Updated on 2024/06/21

写真a

 
NISHIYAMA Hisashi
 
Name of department
Faculty of Education, Mathematics Education
Job title
Associate Professor
Mail Address
E-mail address
External link

Degree

  • 博士（理学）

Association Memberships

  • 日本数学会

Research Areas

  • Natural sciences / Basic analysis / 微分方程式

Classes (including Experimental Classes, Seminars, Graduation Thesis Guidance, Graduation Research, and Topical Research)

  • 2023   Seminar of Mathematical EducationD4   Specialized Subjects

  • 2023   Seminar of Mathematical EducationD4   Specialized Subjects

  • 2023   Seminar of Mathematical EducationD4   Specialized Subjects

  • 2023   Research on Teaching Materials in Arithmetics   Specialized Subjects

  • 2023   Basic Exercise of Mathematics   Specialized Subjects

  • 2023   Seminar of Mathematical EducationD4   Specialized Subjects

  • 2023   Analysis   Specialized Subjects

  • 2023   Arithmetic   Specialized Subjects

  • 2023   Calculus Ⅱ   Specialized Subjects

  • 2023   Calculus Ⅰ   Specialized Subjects

  • 2023   Probability and Statistics   Specialized Subjects

  • 2022   Seminar of Mathematical EducationD4   Specialized Subjects

  • 2022   Seminar of Mathematical EducationD4   Specialized Subjects

  • 2022   Seminar of Mathematical EducationD4   Specialized Subjects

  • 2022   Seminar of Mathematical EducationD4   Specialized Subjects

  • 2022   Analysis   Specialized Subjects

  • 2022   Arithmetic   Specialized Subjects

  • 2022   Research on Teaching Materials in Arithmetics   Specialized Subjects

  • 2022   Basic Exercise of Mathematics   Specialized Subjects

  • 2022   Calculus Ⅱ   Specialized Subjects

  • 2022   Calculus Ⅰ   Specialized Subjects

  • 2022   Probability and Statistics   Specialized Subjects

  • 2021   Basic Exercise of Mathematics   Specialized Subjects

  • 2021   Seminar of Mathematical Education D   Specialized Subjects

  • 2021   Seminar of Mathematical Education C   Specialized Subjects

  • 2021   Seminar of Mathmatical Education   Specialized Subjects

  • 2021   Research on Teaching Materials in Arithmetics   Specialized Subjects

  • 2021   Seminar of Mathmatical Education B   Specialized Subjects

  • 2021   Seminar of Mathmatical Education A   Specialized Subjects

  • 2021   Analysis   Specialized Subjects

  • 2021   Arithmetic   Specialized Subjects

  • 2021   Calculus Ⅱ   Specialized Subjects

  • 2021   Calculus Ⅰ   Specialized Subjects

  • 2021   Probability and Statistics   Specialized Subjects

  • 2020   Arithmetic   Specialized Subjects

  • 2020   Basic Exercise of Mathematics   Specialized Subjects

  • 2020   Seminar of Mathematical Education D   Specialized Subjects

  • 2020   Seminar of Mathematical Education C   Specialized Subjects

  • 2020   Analysis   Specialized Subjects

  • 2020   Seminar of Mathmatical Education   Specialized Subjects

  • 2020   Research on Teaching Materials in Arithmetics   Specialized Subjects

  • 2020   Calculus Ⅱ   Specialized Subjects

  • 2020   Calculus Ⅰ   Specialized Subjects

  • 2020   Probability and Statistics   Specialized Subjects

  • 2020   Seminar of Mathmatical Education B   Specialized Subjects

  • 2020   Seminar of Mathmatical Education A   Specialized Subjects

  • 2019   Seminar of Mathematical Education D   Specialized Subjects

  • 2019   Seminar of Mathematical Education C   Specialized Subjects

  • 2019   Analysis   Specialized Subjects

  • 2019   Arithmetic   Specialized Subjects

  • 2019   Seminar of Mathmatical Education   Specialized Subjects

  • 2019   Research on Teaching Materials in Arithmetics   Specialized Subjects

  • 2019   Basic Exercise of Mathematics   Specialized Subjects

  • 2019   Calculus Ⅱ   Specialized Subjects

  • 2019   Calculus Ⅰ   Specialized Subjects

  • 2019   Probability and Statistics   Specialized Subjects

  • 2019   Seminar of Mathmatical Education B   Specialized Subjects

  • 2019   Seminar of Mathmatical Education A   Specialized Subjects

  • 2018   Analysis   Specialized Subjects

