and boundary states in orbifold theories[J]. Journal of High Energy Physics, 1999, 2000(10): 001-001.
5
Coates T, Givental A B. Quantum Riemann-Roch, Lefschetz and Serre[J]. Annals of Mathematics, 2001, 165(1): 15-53.
6
Ito Y, Nakajima H. McKay correspondence and Hilbert schemes in dimension three[J]. Topology, 1998, 39(6): 1155-1191.
7
Givental A B, Lee Y. Quantum K-theory on flag manifolds, finite-difference Toda lattices and quantum groups[J]. Inventiones Mathematicae, 2001, 151(1): 193-219.
8
Baum P, Higson N, Schick T, et al. On the Equivalence of Geometric and Analytic K-Homology[J]. Pure and Applied Mathematics Quarterly, 2007, 3(1): 1-24.
9
La Ossa X D, Florea B, Skarke H, et al. D-branes on noncompact Calabi–Yau manifolds: K-theory and monodromy[J]. Nuclear Physics, 2001, 644(1): 170-200.
10
Eyal Markman. On the monodromy of moduli spaces of sheaves on K3 surfaces II. 2003.
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[7] Lefschetz-riemann-roch for singular varieties
Paul Baum Brown University, Providence, Rhode Island, USA William Fulton Brown University, Providence, Rhode Island, USA George Quart University of Chicago, Chicago, Illinois, USA
TBD mathscidoc:1701.331555
Acta Mathematica, 143, (1), 193-211, 1978.8
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Haiman M. t, q -Catalan numbers and the Hilbert scheme[J]. Discrete Mathematics, 1998, 193(1): 201-224.
2
Dan Edidin · William Graham. Localization in equivariant intersection theory and the Bott residue formula. 1998.
3
Thomason R W. Lefschetz-Riemann-Roch theorem and coherent trace formula[J]. Inventiones Mathematicae, 1986, 85(3): 515-543.
4
Gray J W. Fragments of the history of sheaf theory[C]., 1979: 1-79.
5
Roessler D. A fixed point formula of Lefschetz type in Arakelov geometry I: statement and proof[J]. Inventiones Mathematicae, 2001, 145(2): 333-396.
6
Beck M, Haase C, Sottile F, et al. Theorems of Brion, Lawrence, and Varchenko on rational generating functions for cones[J]. The Mathematical Intelligencer, 2005, 31(1): 9-17.
7
Bernhard Kock. Galois structure of Zariski cohomology for weakly ramified covers of curves. 2002.
8
Cappell S E, Maxim L, Schuermann J, et al. Equivariant characteristic classes of complex algebraic varieties[C]., 2010.
9
Kai K Ohler Damian Roessler. A flxed point formula of Lefschetz type in Arakelov geometry I: statement and proof. 2006.
10
Cappell S E, Maxim L, Schuermann J, et al. Characteristic classes of symmetric products of complex quasi-projective varieties[J]. Crelle\u0027s Journal, 2010, 0(0).
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[8] Localization theorem in$K$-theory for singular varieties
George Quart University of Chicago, Chicago, Illinois, USA
TBD mathscidoc:1701.331556
Acta Mathematica, 143, (1), 213-217, 1978.8
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Brion M, Vergne M. An equivariant Riemann-Roch theorem for complete, simplicial toric varieties.[J]. Crelle\u0027s Journal, 1997: 67-92.
2
Dan Edidin · William Graham. Localization in equivariant intersection theory and the Bott residue formula. 1998.
3
Baum P, Fulton W, Quart G, et al. Lefschetz-riemann-roch for singular varieties[J]. Acta Mathematica, 1979, 143(1): 193-211.
4
Thomason R W. Lefschetz-Riemann-Roch theorem and coherent trace formula[J]. Inventiones Mathematicae, 1986, 85(3): 515-543.
5
Berhard K. The Lefschetz Theorem in Higher Equivariant K-theory[J]. Communications in Algebra, 2007, 19(12): 3411-3422.
6
Takeda Y. Lefschetz-Riemann-Roch theorem for smooth algebraic schemes[J]. Mathematische Zeitschrift, 1992, 211(1): 643-656.
7
Joshua R. The trace formula for equivariant $$\\mathfrak{D}$$ -modules and perverse sheavesand perverse sheaves[J]. Mathematische Zeitschrift, 1991, 206(1): 293-302.
8
Brown W S, Traub J F. On Euclid\u0027s Algorithm and the Theory of Subresultants[J]. Journal of the ACM, 1971, 18(4): 505-514.
9
Tyler J Jarvis · Takashi Kimura. A representation-valued relative Riemann-Hurwitz theorem and the Hurwitz-Hodge bundle. 2008.
