Updated on 2024/08/16

写真a

 
Masaaki Murakami
 
Organization
Research Field in Science, Science and Engineering Area Graduate School of Science and Engineering (Science) Department of Informatics Informatics Program Associate Professor
Title
Associate Professor

Degree

  • 京都大学博士(理学) ( 2002.3   京都大学 )

Research Interests

  • 代数曲面,代数曲線束,モジュライ空間

Research Areas

  • Natural Science / Algebra

Education

  • Kyoto University

    - 2002.3

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    Country: Japan

Research History

  • Kagoshima University   Research Field in Science, Science and Engineering Area Graduate School of Science and Engineering (Science) Department of Science Mathematics and Informatics Program   Associate Professor

    2020.4

  • Kagoshima University   Research Field in Science, Science and Engineering Area Graduate School of Science and Engineering (Science) Mathematics and Computer Science Course   Associate Professor

    2014.4 - 2020.3

 

Papers

  • Masaaki Murakami .  Surfaces with $c_1^2=9$ and $\chi=5$ whose canonical classes are divisible by $3$ .  Manuscripta Math.173   425 - 450   2024.1Surfaces with $c_1^2=9$ and $\chi=5$ whose canonical classes are divisible by $3$Reviewed

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    Language:English   Publishing type:Research paper (scientific journal)  

  • Masaaki Murakami .  Remarks on surfaces with $c_1^2 =2\chi -1$ having non-trivial $2$-torsion .  J. Math. Soc. Japan65, no. 1   51 - 95   2013Remarks on surfaces with $c_1^2 =2\chi -1$ having non-trivial $2$-torsionReviewed

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    Language:English   Publishing type:Research paper (scientific journal)  

  • Alberto Calabri, Masaaki Murakami, Ezio Stagnaro .  Examples of threefolds with Kodaira dimension 1 or 2 .  Rend. Semin. Mat. Univ. Padova125   15 - 38   2011Examples of threefolds with Kodaira dimension 1 or 2Reviewed

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    Language:English   Publishing type:Research paper (scientific journal)  

  • Masaaki Murakami .  A construction of certain surfaces of general type .  Rend. Semin. Mat. Univ. Politec. Torino68, no. 2   127 - 137   2010A construction of certain surfaces of general typeReviewed

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    Language:English   Publishing type:Research paper (scientific journal)  

  • Masaaki Murakami .  A bound for the orders of the torsion groups of surfaces with $c_1^2=2\chi-1$ .  Mathematische ZeitschriftVol 253-2   251 - 262   2006A bound for the orders of the torsion groups of surfaces with $c_1^2=2\chi-1$Reviewed

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    Language:English   Publishing type:Research paper (scientific journal)  

  • Masaaki Murakami .  Infinitesimal Torelli theorem for surfaces of general type with certain invariants .  Manuscripta Mathematica118, no. 2   151 - 160   2005Infinitesimal Torelli theorem for surfaces of general type with certain invariantsReviewed

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    Language:English   Publishing type:Research paper (scientific journal)  

  • Masaaki Murakami .  Minimal algebraic surfaces of general type with $c_1^2=3$, $p_g=1$ and $q=0$, which have non-trivial $3$-torsion divisors .  Journal of Mathematics of Kyoto UniversityVol 43-1   203 - 215   2003Minimal algebraic surfaces of general type with $c_1^2=3$, $p_g=1$ and $q=0$, which have non-trivial $3$-torsion divisorsReviewed

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    Language:English   Publishing type:Research paper (scientific journal)  

  • Masaaki Murakami .  The torsion group of a certain numerical Godeaux surface .  Journal of Mathematics of Kyoto UniversityVol 41-2   323 - 333   2001The torsion group of a certain numerical Godeaux surfaceReviewed

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    Language:English   Publishing type:Research paper (scientific journal)  

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MISC

  • On a type of surfaces with c_1^2=9 and \chi=5

    15 - 21   2020.5

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    Authorship:Lead author   Language:Japanese   Publishing type:Research paper, summary (national, other academic conference)  

  • Surfaces with c_1^2=9 and \chi=5 whose canonical classes are divisible by 3

    Masaaki Murakami

    arXiv   [math.AG] ( :2003.12995v1 )   1 - 29   2020.3

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    Authorship:Lead author   Publishing type:Internal/External technical report, pre-print, etc.  

