Compositio Mathematica,volume 150,issue 8  (08-2014)

Period of time： 2014年8期

Publisher： Cambridge University Press

Founded in： 1933

Total resources： 87

E-ISSN： 1570-5846|150|8

ISSN： 0010-437x

Subject： O1 Mathematics

Favorite

Disclaimer: Any content in publications that violate the sovereignty, the constitution or regulations of the PRC is not accepted or approved by CNPIEC.

Compositio Mathematica,volume 150,issue 8

Menu

COM volume 150 Issue 8 Cover and Back matter

Compositio Mathematica,volume 150,issue 8 , Vol. 150, Iss. 8, 2014-08 , pp. b1-b3

Cambridge University Press

Abstract Access to resources Recommend Favorite

COM volume 150 Issue 8 Cover and Front matter

Compositio Mathematica,volume 150,issue 8 , Vol. 150, Iss. 8, 2014-08 , pp. f1-f3

Cambridge University Press

Abstract Access to resources Recommend Favorite

Modularity of nearly ordinary 2-adic residually dihedral Galois representations

Compositio Mathematica,volume 150,issue 8 , Vol. 150, Iss. 8, 2014-08 , pp. 1235-1346

Cambridge University Press

Abstract Access to resources Recommend Favorite

Corrigendum: Elliptic curves with a given number of points over finite fields

Compositio Mathematica,volume 150,issue 8 , Vol. 150, Iss. 8, 2014-08 , pp. 1347-1348

Cambridge University Press

Abstract Access to resources Recommend Favorite

Fourier–Mukai functors in the supported case

Compositio Mathematica,volume 150,issue 8 , Vol. 150, Iss. 8, 2014-08 , pp. 1349-1383

Cambridge University Press

Abstract Access to resources Recommend Favorite

Characterization of products of theta divisors

Compositio Mathematica,volume 150,issue 8 , Vol. 150, Iss. 8, 2014-08 , pp. 1384-1412

Cambridge University Press

Abstract Access to resources Recommend Favorite

On the volume of isolated singularities

Compositio Mathematica,volume 150,issue 8 , Vol. 150, Iss. 8, 2014-08 , pp. 1413-1424

Cambridge University Press

Abstract Access to resources Recommend Favorite

Vanishing of negative $\def \xmlpi #1{}\def \mathsfbi #1{\boldsymbol {\mathsf {#1}}}\let \le =\leqslant \let \leq =\leqslant \let \ge =\geqslant \let \geq =\geqslant \def \Pr {\mathit {Pr}}\def \Fr {\mathit {Fr}}\def \Rey {\mathit {Re}}K$ -theory in positive characteristic

Compositio Mathematica,volume 150,issue 8 , Vol. 150, Iss. 8, 2014-08 , pp. 1425-1434

Cambridge University Press

Abstract Access to resources Recommend Favorite

Metric Diophantine approximation on homogeneous varieties

Compositio Mathematica,volume 150,issue 8 , Vol. 150, Iss. 8, 2014-08 , pp. 1435-1456

Cambridge University Press

Abstract Access to resources Recommend Favorite

Total 9 item(s)