![]() ![]() Thomas, A holomorphic Casson invariant for Calabi-Yau 3-folds, and bundles on $K3$ fibrations, J. The impact score (IS), also denoted as Journal impact score. Journal of Algebraic Geometry IS is increased by a factor of 0 and approximate percentage change is 0 when compared to preceding year 2021, which shows a rising trend. SIAM Journal on Applied Algebra and Geometry (SIAGA) publishes research articles of exceptional quality on the development of algebraic, geometric, and. Thomas, Vafa-Witten invariants for projective surfaces II: semistable case, Pure Appl. The impact score (IS) 2022 of Journal of Algebraic Geometry is 1.55, which is computed in 2023 as per its definition. Yuuji Tanaka, On the singular sets of solutions to the Kapustin-Witten equations and the Vafa-Witten ones on compact Kähler surfaces, Geom.Yuuji Tanaka, Stable sheaves with twisted sections and the Vafa-Witten equations on smooth projective surfaces, Manuscripta Math.With a foreword by Gian-Carlo Rota and appendix 1 by Sergey Fomin. ![]() 2, Cambridge Studies in Advanced Mathematics, vol. 62, Cambridge University Press, Cambridge, 1999. Volume 1, 2nd ed., Cambridge Studies in Advanced Mathematics, vol. 49, Cambridge University Press, Cambridge, 2012. Simpson, Constructing variations of Hodge structure using Yang-Mills theory and applications to uniformization, J. Timo Schürg, Bertrand Toën, and Gabriele Vezzosi, Derived algebraic geometry, determinants of perfect complexes, and applications to obstruction theories for maps and complexes, J.Neguţ, AGT relations for sheaves on surfaces, arXiv:1711.00390, 2017. Mochizuki, A theory of the invariants obtained from the moduli stacks of stable objects on a smooth polarized surface,, 2002. Thomas, Sheaf counting on local K3 surfaces, arXiv:1806.02657, 2018. Jun Li and Gang Tian, Virtual moduli cycles and Gromov-Witten invariants of algebraic varieties, J.When stability and semistability coincide, the moduli space admits a symmetric obstruction theory and a $\mathbb (N)$, Adv. On a polarised surface, solutions of the Vafa-Witten equations correspond to certain polystable Higgs pairs. 1, 81–122, DOI 10.1070/SM2005v196n01ABEH000873.Vafa-Witten invariants for projective surfaces I: stable caseĪuthors: Yuuji Tanaka and Richard P. For the list of my research papers and preprints, please go to Research Outlines. Prokhorov, The degree of Fano threefolds with canonical Gorenstein singularities, Mat. Additional Information Isabelle Vidal Affiliation: Mathématiques, Institut Galilée, Université de Paris 13, 99 avenue Baptiste Clément, 93430 Villetaneuse, France Address at time of publication: Graduate School of Mathematics, Nagoya University, Chikusa-ku, 464-8602, Nagoya, Japan Email:, .jp. My primary research interest is in algebraic geometry, focusing on moduli problems in algebraic geometry, and on their applications to geometry, topology and to mathematical physics. David Prill, Local classification of quotients of complex manifolds by discontinuous groups, Duke Math.This journal's impact score, h-index, and SJR are 1.55, 45, and. The coverage history of this journal is as follows: 1996-2022. This journal covers the areas related to Algebra and Number Theory, Geometry and Topology, etc. Yuji Odaka, The GIT stability of polarized varieties via discrepancy, Ann. Journal of Algebraic Geometry is a journal published by American Mathematical Society.Yoshinori Namikawa, Smoothing Fano $3$-folds, J.Mathematical Society of Japan, Tokyo, 2004. Zariski-decomposition and abundance, volume 14 of MSJ Memoirs. Shigefumi Mori, On a generalization of complete intersections, J.This criterion is then applied to give a characterisation of finite quotients of projective spaces and Abelian varieties by $\mathbb \geq 2$, Manuscripta Math. Projective flatness over klt spaces and uniformisation of varieties with nef anti-canonical divisorĪuthors: Daniel Greb, Stefan Kebekus and Thomas PeternellĪbstract: We give a criterion for the projectivisation of a reflexive sheaf on a klt space to be induced by a projective representation of the fundamental group of the smooth locus. ![]()
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