  • 2018   Arithmetic   Specialized Subjects

  • 2018   Seminar of Mathmatical Education   Specialized Subjects

  • 2018   Research on Teaching Materials in Arithmetics   Specialized Subjects

  • 2018   Basic Exercise of Mathematics   Specialized Subjects

  • 2018   Calculus Ⅱ   Specialized Subjects

  • 2018   Calculus Ⅰ   Specialized Subjects

  • 2018   Probability and Statistics   Specialized Subjects

  • 2018   Seminar of Mathmatical Education B   Specialized Subjects

  • 2018   Seminar of Mathmatical Education A   Specialized Subjects

  • 2017   Basic Exercise of Mathematics   Specialized Subjects

  • 2017   Ordinary differential equations   Specialized Subjects

  • 2017   Calculus Ⅱ   Specialized Subjects

  • 2017   Calculus Ⅰ   Specialized Subjects

  • 2017   Seminar of Mathmatical Education B   Specialized Subjects

  • 2017   Seminar of Mathmatical Education A   Specialized Subjects

  • 2016   Seminar of Mathmatical Education B   Specialized Subjects

  • 2016   Seminar of Mathmatical Education A   Specialized Subjects

  • 2016   Basic Exercise of Mathematics   Specialized Subjects

  • 2016   Ordinary differential equations   Specialized Subjects

  • 2016   Calculus Ⅱ   Specialized Subjects

  • 2016   Calculus Ⅰ   Specialized Subjects

  • 2016   Various functions   Specialized Subjects

  • 2015   Various functions   Specialized Subjects

  • 2015   Ordinary differential equations   Specialized Subjects

  • 2015   Calculus Ⅰ   Specialized Subjects

  • 2015   Seminar of Mathmatical Education A   Specialized Subjects

  • 2015   Calculus Ⅱ   Specialized Subjects

  • 2015   Seminar of Mathmatical Education B   Specialized Subjects

  • 2015   Basic Exercise of Mathematics   Specialized Subjects

  • 2014   Ordinary differential equations   Specialized Subjects

  • 2014   Calculus Ⅱ   Specialized Subjects

  • 2014   Calculus Ⅰ   Specialized Subjects

  • 2014   Seminar of Mathmatical Education B   Specialized Subjects

  • 2014   Seminar of Mathmatical Education A   Specialized Subjects

  • 2014   Various functions   Specialized Subjects

  • 2013   Ordinary differential equations   Specialized Subjects

  • 2013   Calculus Ⅱ   Specialized Subjects

  • 2013   Calculus Ⅰ   Specialized Subjects

  • 2013   Seminar of Mathmatical Education B   Specialized Subjects

  • 2013   Seminar of Mathmatical Education A   Specialized Subjects

  • 2013   Various functions   Specialized Subjects

  • 2012   Calculus Ⅰ   Specialized Subjects

  • 2012   Seminar of Mathmatical Education A   Specialized Subjects

  • 2012   Various functions   Specialized Subjects

  • 2012   Ordinary differential equations   Specialized Subjects

  • 2012   Calculus Ⅱ   Specialized Subjects

  • 2012   Seminar of Mathmatical Education B   Specialized Subjects

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Satellite Courses

  • 2019   NA   Liberal Arts and Sciences Subjects

  • 2018   NA   Liberal Arts and Sciences Subjects

  • 2017   NA   Liberal Arts and Sciences Subjects

  • 2016   NA   Liberal Arts and Sciences Subjects

Classes

  • 2019   Exercises for Applied Analysis   Master's Course

  • 2019   Applied Analysis   Master's Course

  • 2018   Seminar in Teacher Training A   Master's Course

  • 2018   Exercises for Applied Analysis   Master's Course

  • 2018   Applied Analysis   Master's Course

  • 2016   Exercises for Applied Analysis   Master's Course

  • 2016   Applied Analysis   Master's Course

  • 2015   Exercises for Applied Analysis  

  • 2015   Applied Analysis  

  • 2014   Exercises for Applied Analysis  

  • 2014   Applied Analysis  

  • 2013   Exercises for Applied Analysis  

  • 2013   Applied Analysis  

  • 2012   Exercises for Applied Analysis  

  • 2012   Applied Analysis  

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Published Papers

  • Remarks on the asymptotic behavior of the solution to damped wave equations

    Hisashi Nishiyama

    Journal of Differential Equations ( Academic Press Inc. )  261 ( 7 ) 3893 - 3940   2016.10  [Refereed]

