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2164 paper(s) uploaded by actaadmin.

Index	Title	Upload Time	Modified Time
1301	Half-order differentials on Riemann surfaces N. S. Hawley Stanford University, Stanford, Calif, USA M. Schiffer Stanford University, Stanford, Calif, USA TBD mathscidoc:1701.331301 Acta Mathematica, 115, (1), 199-236, 1965.7 [ Download ] [ 2017-01-08 20:32:08 uploaded by actaadmin ] [ 1884 downloads ] [ 0 comments ] Citation × 1 Denis Bernard. On the Wess-Zumino-Witten models on the torus. 1988. 2 Hejhal D A. Monodromy groups and linearly polymorphic functions[J]. Acta Mathematica, 1975, 135(1): 1-55. 3 Alexandrov V, Maehara H, Milka A D, et al. Problem section[J]. European Journal of Combinatorics, 2010. 4 Babelon O. Universal exchange algebra for Bloch waves and Liouville theory[J]. Communications in Mathematical Physics, 1991, 139(3): 619-643. 5 Schlichenmaier M. Krichever-Novikov algebras for more than two points: explicit generators[J]. Letters in Mathematical Physics, 1990, 19(4): 327-336. 6 Gallo D M, Kapovich M, Marden A, et al. The monodromy groups of Schwarzian equations on closed Riemann surfaces[J]. Annals of Mathematics, 1995, 151(2): 625-704. 7 Gustafsson B, Shapiro H S. What is a Quadrature Domain[C]., 2005: 1-25. 8 Martin Schlichenmaier. Local cocycles and central extensions for multi-point algebras of Krichever-Novikov type. 2001. 9 A N Tyurin. ON PERIODS OF QUADRATIC DIFFERENTIALS. 1978. 10 P G Zograf · L A Takhtadzhyan. ON UNIFORMIZATION OF RIEMANN SURFACES AND THE WEIL-PETERSSON METRIC ON TEICHMÜLLER AND SCHOTTKY SPACES. 1988. More OK [ Cited by 76 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:08	2017-01-08 20:32:08
1302	Extremal and conjugate extremal distance on open Riemann surfaces with applications to circular-radial slit mappings A. Marden University of Minnesota, Minneapolis B. Rodin University of Minnesota, Minneapolis TBD mathscidoc:1701.331302 Acta Mathematica, 115, (1), 237-269, 1965.6 [ Download ] [ 2017-01-08 20:32:08 uploaded by actaadmin ] [ 566 downloads ] [ 0 comments ] Citation × 1 Hedberg L I. Removable singularities and condenser capacities[J]. Arkiv för Matematik, 1974: 181-201. 2 Marden A, Richards I, Rodin B, et al. Analytic self-mappings of Riemann surfaces[J]. Journal D Analyse Mathematique, 1967, 18(1): 197-225. 3 Rodin B. The method of extremal length[J]. Bulletin of the American Mathematical Society, 1974, 80(4): 587-606. 4 Jenkins J A. The Method of the Extremal Metric[C]., 2002: 393-456. 5 Duren P, Pfaltzgraff J A. Hyperbolic capacity and its distortion under conformal mapping[J]. Journal D Analyse Mathematique, 1999, 78(1): 205-218. 6 Minda C D. EXTREMAL LENGTH AND HARMONIC FUNCTIONS ON RIEMANN SURFACES[J]. Transactions of the American Mathematical Society, 1972: 1-22. 7 Makoto Ohtsuka. Dirichlet principle on Riemann surfaces. 1967. 8 Mizumoto H. Theory of Abelian differentials and relative extremal length with applications to extremal slit mappings[C]., 1968: 1-58. 9 Suita N. On continuity of extremal distance and its applications to conformal mappings[J]. Kodai Mathematical Seminar Reports, 1969, 21(2): 236-251. 10 James A Jenkins. Chapter 13 – The Method of the Extremal Metric. 2002. More OK [ Cited by 23 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:08	2017-01-08 20:32:08
1303	On some non-linear elliptic differential-functional equations Philip Hartman The John Hopkins University, Baltimore, Md., USA Guido Stampacchia The John Hopkins University, Baltimore, Md., USA TBD mathscidoc:1701.331303 Acta Mathematica, 115, (1), 271-310, 1965.5 [ Download ] [ 2017-01-08 20:32:08 uploaded by actaadmin ] [ 2720 downloads ] [ 0 comments ] Citation × 1 Kien B T, Yao J C, Yen N D, et al. On the solution existence of pseudomonotone variational inequalities[J]. Journal of Global Optimization, 2008, 41(1): 135-145. OK [ Cited by 182 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:08	2017-01-08 20:32:08