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[9] Small zeros of additives forms in many variables. II
Wolfgang M. Schmidt University of Colorado, Boulder, Colorado, USA
TBD mathscidoc:1701.331557
Acta Mathematica, 143, (1), 219-232, 1979.3
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Brudern J, Dietmann R. Random diophantine equations, I[J]. Advances in Mathematics, 2012, 256(1): 18-45.
2
Vaughan R C. HARDY\u0027S LEGACY TO NUMBER THEORY[J]. Journal of The Australian Mathematical Society, 1998, 65(02).
3
Hwang J S. Small zeros of additive forms in several variables[J]. Acta Mathematica Sinica, 1998, 14(1): 57-66.
4
Wang Yuan. Diophantine inequalities for forms in an algebraic number field. 1988.
5
Sam Chow. Averaging on thin sets of diagonal forms. 2013.
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[10] A cutting and pasting of noncompact polygons with applications to fuchsian groups
Norman Purzitsky York University, Downsview, Ontario, Canada
TBD mathscidoc:1701.331558
Acta Mathematica, 143, (1), 233-250, 1978.1
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[11] Minimal surfaces with free boundaries
S. Hildebrandt University of Bonn, Bonn, F.R. Germany J. C. C. Nitsche University of Minnesota, Minneapolis, Minn., USA
TBD mathscidoc:1701.331559
Acta Mathematica, 143, (1), 251-272, 1979.4
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Michael Struwe. The existence of surfaces of constant mean curvature with free boundaries. 1988.
2
Grter M, Hildebrandt S, Nitsche J C, et al. On the boundary behavior of minimal surfaces with a free boundary which are not minima of the area[J]. Manuscripta Mathematica, 1981, 35(3): 387-410.
3
Struwe M. On a free boundary problem for minimal surfaces[J]. Inventiones Mathematicae, 1984, 75(3): 547-560.
4
Hildebrandt S, Nitsche J C. Optimal boundary regularity for minimal surfaces with a free boundary[J]. Manuscripta Mathematica, 1981: 357-364.
5
Hildebrandt S, Nitsche J C. A uniqueness theorem for surfaces of least area with partially free boundaries on obstacles[J]. Archive for Rational Mechanics and Analysis, 1982, 79(3).
6
Hildebrandt S, Nitsche J C. Geometric properties of minimal surfaces with free boundaries[J]. Mathematische Zeitschrift, 1983, 184(4): 497-509.
7
Gruter M, Hildebrandt S, Nitsche J C, et al. Regularity for stationary surfaces of constant mean curvature with free boundaries[J]. Acta Mathematica, 2013, 156(1): 119-152.
8
Michael Struwe. The evolution of harmonic mappings with free boundaries. 1991.
9
Jost J. Continuity of minimal surfaces with piecewise smooth free boundaries[J]. Mathematische Annalen, 1987, 276(4): 599-614.
10
Li M. A General Existence Theorem for Embedded Minimal Surfaces with Free Boundary[J]. Communications on Pure and Applied Mathematics, 2012, 68(2): 286-331.
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[12] Averages of the counting function of a quasiregular mapping
P. Mattila University of Helsinki, Helsinki, Finland S. Rickman University of Helsinki, Helsinki, Finland
TBD mathscidoc:1701.331560
Acta Mathematica, 143, (1), 273-305, 1977.5
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Rickman S. On the number of omitted values of entire quasiregular mappings[J]. Journal D Analyse Mathematique, 1980, 37(1): 100-117.
2
Rickman S. The analogue of Picard\u0027s theorem for quasiregular mappings in dimension three[J]. Acta Mathematica, 1985: 195-242.
3
Bonk M, Heinonen J. Quasiregular mapping and cohomology[J]. Acta Mathematica, 2001, 186(2): 219-238.
4
Seppo Rickman. Quasiregular mappings and metrics on then-sphere with punctures. 1984.
5
Bergweiler W. Fatou–Julia theory for non-uniformly quasiregular maps[J]. Ergodic Theory and Dynamical Systems, 2011, 33(01): 1-23.
6
Rickman S. Value distribution of quasiregular mappings[C]., 1983: 220-245.
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Bergweiler W, Nicks D A. Foundations for an iteration theory of entire quasiregular maps[J]. Israel Journal of Mathematics, 2012, 201(1): 147-184.
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Pankka P. Quasiregular mappings from a punctured ball into compact manifolds[J]. Conformal Geometry and Dynamics of The American Mathematical Society, 2006, 10(3): 41-62.
9
Rickman S. Picard’s theorem and defect relation for quasiregular mappings[C]., 1992: 93-103.
10
Onninen J, Pankka P. Slow mappings of finite distortion[J]. Mathematische Annalen, 2011, 354(2): 685-705.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167