    　View Summary

    We study the diffusion phenomena for damped wave equations. We prove that the solution of an abstract damped wave equation becomes closer to the solution of a heat type equation as time tends to infinity under some assumption to the resolvent. As an application of our approach, we also study the asymptotic behavior of the damped wave equation in Euclidean space under the geometric control condition.

    DOI

  • Boundary stabilization of the waves in partially rectangular domains

    Hisashi Nishiyama

    Discrete and Continuous Dynamical Systems- Series A ( American Institute of Mathematical Sciences (AIMS) )  33 ( 4 ) 1589 - 1601   2013.04  [Refereed]

    　View Summary

    We study the energy decay to the wave equation with a dissipative boundary condition on partially rectangular domains. We give a polynomial order energy decay under the assumption that the damping term may vanish on the rectangular part. A resolvent estimate for the correspondent stationary problem is proved.

    DOI

  • POLYNOMIAL DECAY FOR DAMPED WAVE EQUATIONS ON PARTIALLY RECTANGULAR DOMAINS

    Hisashi Nishiyama

    MATHEMATICAL RESEARCH LETTERS ( INT PRESS BOSTON, INC )  16 ( 5-6 ) 881 - 894   2009.09  [Refereed]

    　View Summary

    We consider the energy decay of a damped wave equation on the partially rectangular domain. By using integration by parts, assuming that the damping only exists near the boundary of non-rectangular part, we can prove the polynomial type energy decay. We also give some examples which are not available in the literature.

    DOI

  • NON UNIFORM DECAY OF THE TOTAL ENERGY OF THE DISSIPATIVE WAVE EQUATION

    Hisashi Nishiyama

    OSAKA JOURNAL OF MATHEMATICS ( OSAKA JOURNAL OF MATHEMATICS )  46 ( 2 ) 461 - 477   2009.06  [Refereed]

    　View Summary

    Kawashita, Nakazawa, and Soga [3] give a necessary condition for the Uniform energy decay of the dissipative wave equation whose principal term has constant coefficients. In their proof, they construct asymptotic solutions for a suitable family of the Cauchy data. In this paper, instead of the asymptotic Solutions, we consider the semiclassical measure associated with the family and extend this result to the variable coefficient case. Moreover we give some lower bound estimate for the energy decay.

Misc

  • 高等学校での統計教育の拡充を踏まえた大学での統計教育の実践

    西山尚志, 南垣内智宏

    和歌山大学「学芸」   68   133 - 136   2021.03

  • 高等学校数学における発展的学習の考察とその背景II : 4数ゲームについて

    北山 秀隆, 松山 ともこ, 西山 尚志

    和歌山大学教育学部紀要. 教育科学   69   75 - 81   2019.02

  • 数学教育の教材としてのフィボナッチ数の考察とフィボナッチ数のべき乗和の公式の一般化

    北山 秀隆, 松山 ともこ, 西口 正純, 西山 尚志, 田川 裕之, 田窪 佳寿子

    和歌山大学教育学部紀要. 教育科学   69   59 - 66   2019.02

  • 教科をつなぐ試みー大学院実践的科目「教職実践研究A」の平成30(2018)年度の授業からー

    尾上 利美 村瀬浩二 西山 尚志

    和歌山大学「学芸」   65   47 - 51   2018.03

  • 鏡を利用した数学教材について～出前授業の取り組みから～

    西山尚志

    和歌山大学「学芸」   65   87 - 91   2018.03

  • 中学校・高等学校数学教育における整数分野の発展的指導についての考察

    北山 秀隆, 南 拓弥, 西山 尚志, 田川 裕之, 鷲山 峻大, 山本 紀代

    和歌山大学教育学部紀要. 教育科学   68 ( 1 ) 189 - 196   2018.01

  • 角の総和法則を利用した算数・数学における図形分野の指導について

    西山尚志, 小谷祐二郎, 山本紀代

    和歌山大学「学芸」   64   105 - 111   2017.03

  • 中学校・高等学校数学教育における整数分野の発展的指導についての考察

    北山秀隆, 西山尚志, 田川裕之

    和歌山大学教育学部紀要. 教育科学   67   195 - 202   2017.02

  • A remark on the Schrodinger equation on Zoll manifolds

    Hisashi Nishiyama

    Arxiv (preprint)     2011

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Conference Activities & Talks

