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 Showing 401 - 538 of 538 Journals sorted alphabetically Journal of Computer Engineering, System and Science (CESS) Journal of Contemporary Mathematical Analysis Journal of Cryptology       (Followers: 5) Journal of Difference Equations and Applications Journal of Differential Equations       (Followers: 1) Journal of Discrete Algorithms       (Followers: 4) Journal of Discrete Mathematics       (Followers: 1) Journal of Dynamics and Differential Equations Journal of Engineering Mathematics       (Followers: 2) Journal of Evolution Equations Journal of Experimental Algorithmics       (Followers: 1) Journal of Flood Risk Management       (Followers: 14) Journal of Formalized Reasoning       (Followers: 2) Journal of Function Spaces Journal of Functional Analysis       (Followers: 2) Journal of Geochemical Exploration       (Followers: 1) Journal of Geological Research       (Followers: 1) Journal of Geovisualization and Spatial Analysis Journal of Global Optimization       (Followers: 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Similar Journals
 Journal of the Institute of Mathematics of JussieuJournal Prestige (SJR): 2.393 Citation Impact (citeScore): 1Number of Followers: 0      Hybrid journal (It can contain Open Access articles) ISSN (Print) 1474-7480 - ISSN (Online) 1475-3030 Published by Cambridge University Press  [397 journals]
• JMJ volume 20 Issue 2 Cover and Front matter
• PubDate: 2021-03-01T00:00:00.000Z
DOI: 10.1017/S1474748020000407
Issue No: Vol. 20, No. 2 (2021)

• JMJ volume 20 Issue 2 Cover and Back matter
• PubDate: 2021-03-01T00:00:00.000Z
DOI: 10.1017/S1474748020000419
Issue No: Vol. 20, No. 2 (2021)

• COHOMOLOGY AND OVERCONVERGENCE FOR REPRESENTATIONS OF POWERS OF GALOIS
GROUPS
• Authors: Aprameyo Pal; Gergely Zábrádi
Pages: 361 - 421
Abstract: We show that the Galois cohomology groups of $p$-adic representations of a direct power of $\operatorname{Gal}(\overline{\mathbb{Q}_{p}}/\mathbb{Q}_{p})$ can be computed via the generalization of Herr’s complex to multivariable $(\unicode[STIX]{x1D711},\unicode[STIX]{x1D6E4})$-modules. Using Tate duality and a pairing for multivariable $(\unicode[STIX]{x1D711},\unicode[STIX]{x1D6E4})$-modules we extend this to analogues of the Iwasawa cohomology. We show that all $p$-adic representations of a direct power of $\operatorname{Gal}(\overline{\mathbb{Q}_{p}}/\mathbb{Q}_{p})$ are overconvergent and, moreover, passing to overconvergent multivariable $(\unicode[STIX]{x1D711},\unicode[STIX]{x1D6E4})$-modules is an equivalence of categories. Finally, we prove that the overconvergent Herr complex also computes the Galois cohomology groups.
PubDate: 2021-03-01T00:00:00.000Z
DOI: 10.1017/S1474748019000197
Issue No: Vol. 20, No. 2 (2021)

• $GL(N,\mathbb{F}_{q}((t)))$ &rft.title=Journal+of+the+Institute+of+Mathematics+of+Jussieu&rft.issn=1474-7480&rft.date=2021&rft.volume=20&rft.spage=423&rft.epage=515&rft.aulast=Lemaire&rft.aufirst=Bertrand&rft.au=Bertrand+Lemaire&rft_id=info:doi/10.1017/S1474748019000227">INTÉGRALES ORBITALES SUR $GL(N,\mathbb{F}_{q}((t)))$
• Authors: Bertrand Lemaire
Pages: 423 - 515
Abstract: Soit $F$ un corps local non archimédien de caractéristique ${\geqslant}0$, et soit $G=GL(N,F)$, $N\geqslant 1$. Un élément $\unicode[STIX]{x1D6FE}\in G$ est dit quasi régulier si le centralisateur de $\unicode[STIX]{x1D6FE}$ dans $M(N,F)$ est un produit d’extensions de $F$. Soit $G_{\text{qr}}$ l’ensemble des éléments quasi réguliers de $G$. Pour $\unicode[STIX]{x1D6FE}\in G_{\text{qr}}$, on note $O_{\unicode[STIX]{x1D6FE}}$
PubDate: 2021-03-01T00:00:00.000Z
DOI: 10.1017/S1474748019000227
Issue No: Vol. 20, No. 2 (2021)

• ON STABILITY OF PHYSICALLY REASONABLE SOLUTIONS TO THE TWO-DIMENSIONAL
NAVIER–STOKES EQUATIONS
• Authors: Yasunori Maekawa
Pages: 517 - 568
Abstract: The flow past an obstacle is a fundamental object in fluid mechanics. In 1967 Finn and Smith proved the unique existence of stationary solutions, called the physically reasonable solutions, to the Navier–Stokes equations in a two-dimensional exterior domain modeling this type of flows when the Reynolds number is sufficiently small. The asymptotic behavior of their solution at spatial infinity has been studied in detail and well understood by now, while its stability has remained open due to the difficulty specific to the two-dimensionality. In this paper, we prove that the physically reasonable solutions constructed by Finn and Smith are asymptotically stable with respect to small and well-localized initial perturbations.
PubDate: 2021-03-01T00:00:00.000Z
DOI: 10.1017/S1474748019000240
Issue No: Vol. 20, No. 2 (2021)

