Publications of the Research Institute for Mathematical Sciences

Papers
(The TQCC of Publications of the Research Institute for Mathematical Sciences is 2. The table below lists those papers that are above that threshold based on CrossRef citation counts [max. 250 papers]. The publications cover those that have been published in the past four years, i.e., from 2020-05-01 to 2024-05-01.)
ArticleCitations
Solitary Waves and Dynamics for Subcritical Perturbations of Energy Critical NLS11
On the Existence of Minimal Models for Log Canonical Pairs10
Inter-universal Teichmüller Theory I: Construction of Hodge Theaters9
Boundedness of Operators and Inequalities on Morrey–Banach Spaces8
Polynomial Tau-Functions for the Multicomponent KP Hierarchy7
Arc Spaces and Chiral Symplectic Cores6
On Parabolic Restriction of Perverse Sheaves5
Invariant Measures, Matching and the Frequency of 0 for Signed Binary Expansions5
Full Justification for the Extended Green–Naghdi System for an Uneven Bottom with/without Surface Tension4
Boundedness of Weak Fano Pairs with Alpha-Invariants and Volumes Bounded Below4
Combinatorial Belyi Cuspidalization and Arithmetic Subquotients of the Grothendieck–Teichmüller Group4
Kirillov–Reshetikhin Modules of Generalized Quantum Groups of Type $A$3
Positive Representations of Split Real Simply-Laced Quantum Groups3
Inter-universal Teichmüller Theory II: Hodge–Arakelov-Theoretic Evaluation3
Microlocal Category for Weinstein Manifolds via the h-Principle3
The Category $\mathcal O$ for Lie Algebras of Vector Fields (I): Tilting Modules and Character Formulas3
Fundamental Properties of Basic Slc-Trivial Fibrations I3
Inter-universal Teichmüller Theory IV: Log-Volume Computations and Set-Theoretic Foundations2
$D$-Modules Generated by Rational Powers of Holomorphic Functions2
Multivariate Orthogonal Laurent Polynomials and Integrable Systems2
Inter-universal Teichmüller Theory III: Canonical Splittings of the Log-Theta-Lattice2
Fundamental Properties of Basic Slc-Trivial Fibrations II2
Existence of Kirillov–Reshetikhin Crystals for Multiplicity-Free Nodes2
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