1304	Discrete series for semisimple Lie groups. II Harish-Chandra The Institute for Advanced Study, Princeton, N.J., USA TBD mathscidoc:1701.331304 Acta Mathematica, 116, (1), 1-111, 1965.10 [ Download ] [ 2017-01-08 20:32:08 uploaded by actaadmin ] [ 2174 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:08	2017-01-08 20:32:08
1305	A non-standard integral equation with applications to quasiconformal mappings Lipman Bers Columbia University, New York, N.Y., USA TBD mathscidoc:1701.331305 Acta Mathematica, 116, (1), 113-134, 1965.12 [ Download ] [ 2017-01-08 20:32:09 uploaded by actaadmin ] [ 822 downloads ] [ 0 comments ] Citation × 1 Lipman Bers. Uniformization, Moduli, and Kleinian Groups. 1972. 2 Bers L. On Boundaries of Teichmuller Spaces and on Kleinian Groups: I[J]. Annals of Mathematics, 1970, 91(3). 3 Frederick P Gardiner · Dennis Sullivan. Symmetric structures on a closed curve. 1992. 4 Frederick P Gardiner · Nikola Lakic. Quasiconformal Teichmüller theory. 2000. 5 Lipman Bers. Finite dimensional Teichmüller spaces and generalizations. 1981. 6 Bers. Fiber spaces over Teichmuller spaces[J]. Acta Mathematica, 1973, 130(1): 89-126. 7 Gardiner F P, Lakic N. Quasiconformal Teichm? uller Theory[C]., 1991. 8 Lipman Bers. Inequalities for finitely generated Kleinian groups. 1967. 9 Gehring F W. Univalent functions and the Schwarzian derivative[J]. Commentarii Mathematici Helvetici, 1977, 52(1): 561-572. 10 Curtis T Mcmullen. The Moduli Space of Riemann Surfaces is Kahler Hyperbolic. 2000. More OK [ Cited by 69 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:09	2017-01-08 20:32:09
1306	On convergence and growth of partial sums of Fourier series Lennart Carleson Uppsala, Sweden TBD mathscidoc:1701.331306 Acta Mathematica, 116, (1), 135-157, 1966.1 [ Download ] [ 2017-01-08 20:32:09 uploaded by actaadmin ] [ 2604 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:09	2017-01-08 20:32:09
1307	The theory of stationary point processes Frederick J. Beutler The University of Michigan, Ann Arbor, Michigan, USA Oscar A. Z. Leneman The University of Michigan, Ann Arbor, Michigan, USA TBD mathscidoc:1701.331307 Acta Mathematica, 116, (1), 159-190, 1965.7 [ Download ] [ 2017-01-08 20:32:09 uploaded by actaadmin ] [ 2402 downloads ] [ 0 comments ] Citation × 1 Odile Macchi. THE COINCIDENCE APPROACH TO STOCHASTIC POINT PROCESSES. 1975. 2 Beutler F J. Alias-free randomly timed sampling of stochastic processes[J]. IEEE Transactions on Information Theory, 1970, 16(2): 147-152. 3 Masry E. Alias-free sampling: An alternative conceptualization and its applications[J]. IEEE Transactions on Information Theory, 1978, 24(3): 317-324. 4 Djbkovic I, Vaidyanathan P P. Generalized sampling theorems in multiresolution subspaces[J]. IEEE Transactions on Signal Processing, 1997, 45(3): 583-599. 5 Lewis P A. Remarks on the theory, computation and application of the spectral analysis of series of events[J]. Journal of Sound and Vibration, 1970, 12(3): 353-375. 6 Haji R, Newell G F. A relation between stationary queue and waiting time distributions[J]. Journal of Applied Probability, 1971, 8(03): 617-620. 7 Beutler F J, Leneman O A. The Spectral Analysis of Impulse Processes[J]. Information \u0026 Computation, 1968, 12(3): 236-258. 8 Leneman O A. Random sampling of random processes: Impulse processes[J]. Information \u0026 Computation, 1966, 9(4): 347-363. 