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4 n+ _; {1 O" r- y( SInventiones mathematicae
+ x9 ^8 b3 u0 }: F, G/ d4 v; y/ eRen, H., Shen, W. A Dichotomy for the Weierstrass-type functions. Invent. math. 226, 1057–1100 (2021). https://doi.org/10.1007/s00222-021-01060-2+ m8 p- w; t* Q3 C& U# |) q
复旦大学,上海数学中心
: r* g/ y7 E# m8 u6 q! l: |4 NDeng, Y., Nahmod, A.R. & Yue, H. Random tensors, propagation of randomness, and nonlinear dispersive equations. Invent. math. (2021). https://doi.org/10.1007/s00222-021-01084-87 ?; W; B) h9 ~( n8 P
上海科技大学(与国外机构合作) C: H. [7 R: E# A- `1 i4 ^: M. V
Zhou, Y. Quasimap wall-crossing for GIT quotients. Invent. math. (2021). https://doi.org/10.1007/s00222-021-01071-z
( @1 Y7 D# l9 b5 R z上海数学中心5 D" p1 S1 z. `& Z' z! Q6 U4 g0 E
Chen, Q., Janda, F. & Ruan, Y. The logarithmic gauged linear sigma model. Invent. math. 225, 1077–1154 (2021). https://doi.org/10.1007/s00222-021-01044-2) z7 k) X t7 e/ L/ d5 [
浙江大学(与国外机构合作)
6 ~$ g3 F+ K; b- O3 iChen, G. The J-equation and the supercritical deformed Hermitian–Yang–Mills equation. Invent. math. 225, 529–602 (2021). https://doi.org/10.1007/s00222-021-01035-3
6 W$ U" x. b/ A4 @, z8 h中国科学技术大学
0 @* q4 K! n J; e: gChan, K.Y. Homological branching law for <span class="MathJax" id="MathJax-Element-1711-Frame" tabindex="0" data-mathml="(GLn+1(F),GLn(F))" role="presentation" style="box-sizing: inherit; display: inline; line-height: normal; word-spacing: normal; overflow-wrap: normal; white-space: nowrap; float: none; direction: ltr; max-width: none; max-height: none; min-width: 0px; min-height: 0px; border: 0px; position: relative;">(GLn+1(F),GLn(F))(GLn+1(F),GLn(F)): projectivity and indecomposability. Invent. math. 225, 299–345 (2021). https://doi.org/10.1007/s00222-021-01033-5" f, r; C+ [+ H) {) K' u
上海数学中心
8 Z. L; C9 {* V( R, gGekhtman, I., Gerasimov, V., Potyagailo, L. et al. Martin boundary covers Floyd boundary. Invent. math. 223, 759–809 (2021). https://doi.org/10.1007/s00222-020-01015-z! ~2 Q* ?* [9 m8 c/ E9 }5 l
北京国际数学中心(与国外机构合作)
& i5 d9 _/ u6 n; }& H' h' E9 lKurinczuk, R., Skodlerack, D. & Stevens, S. Endo-parameters for p-adic classical groups. Invent. math. 223, 597–723 (2021). https://doi.org/10.1007/s00222-020-00997-0
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清华大学丘成桐数学中心 - u Y- ~" _) H9 F
Acta Mathematica The special fiber of the motivic deformation of the stable homotopy category is algebraic[size=13.3333px]Pages: 319 – 407 上海数学中心(与国外机构合作)
+ M3 X3 |' e% Z+ sJournal Of The American Mathematical Society
# u1 F3 C, `- j$ r6 bOn the constant scalar curvature Kähler metrics (I)—A priori estimates https://doi.org/10.1090/jams/967 中国科学技术大学(Supported by NSF)(与其他机构合作) On the constant scalar curvature Kähler metrics (II)—Existence results https://doi.org/10.1090/jams/966 中国科学技术大学(Supported by NSF)(与其他机构合作) Algebraicity of the metric tangent cones and equivariant K-stability https://doi.org/10.1090/jams/974 北京国际数学中心(第一单位)(与其他机构合作) ! |& o ?( [, C8 M/ O
4 q, h6 ~. r+ ]/ F1 XAnnals of Mathematics Rectifiability of singular sets of noncollapsed limit spaces with Ricci curvature bounded below 浙江大学(与国外机构合作) Isolation of cuspidal spectrum, with application to the Gan–Gross–Prasad conjecture
1 L, O7 g5 h* F6 a, @+ [Polynomial structure of Gromov–Witten potential of quintic 33-folds
$ Q' m/ A! _8 ?# ~; Zhttps://doi.org/10.4007/annals.2021.194.3.1
( l9 [* }$ S V( `5 N, c- W香港科技大学,北京国际数学中心,上海数学中心 + }7 q* e. K3 v8 U3 ]& a
! _7 ^7 B$ C" vGlobal regularity for the Monge-Ampère equation with natural boundary condition0 K/ J0 A6 `/ \
https://doi.org/10.4007/annals.2021.194.3.4
1 v" Z, w) s q {: r- f中国科学技术大学(与国外机构合作)
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Chow groups and LL-derivatives of automorphic motives for unitary groups
$ g9 S) _- x& Dhttps://doi.org/10.4007/annals.2021.194.3.6) y6 f- j1 A3 y5 E) {7 L
浙江大学(与国外机构合作)
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