• BIDUAL OCTAHEDRAL RENORMINGS AND STRONG REGULARITY IN BANACH SPACES
• Authors: Johann Langemets; Ginés López-Pérez
Pages: 569 - 585
Abstract: We prove that every separable Banach space containing an isomorphic copy of $\ell _{1}$ can be equivalently renormed so that the new bidual norm is octahedral. This answers, in the separable case, a question in Godefroy [Metric characterization of first Baire class linear forms and octahedral norms, Studia Math. 95 (1989), 1–15]. As a direct consequence, we obtain that every dual Banach space, with a separable predual and failing to be strongly regular, can be equivalently renormed with a dual norm to satisfy the strong diameter two property.
PubDate: 2021-03-01T00:00:00.000Z
DOI: 10.1017/S1474748019000264
Issue No: Vol. 20, No. 2 (2021)

• $F$-ISOCRYSTALS+ON+ABELIAN+VARIETIES+AND+ISOTRIVIALITY+OF+FAMILIES+OF+CURVES&rft.title=Journal+of+the+Institute+of+Mathematics+of+Jussieu&rft.issn=1474-7480&rft.date=2021&rft.volume=20&rft.spage=587&rft.epage=625&rft.aulast=Tsuzuki&rft.aufirst=Nobuo&rft.au=Nobuo+Tsuzuki&rft_id=info:doi/10.1017/S1474748019000276">CONSTANCY OF NEWTON POLYGONS OF $F$-ISOCRYSTALS ON ABELIAN VARIETIES AND
ISOTRIVIALITY OF FAMILIES OF CURVES
• Authors: Nobuo Tsuzuki
Pages: 587 - 625
Abstract: We prove constancy of Newton polygons of all convergent $F$-isocrystals on Abelian varieties over finite fields. Applying the constancy, we prove the isotriviality of proper smooth families of curves over Abelian varieties. More generally, we prove the isotriviality over projective smooth varieties on which any convergent $F$-isocrystal has constant Newton polygons.
PubDate: 2021-03-01T00:00:00.000Z
DOI: 10.1017/S1474748019000276
Issue No: Vol. 20, No. 2 (2021)

• IRREGULAR HODGE FILTRATION OF SOME CONFLUENT HYPERGEOMETRIC SYSTEMS
• Authors: Alberto Castaño Domínguez; Christian Sevenheck
Pages: 627 - 668
Abstract: We determine the irregular Hodge filtration, as introduced by Sabbah, for the purely irregular hypergeometric ${\mathcal{D}}$-modules. We obtain, in particular, a formula for the irregular Hodge numbers of these systems. We use the reduction of hypergeometric systems from GKZ-systems as well as comparison results to Gauss–Manin systems of Laurent polynomials via Fourier–Laplace and Radon transformations.
PubDate: 2021-03-01T00:00:00.000Z
DOI: 10.1017/S1474748019000288
Issue No: Vol. 20, No. 2 (2021)

• THE DYNAMICAL MORDELL–LANG CONJECTURE FOR ENDOMORPHISMS OF SEMIABELIAN
VARIETIES DEFINED OVER FIELDS OF POSITIVE CHARACTERISTIC
• Authors: Pietro Corvaja; Dragos Ghioca, Thomas Scanlon, Umberto Zannier
Pages: 669 - 698
Abstract: Let $K$ be an algebraically closed field of prime characteristic $p$, let $X$ be a semiabelian variety defined over a finite subfield of $K$, let $\unicode[STIX]{x1D6F7}:X\longrightarrow X$ be a regular self-map defined over $K$, let $V\subset X$ be a subvariety defined over $K$, and let $\unicode[STIX]{x1D6FC}\in X(K)$. The dynamical Mordell–Lang conjecture in characteristic $p$ predicts that the set $S=\{n\in \mathbb{N}:\unicode[STIX]{x1D6F7}^{n}(\unicode[STIX]{x1D6FC})\in V\}$ is a union of finitely many arithmetic progressions, along with finitely many $p$
PubDate: 2021-03-01T00:00:00.000Z
DOI: 10.1017/S1474748019000318
Issue No: Vol. 20, No. 2 (2021)

• CHARACTERIZING O-MINIMAL GROUPS IN TAME EXPANSIONS OF O-MINIMAL STRUCTURES
• Authors: Pantelis E. Eleftheriou
Pages: 699 - 724
Abstract: We establish the first global results for groups definable in tame expansions of o-minimal structures. Let ${\mathcal{N}}$ be an expansion of an o-minimal structure ${\mathcal{M}}$ that admits a good dimension theory. The setting includes dense pairs of o-minimal structures, expansions of ${\mathcal{M}}$ by a Mann group, or by a subgroup of an elliptic curve, or a dense independent set. We prove: (1) a Weil’s group chunk theorem that guarantees a definable group with an o-minimal group chunk is o-minimal, (2) a full characterization of those definable groups that are o-minimal as those groups that have maximal dimension; namely, their dimension equals the dimension of their topological closure, (3) as an application, if ${\mathcal{N}}$ expands ${\mathcal{M}}$ by a dense independent set, then every definable group is o-minimal.
PubDate: 2021-03-01T00:00:00.000Z
DOI: 10.1017/S1474748019000392
Issue No: Vol. 20, No. 2 (2021)

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