9 Beutler F J, Leneman O A. Random sampling of random processes - Stationary point processes.[J]. Information \u0026 Computation, 1966, 9(4): 325-346. 10 Harper R K, Sclabassi R J, Estrin T, et al. Time series analysis and sleep research[J]. IEEE Transactions on Automatic Control, 1974, 19(6): 932-943. More OK [ Cited by 51 ] Abstract × An axiomatic formulation is presented for point processes which may be interpreted as ordered sequences of points randomly located on the real line. Such concepts as forward recurrence times and number of points in intervals are defined and related in set-theoretic Note that for α∈$A$,$G$^{α}may not cover$G$_{α}as a convex subgroup and so we cannot use Theorem 1.1 to prove this result. Moreover, all that we know about the$G$^{α}/G_{α}is that each is an extension of a trivially ordered subgroup by a subgroup of$R$. It$B$is a plenary subset of$A$, then there exists a$v$-isomorphism μ of$G$into$V(B, G$^{β}/G_{β}), but whether or not μ is an$o$-isomorphism is not known. OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:09	2017-01-08 20:32:09
1308	Weighted polynomial approximation on arithmetic progressions of intervals or points Paul Koosis University of California, Los Angeles, California, USA TBD mathscidoc:1701.331308 Acta Mathematica, 116, (1), 223-277, 1965.11 [ Download ] [ 2017-01-08 20:32:09 uploaded by actaadmin ] [ 1262 downloads ] [ 0 comments ] Citation × 1 Mckean H P, Trubowitz E. Hill\u0027s operator and hyperelliptic function theory in the presence of infinitely many branch points[J]. Communications on Pure and Applied Mathematics, 1976, 29(2): 143-226. 2 Pedersen H L. On Krein\u0027s Theorem for Indeterminacy of the Classical Moment Problem[J]. Journal of Approximation Theory, 1998, 95(1): 90-100. 3 Koosis P. Harmonic estimation in certain slit regions and a theorem of Beurling and Malliavin[J]. Acta Mathematica, 1979, 142(1): 275-304. 4 Pedersen H L. Entire functions having small logarithmic sums over certain discrete subsets[J]. Arkiv för Matematik, 1998, 36(1): 119-130. 5 Henrik L Pedersen. Uniform Estimates of Entire Functions by Logarithmic Sums. 1997. 6 Pitt L D. A general approach to approximation problems of the Bernstein type[J]. Advances in Mathematics, 1983, 49(3): 264-299. 7 Loren D Pitt. WeightedL p closure theorems for spaces of entire functions. 1976. 8 Pedersen H L. Entire functions and logarithmic sums over nonsymmetric sets of the real line[C]., 2000, 25(2): 351-388. 9 P K Geetha. On Bernstein approximation problem. 1969. 10 Koosis P. A relation between two results about entire functions of exponential type[J]. Ukrainian Mathematical Journal, 1994, 46(3): 240-250. More OK [ Cited by 17 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:09	2017-01-08 20:32:09
1309	Special functions on locally compact fields P. J. Sally Jr. Washington University, St. Louis, Mo., USA M. H. Taibleson Washington University, St. Louis, Mo., USA TBD mathscidoc:1701.331309 Acta Mathematica, 116, (1), 279-309, 1965.8 [ Download ] [ 2017-01-08 20:32:09 uploaded by actaadmin ] [ 951 downloads ] [ 0 comments ] Citation × 1 Freund P G, Olson M. Non-archimedean strings[J]. Physics Letters B, 1987, 199(2): 186-190. 2 Freund P G, Olson M. Non-archimedean strings[J]. Physics Letters B, 1987, 199(2): 186-190. 3 Keys C D. ON THE DECOMPOSITION OF REDUCIBLE PRINCIPAL SERIES REPRESENTATIONS OF p-ADIC CHEVALLEY GROUPS[J]. Pacific Journal of Mathematics, 1982, 101(2): 351-388. 4 Khrennikov A. P-Adic Dynamical Systems[C]., 2004: 39-56. 5 Taibleson M. Harmonic analysis onn-dimensional vector spaces over local fields: I. Basic results on fractional integration[J]. Mathematische Annalen, 1968, 176(3): 191-207. 