教員情報 - 難波　隆弥 | 京都産業大学

ナンバ　リュウヤ RYUYA NAMBA
難波　隆弥

所属

京都産業大学理学部数理科学科

職種准教授

著書・論文歴
2025/06	論文	On Some Properties of a Positive Linear Operator via the Moran Model in Population Genetics Mediterranean Journal of Mathematics 22 (4) (共著)
2024/05	論文	The SIML method without microstructure noise Japanese Journal of Statistics and Data Science (共著)
2023/06	論文	Limit Theorems for Iterates of the Szász–Mirakyan Operator in Probabilistic View Journal of Theoretical Probability 36 (2),1321-1338頁
2023/06	論文	Rate of Convergence in Trotter's Approximation Theorem and Its Applications Tokyo Journal of Mathematics 46 (1),47-62頁
2023/01	論文	Asymptotic behaviors of convolution powers of the Riemann zeta distribution Lithuanian Mathematical Journal 63 (1),1-12頁
2022/09	論文	Edgeworth Expansions for Centered Random Walks on Covering Graphs of Polynomial Volume Growth Journal of Theoretical Probability 35 (3),1898-1938頁
2022/02	論文	Monotonic Normalized Heat Diffusion for Regular Bipartite Graphs with Four Eigenvalues Graphs and Combinatorics 38 (1)
2022/01	論文	Rate of Convergence in Trotter’s Approximation Theorem and Its Applications Tokyo Journal of Mathematics -1 (-1)
2021/06	論文	Central limit theorems for non-symmetric random walks on nilpotent covering graphs: Part II Potential Analysis 55 (1),127-166頁
2021/01	論文	Laws of the iterated logarithm on covering graphs with groups of polynomial volume growth Forum Mathematicum 33 (1),129-145頁
2020/01	論文	Central limit theorems for non-symmetric random walks on nilpotent covering graphs: Part I Electronic Journal of Probability 25
2019	論文	CLT for random walks on nilpotent covering graphs with weak asymmetry 京都大学数理解析研究所講究録 2116,10-19頁
2018/01	論文	A remark on a central limit theorem for non-symmetric random walks on crystal lattices Mathematical Journal of Okayama University 60,109-135頁
2017	論文	Central limit theorems for non-symmetric random walks on nilpotent covering graphs 京都大学数理解析研究所講究録 2030,9-16頁
2016	論文	From non-symmetric random walks on nilpotent covering graphs to rough paths via discrete geometric analysis Oberwolfach Report 24,1359-1362頁