  • 第 1 Chern 数 9, 構造層の Euler 数 5 のある種の代数曲面について

    村上雅亮

    日本数学会2019年度年会代数分科会講演アブストラクト   143 - 144   2019.3

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    Language:Japanese   Publishing type:Research paper, summary (national, other academic conference)  

  • 2-連結な種数 3 の超楕円的代数曲線束の非超楕円的変形

    村上雅亮

    第 59 回代数学シンポジウム報告集   2014.12

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    Language:Japanese   Publishing type:Research paper, summary (national, other academic conference)  

  • 種数 3 の超楕円的曲線束の非超楕円的変形

    村上雅亮

    リーマン面に関連する位相幾何学 2014 予稿集   2014.8

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    Language:Japanese   Publishing type:Research paper, summary (national, other academic conference)  

  • Notes on hyperelliptic vibrations of genus 3, II

    Masaaki Murakami

    arXiv   [math.AG] ( :1303.5151 )   1 - 27   2013.3

  • Notes on hyperelliptic vibrations of genus 3, I

    Masaaki Murakami

    arXiv   [math.AG] ( :1209.6278v1 )   1 - 28   2012.9

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Presentations

  • Masaaki Murakami   On a type of surfaces with c_1^2=9 and \chi=5   Invited International conference

    Degenerations, algebraic surfaces and related topics. 

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    Event date: 2019.12

    Language:English   Presentation type:Oral presentation (invited, special)  

    Venue:Graduate School of Science, Kobe University  

  • 村上雅亮   On a type of surfaces with c_1^2=9 and \chi=5   Invited

    射影多様体の幾何とその周辺2019 

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    Event date: 2019.11

    Language:English   Presentation type:Oral presentation (invited, special)  

    Venue:高知大学朝倉キャンパス  

  • Masaaki Murakami   Surfaces with $c_1^2 = 9$ and $\chi=5$ whose canonical classes are divisible by $3$   International conference

    Algebraic surfaces and related topics 

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    Event date: 2019.8

    Language:English   Presentation type:Oral presentation (invited, special)  

    Venue:高知工科大学永国寺キャンパス  

  • Masaaki Murakami   On a certain type of algebraic surfaces with \c_1^2=9 and \chi=5  

    MSJ Spring Meeting 2019  The Mathematical Society of Japan

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    Event date: 2019.3

    Language:Japanese   Presentation type:Oral presentation (general)  

    Venue:Tokyo Institute of Technology  

  • Masaaki Murakami   Surfaces with $c_1^2 = 9$ and $\chi=5$ whose canonical classes are divisible by $3$   Invited International conference

    Differential, Algebraic and Topological Methods in Algebraic Geometry 

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    Event date: 2018.9

    Language:English   Presentation type:Oral presentation (invited, special)  

    Venue:Grand Hotel San Michele, Cetraro, Italy  

  • 村上雅亮   Non-hyperelliptic deformation of a 2-connected genus 3 hyper elliptic fibration   Invited

    研究集会「代数・解析・幾何学セミナー」 

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    Event date: 2015.2

    Language:Japanese   Presentation type:Oral presentation (invited, special)  

    Venue:鹿児島大学  

    研究会

  • 村上雅亮   Non-hyperelliptic deformation of a 2-connected genus 3 hyperelliptic fibration   Invited

    研究集会「代数学シンポジウム」2014年 9月 9日 於東京大学 (招待講演)  日本数学会代数分科会

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    Event date: 2014.9

    Language:Japanese   Presentation type:Oral presentation (invited, special)  

    Venue:東京大学  

  • 村上雅亮   Non-hyperelliptic deformation of a 2-connected genus 3 hyperelliptic fibration   Invited

    研究集会「リーマン面に関連する位相幾何学」(2014年 8月 25日),於東京大学 (招待講演)  研究集会「リーマン面に関連する位相幾何学」(2014年 8月 25日),於東京大学 (招待講演)

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    Event date: 2014.8

    Language:Japanese   Presentation type:Oral presentation (invited, special)  

    Venue:東京大学  

  • Masaaki Murakami   Non-hyperelliptic deformation of a 2-connected genus 3 hyperelliptic fibration   International conference

    研究集会「The 4th South Kyushu workshop on algebra --Complex Ball Quotients and Related Topics --」 (2014年 7月 25日) 於熊本大学(招待講演)  研究集会「The 4th South Kyushu workshop on algebra --Complex Ball Quotients and Related Topics --」 (2014年 7月 25日) 於熊本大学(招待講演)

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    Event date: 2014.7

    Language:English   Presentation type:Oral presentation (invited, special)  

    Venue:熊本大学  

  • 村上雅亮   種数 2 の代数曲線束とその相対標準環  

    Encounter with Mathematics 「代数曲面とその位相的不変量をめぐって ー代数曲面の地誌学ー」 (2014年 6月 21日) 於中央大学(招待講演) 

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    Event date: 2014.6

    Language:Japanese  

    Venue:中央大学  

  • 村上雅亮   Notes on hyperelliptic fibrations of genus 3  

    研究集会「代数曲面ワークショップat 秋葉原」(2014年 2月 8日) 於首都大学東京 (招待講演) 

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    Event date: 2014.2

    Language:Japanese   Presentation type:Oral presentation (invited, special)  

    Venue:首都大学東京  

    研究会

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Research Projects

  • 代数曲線束構造を通じた代数曲面の研究

    2015.4 - 2020.3

    科学研究費補助金  基盤研究(C)