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教員紹介
イノウエ ヒロシ
INOUE HIROSHI
井上 寛
所属
九州産業大学 経済学部 経済学科
職種
講師
論文
Polar Decomposition and Functional Calculus for Generalized Tomita’s Observables 2023/12/07
Introduction to unbounded generalizations of Tomita’s observable algebras 2023/10/20
An Unbounded Generalization of Tomita's Observable Algebras III 2023/10
An Unbounded Generalization of Tomita's Observable Algebras II 2023/04
若い世代の地域定着意思に関する探索的研究-北九州市の大学生を中心に- 2023/03
日本では所得上昇と女性社会進出が出生率増加を阻むという通説がまだ通じるのか。-『The Economic of Fertility: ANew Era』のアプローチの適用- 2023/03
非線形次元縮約に基づく地域定着意思に関するアンケート分析 2022/12/10
ランダムフォレストに基づく薬剤師国家試験合否予測モデルの構築とその活用法に関する検討 2022/12/10
An Unbounded Generalization of Tomita's Observable Algebras 2022/04
要求度達成度分析のための新しい手法の提案 -Borichの要求度分析モデルを基にして- 2022/03
An algebraic approach of non-self-adjoint Hamiltonians in Krein spaces 2021/10
The theory of weak RIP and LASSO for compressed sensing 2021/10
Compressed sensing based on RIPless theory 2021/10
Gibbs States, Algebraic Dynamics and Generalized Riesz Systems 2020/10
Order structures of (
D
,
E
)-quasi bases and constructing operators for generalized Riesz systems 2020/08
Non-self-adjoint Hamiltonians defined by sesquilinear forms and their physical applications 2020/05
Generalized Riesz Systems and Quasi Bases in Hilbert Space 2020/02
Understanding a student's academic ability to pass the national examination for pharmacists with the pass/fail prediction model 2019/05
Ordered Structures of Constructing Operators for Generalized Riesz Systems 2018/11
Establishment of pass/fail prediction model based on Support Vector Machine 2018/05
Biorthogonal vectors, sesquilinear forms, and some physical operators 2018/03
Semi-regular biorthogonal pairs and generalized Riesz bases 2016/11
General theory of regular biorthogonal pairs and its physical operators 2016/08
Non-self-adjoint Hamiltonians defined by generalized Riesz bases 2016/08
Regular biorthogonal pairs and pseudo-bosonic operators 2016/08
A note on Guaranteed Stable Recovery of Sparse Signal in Compressed Sensing via the RIP of order s 2015/07
Stable recovery of sparse signal in Compressed Sensing via that RIP of order less than s 2014/12
New bounds for restricted isometry constant for the s-sparse recovery via compressed sensing 2014/04
Weak RIP and its application to Compressed Sensing 2014/03
Sufficient conditions for CS-recovery 2014/01
A generalization of restricted isometry property and applications to compressed sensing 2013/10
The Opening of Large Commercial Facilities and Urban Formation in the Kyushu region of Japan 2024/06
東日本大震災前後における高校・大学卒業後の進路選択の変化について 2023/12