6 Shalika J A, Tanaka S. ON AN EXPLICIT CONSTRUCTION OF A CERTAIN CLASS OF AUTOMORPHIC FORMS.[J]. American Journal of Mathematics, 2016, 91(4). 7 Takloobighash R. L-FUNCTIONS FOR THE p-ADIC GROUP GSp(4)[J]. American Journal of Mathematics, 2000, 122(6): 1085-1120. 8 Keith Phillips · Mitchell Taibleson. Singular integrals in several variables over a local field.. 1969. 9 Anatoly N Kochubei. A Schrödingerq-type equation over the field of p-adic numbers. 1993. 10 Osipov D V, Parshin A N. Harmonic analysis on local fields and adelic spaces I[J]. Izvestiya: Mathematics, 2007, 75(4): 749-814. More OK [ Cited by 43 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:09	2017-01-08 20:32:09
1310	On entire functions of exponential type and indicators of analytic functionals C. O. Kiselman The University of Stockholm, Stockholm, Sweden TBD mathscidoc:1701.331310 Acta Mathematica, 117, (1), 1-35, 1966.5 [ Download ] [ 2017-01-08 20:32:09 uploaded by actaadmin ] [ 975 downloads ] [ 0 comments ] Citation × 1 Kiselman C O. The partial Legendre transformation for plurisubharmonic functions[J]. Inventiones Mathematicae, 1978, 49(2): 137-148. 2 Berenstein C A, Struppa D C. Complex Analysis and Convolution Equations[C]., 1993: 1-108. 3 Siu Y. Pseudoconvexity and the problem of Levi[J]. Bulletin of the American Mathematical Society, 1978, 84(4): 481-512. 4 Krivosheev A S, Napalkov V V. Complex analysis and convolution operators[J]. Russian Mathematical Surveys, 1992, 47(6): 1-56. 5 Nachbin L. Recent developments in infinite dimensional holomorphy[J]. Bulletin of the American Mathematical Society, 1973, 79(4): 625-640. 6 Berenstein C A, Dostal M A. The Ritt theorem in several variables[J]. Arkiv för Matematik, 1974: 267-280. 7 Hirschowitz A. Pseudoconvexit au-dessus d\u0027espaces plus ou moins homognes[J]. Inventiones Mathematicae, 1974, 26(4): 303-322. 8 Mats Neymark. On the laplace transform of functionals on classes of infinitely differentiable functions. 1969. 9 Kiselman C O. Plurisubharmonic functions and potential theory in several complex variables[C]., 2000: 655-714. 10 Kiselman C O. Tangents of plurisubharmonic functions[C]., 1988. More OK [ Cited by 40 ] Abstract × We shall be concerned with the indicator$p$of an analytic functional μ on a complex manifold$U$: $$p(\varphi ) = \overline {\mathop {\lim }\limits_{t \to + \infty } } \frac{l}{t}\log \left\| {\mu (e^{t\varphi } )} \right\|,$$ where ϕ is an arbitrary analytic function on$U$. More specifically, we shall consider the smallest upper semicontinuous majorant$p$^{$J$}of the restriction of$p$to a subspace £ of the analytic functions. An obvious problem is then to characterize the set of functions$p$^{$J$}which can occur as regularizations of indicators. In the case when$U$=$C$^{$n$}and £ is the space of all linear functions on$C$^{$n$}, this set can be described more easily as the set of functions(0.1) $$\mathop {\lim }\limits_{\theta \to \zeta } \overline {\mathop {\lim }\limits_{t \to + \infty } } \frac{l}{t}\log \left\| {u(t\theta )} \right\|$$ of$n$complex variables ζ∈$C$^{$n$}where$u$is an entire function of exponential type in$C$^{$n$}. We hall prove that a function in$C$^{$n$}is of the form (0.1) for some entire function$u$of exponential type if and only if it is plurisubharmonic and positively homogeneous of order one (Theorem 3.4). The proof is based on the characterization given by Fujita and Takeuchi of those open subsets of complex projective$n$-space which are Stein manifolds. OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:09	2017-01-08 20:32:09

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