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Acta Mathematica, 1957, Volume 98
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (8 articles)
Issue 1
[1] On non-linear differential equations of the second order: IV. The general equation $$\ddot y + kf\left( y \right)\dot y + g\left( y \right) = bkp\left( \varphi \right)$$ , φ=$t$+α, φ=$t$+α
J. E. Littlewood Cambridge
TBD mathscidoc:1701.331143
Acta Mathematica, 98, (1), 1-110, 1957.3
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[2] On non-linear differential equations of the second order. III. The equation $$\ddot y - k\left( {1 - y^2 } \right)\dot y + y = b\mu k$$ cos (μt+α) for large k, and its generalizationscos (μt+α) for large k, and its generalizations
J. E. Littlewood
TBD mathscidoc:1701.331144
Acta Mathematica, 98, (1), 110-110, 1957.3
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[3] The prediction theory of multivariate stochastic processes
N. Wiener Cambridge, Mass., USA P. Masani Cambridge, Mass., USA
TBD mathscidoc:1701.331145
Acta Mathematica, 98, (1), 111-150, 1957.3
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[4] Über die Integration Eines Tensorfeldes
F. Nevalinna Helsinki R. Nevanlinna Helsinki
TBD mathscidoc:1701.331146
Acta Mathematica, 98, (1), 151-170, 1957.3
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[5] Extremal length and functional completion
Bent Fuglede Copenhagen
TBD mathscidoc:1701.331147
Acta Mathematica, 98, (1), 171-219, 1957.3
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[6] Discontinuous Markoff processes
J. E. Moyal Columbia University, New York
TBD mathscidoc:1701.331148
Acta Mathematica, 98, (1), 221-264, 1957.3
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1
Moyal. THE GENERAL THEORY OF STOCHASTIC POPULATION PROCESSES[J]. Acta Mathematica, 1961, 108(1): 1-31.
2
Bodo B A, Thompson M E, Unny T E, et al. A review on stochastic differential equations for applications in hydrology[J]. Stochastic Environmental Research and Risk Assessment, 1987, 1(2): 81-100.
3
Fleischman J. Limiting distributions for branching random fields[J]. Transactions of the American Mathematical Society, 1978: 353-389.
4
Stanley A Sawyer. A formula for semigroups, with an application to branching diffusion processes. 1970.
5
Ivanoff B. The branching diffusion with immigration[J]. Journal of Applied Probability, 1980, 17(01): 1-15.
6
Moyal J E. Multiplicative population processes[J]. Journal of Applied Probability, 1964, 1(02): 267-283.
7
Giorno V, Lansky P, Noblie A G, et al. Diffusion approximation and first-passage-time problem for a model neuron III. Abirth-and-death process approach[J]. Biological Cybernetics, 1988, 58(6): 387-404.
8
Tunekiti Sirao. On signed branching Markov processes with age. 1968.
9
Brockwell P J. A storage model in which the net growth-rate is a Markov chain[J]. Journal of Applied Probability, 1972, 9(01): 129-139.
10
Brockwell P J, Moyal J E. Exact solutions of one-dimensional scattering problems[J]. Il Nuovo Cimento, 2008, 33(3): 776-796.
Abstract
The present paper is devoted to the theory of discontinuous Markoff processes, that is processes where the transitions between states take place either by “jumps” of some specified kind, or by other means. States are taken as point$x$in an abstract space;$phases$are points ($x, t$) in the product state×time space; sets of states are denoted by$X$, sets of phases by$S$.
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[7] Three-dimensional subsonic flows, and asymptotic estimates for elliptic partial differential equations
Robert Finn University of Southern California, California, USA David Gilbarg Indiana University, Indiana, USA
TBD mathscidoc:1701.331149
Acta Mathematica, 98, (1), 265-296, 1957.3
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[8] Note on a Lemma of Finn and Gilbarg
L. E. Payne University of Maryland, Maryland, USA H. F. Weinberger University of Maryland, Maryland, USA
TBD mathscidoc:1701.331150
Acta Mathematica, 98, (1), 297-299, 1957.3
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1
Tosio Kato. Growth properties of solutions of the reduced wave equation with a variable coefficient. 1959.
2
Finn R. On the exterior stationary problem for the navier-stokes equations, and associated perturbation problems[J]. Archive for Rational Mechanics and Analysis, 1965, 19(5).
3
Finn R. On the steady-state solutions of the navier-stokes equations, III[J]. Acta Mathematica, 1961: 197-244.
4
Robert Finn · David Gilbarg. Three-dimensional subsonic flows, and asymptotic estimates for elliptic partial differential equations. 1957.
5
David Gilbarg · H F Weinberger. ASYMPTOTIC PROPERTIES OF LERAY'S SOLUTION OF THE STATIONARY TWO-DIMENSIONAL NAVIER-STOKES EQUATIONS. 1974.
6
Finn R. On steady-state solutions of the Navier-Stokes partial differential equations[J]. Archive for Rational Mechanics and Analysis, 1959: 381-396.
7
Galdi G P, Maremonti P. Monotonic Decreasing and Asymptotic Behavior of the Kinetic Energy for Weak Solutions of the Navier-Stokes Equations in Exterior Domains[J]. Archive for Rational Mechanics and Analysis, 1989, 94(3): 277-290.
8
Dong G, Ou B. Subsonic flows around a body in space[J]. Communications in Partial Differential Equations, 1993: 355-379.
9
Du L, Xin Z, Yan W, et al. Subsonic Flows in a Multi-Dimensional Nozzle[J]. Archive for Rational Mechanics and Analysis, 2011, 201(3): 965-1012.
10
Huang F, Wang T, Wang Y, et al. On Multi-Dimensional Sonic-Subsonic Flow[J]. Acta Mathematica Scientia, 2011, 31(6): 2131-2140.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167