  • 摩擦項を持つ波動方程式の拡散現象についての一注意

    西山 尚志

    ２０１９年度偏微分方程式集中セミナー  2019.08.08  

  • Diffusion phenomena for linear damped wave equations

    Hisashi Nishiyama

    偏微分方程式姫路研究集会  2016.03.03  

  • 摩擦項を持つ波動方程式の解の漸近挙動について

    西山 尚志

    大阪大学微分方程式セミナー  2015.12.04  

  • 摩擦項を持つ波動方程式の拡散現象について

    西山 尚志  [Invited]

    2017年度日本数学会年会  2016.03.26  

Instructor for open lecture, peer review for academic journal, media appearances, etc.

  • 出前授業

    2022.10.25

    和歌山県立日高高等学校

    　View Details

    出前授業　数学

    フィボナッチ数列について・現象を数列でモデル化するといった内容で講義を行った

  • 和歌山大学附属小学校研究発表会指導助言

    2019.11

    和歌山大学附属小学校

    　View Details

    公開講座・講演会の企画・講師等

    公開研究授業を対象とした助言等,日付:3日

  • 和歌山大学附属小学校研究発表会指導助言

    2018.04

    和歌山大学附属小学校

    　View Details

    公開講座・講演会の企画・講師等

    公開研究授業を対象とした助言等,日付:10月27日

  • 鏡を組み合わせて立体の万華鏡をつくろう

    2018.04

    その他

    　View Details

    小・中・高校生を対象とした学部体験入学・出張講座等

    和歌山県立粉河高校での出前講義,日付:12月12日

  • 知の冒険旅行

    2018.04

    その他

    　View Details

    小・中・高校生を対象とした学部体験入学・出張講座等

    和歌山大学にて付属中学2年生を対象として出前講義,日付:9月25日

  • 和歌山大学附属中学校研究協議会指導助言

    2017.11

    和歌山大学附属中学校

    　View Details

    公開講座・講演会の企画・講師等

    公開研究授業を対象とした解説

  • 身近な数学のはなし

    2017.10

    その他

    　View Details

    小・中・高校生を対象とした学部体験入学・出張講座等

    和歌山県立田辺高校での出前講義,日付:20日

  • 第９９回全国算数・数学研究（和歌山大会）指導助言

    2017.08

    全国算数・数学研究大会研究部

    　View Details

    公開講座・講演会の企画・講師等

    指導助言,日付:8日

  • 非常勤講師（面接授業担当）

    2015.10
    -
    2016.03

    国立大学法人大阪大学

    　View Details

    非常勤講師等

    非常勤講師,任期:2015/10/01～2016/03/31

  • 図形の曲りかたについて

    2014.11

    和歌山大学公開体験学習会

    　View Details

    公開講座・講演会の企画・講師等

    公開体験学習会でのミニ講演,日付:23

  • 向陽SSH中高合同実験授業

    2013.11

    その他

    　View Details

    小・中・高校生を対象とした学部体験入学・出張講座等

    和歌山県立向陽高校にて出前講義,日付:8日

  • 知の冒険旅行

    2013.09

    その他

    　View Details

    小・中・高校生を対象とした学部体験入学・出張講座等

    和歌山大学にて付属中学３年生を対象として出前講義,日付:20日

  • きのくに科学オリンピック数学ゼミ

    2012.08

    その他

    　View Details

    小・中・高校生を対象とした学部体験入学・出張講座等

    科学の甲子園予選の過去問題や, 数学オリンピックの過去問題の解説などを行った. (180分×2),日付:17日/ 20　日

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Course for renewal of teaching license, teacher-librarian course, etc. (contracted business）

  • 2021  【選択】幾何の話題から(教員免許状更新講習)

  • 2020  【選択】幾何の話題から(教員免許更新講習)