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Yasunobu Shiota

Observed names: Shiota, Yasunobu, Y. Shiota, Yasunobu SHIOTA, 安信 塩田
OpenAlex ID: A5031472007
Applications of Binomial Measures To Power Sums of Digital Sums
1995 · T. Okada, T. Sekiguchi, et al. · Journal of Number Theory · 25
L^ -theory of noncausal stochastic integrals
1985 · Takeshi Sekiguchi, Yasunobu Shiota · Mathematics reports, Toyama University · 25
An explicit formula of the exponential sums of digital sums
1995 · Tatsuya Okada, Takeshi Sekiguchi, et al. · Japan Journal of Industrial and Applied Mathematics · 23
A linear stochastic integral equation containing the extended Ito integral
1986 · Yasunobu Shiota · Mathematics reports, Toyama University · 23
A generalization of Hata-Yamaguti’s results on the Takagi function
1991 · Takeshi Sekiguchi, Yasunobu Shiota · Japan Journal of Industrial and Applied Mathematics · 21
Remark on a characterization of {BMO}-martingales
1979 · Masataka Izumisawa, Takeshi Sekiguchi, et al. · Tohoku Mathematical Journal · 18
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A generalization of Hata-Yamaguti’s results on the Takagi function II: Multinomial case
1996 · Tatsuya Okada, Takeshi Sekiguchi, et al. · Japan Journal of Industrial and Applied Mathematics · 11
Digital Sum Problems for the p-adic Expansion of Natural Numbers.
2000 · Katsushi MURAMOTO, Tatsuya OKADA, et al. · Interdisciplinary Information Sciences · 6
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Heat kernels on infinite graph networks and deformed Sierpinski gaskets
1990 · Masami Okada, Takeshi Sekiguchi, et al. · Japan Journal of Applied Mathematics · 6
An Explicit Formula of Subblock Occurrences for the p-Adic Expansion
2002 · Katsushi MURAMOTO, Tatsuya OKADA, et al. · Interdisciplinary Information Sciences · 5
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Remarks on self-similarity
1990 · Yasunobu Shiota · Japan Journal of Applied Mathematics · 5
Hausdorff dimension of graphs of some Rademacher series
1990 · Yasunobu Shiota, Takeshi Sekiguchi · Japan Journal of Applied Mathematics · 5
On a decomposition of {BMO}-martingales
1981 · Yasunobu Shiota · Tohoku Mathematical Journal · 4
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Power and exponential sums for generalized coding systems by a measure theoretic approach
2015 · Yuichi Kamiya, Tatsuya Okada, et al. · Theoretical Computer Science · 3
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Power and exponential sums of digital sums with information per digits
2003 · Katsushi Muramoto, Tatsuya Okada, et al. · Mathematics journal of Toyama University · 3
Remarks on the class of continuous martingales with bounded quadratic variation
1985 · Norihiko Kazamaki, Yasunobu Shiota · Tohoku Mathematical Journal · 3
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Certain decompositions of {BMO}-martingales
1981 · Yasunobu Shiota · Tohoku Mathematical Journal · 2
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On a distribution function of a probability measure involving a permutation
2015 · Kamiya, Yuichi, Okada, Tatsuya, et al. · arXiv (Cornell University) · 1
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A probability measure which has Markov property
2008 · Z. Kobayashi, T. Kuzumaki, et al. · Acta Mathematica Academiae Scientiarum Hungaricae · 1
Hata-Yamaguti's result on Takagi function and its applications to digital sum problems(Analytic Number Theory)
1996 · 安信 塩田, 健 関口, et al. · Institutional Repositories DataBase (IRDB) · 1
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On a class of the universally integrable random functions
1986 · Takeshi Sekiguchi, Yasunobu Shiota · Tohoku Mathematical Journal · 1
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一般化された数系に関するべき和と指数和への測度論的アプローチ (解析的整数論 : 数論的対象の分布と近似)
2016 · 諭一 神谷, 達也 岡田, et al. · Institutional Repositories DataBase (IRDB)
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On exponential sums of digital sums related to Gelfond's theorem
2008 · Tatsuya Okada, Zenji Kobayashi, et al. · AIP conference proceedings
An Explicit Formula of the Newman-Coquet Exponential Sum
2007 · Zenji KOBAYASHI, Katsushi MURAMOTO, et al. · Interdisciplinary Information Sciences
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Examination of the Program to Avoid Round-off Error
2005 · Yasunobu Shiota, K Tabushi, et al.
Works count: 31
Citation count: 192
H-index: 7
I10-index: 7
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