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Journals
Communications in Mathematical Sciences
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Communications in
Mathematical Sciences
Editor: Shi Jin
ISSN: 1539-6746
Issues: 4/year
Print Subscription Price: US$294.00 (plus shipping and handling)
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A leading applied mathematics journal, Communications in Mathematical Sciences features high-quality, original research articles,
review and expository papers, and fast communications. This journal covers modern applied mathematics in modeling, applied and stochastic analyses
and numerical computations on problems that arise in physical, biological, engineering and financial applications.
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Volume 6, Issue 2 (June 2008)
Regular Articles
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An asymptotically stable scheme for diffusive coagulation-fragmentation models
F. Filbet
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p.257-280 |
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Multiscale hierarchical decomposition of images with applications to deblurring, denoising, and segmentation
E. Tadmor, S. Nezzar, and L. Vese
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p.281-307 |
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The Willmore functional and instabilities in the Cahn-Hilliard equation
M. Burger, S.-Y. Chu, P.A. Markowich, and C.-B. Schonlieb
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p.309-329 |
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Time reversal of waves in a weakly perturbed random medium
D.G. Alfaro Vigo, K. Solna
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p.331-360 |
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Local smooth solutions of the incompressible K-ε model and the low turbulent diffusion limit
J. Mathiaud
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p.361-383 |
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A reduced model for internal waves interacting with topography at intermediate depth
A. Ruiz de Zarate and A. Nachbin
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p.385-396 |
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A simple model for biological aggregation with asymmetric sensing
P.A. Milewski and X. Yang
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p.397-416 |
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The parabolic-parabolic Keller-Segel model in R2
V. Calvez and L. Corrias
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p.417-447 |
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Superpositions and higher order Gaussian beams
N.M. Tanushev
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p.449-475 |
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On the Bakry-Emery criterion for linear diffusions and weighted porous media equations
J. Dolbeault, B. Nazaret, and G. Savare
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p.477-494 |
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Global existence of solutions to the Einstein equations with cosmological constant for a perfect relativistic fluid on a Blanchi type-I space-time
N. Noutchegeume and L.R. Gadjou Tamghe
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p.495-505 |
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Perron-Frobenius theorem for nonnegative tensors
K.C. Chang, K. Pearson, T. Zhang
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p.507-520 |
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Fast Communication
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The drift-flux asymptotic limit of barotropic two-phase two-pressure models
A. Ambroso, C. Chalons, F. Coquel, T. Galié, E. Godlewski, P.A. Raviart, and N. Seguin
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p.521-529 |
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The hardcopy and electronic editions of Communications in Mathematical Sciences
are protected by the copyright of International Press.
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