Functional Ito Formula for Quantum Semimartingales (Infinite Dimensional Analysis and Quantum Probability Theory)

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概要

• 論文の詳細を見る
• 京都大学の論文

著者

• JI UN

  DEPARTMENT OF MATHEMATICS, RESEARCH INSTITUTE OF MATHEMATICAL FINANCE, CHUNGBUK NATIONAL UNIVERSITY

• Ji Un

  Department Of Business Administration Hanyang University

関連論文

• Infinite dimensional stochastic processes associated with the Exotic Laplacians (非可換解析とミクロ・マクロ双対性--RIMS研究集会報告集)
• Functional Ito Formula for Quantum Semimartingales (Infinite Dimensional Analysis and Quantum Probability Theory)
• Segal-Bargmann Transform of White Noise Operators and White Noise Differential Equations (Analytical Study of Quantum Information and Related Fields)
• A characterization theorem for operators on white noise functionals
• Transformations on white noise functions associated with second order differential operators of diagonal type
• Transforms on white noise functionals with their applications to Cauchy problems
• A role of Bargmann-Segal spaces in characterization and expansion of operators on Fock space
• Cauchy Problems in White Noise Analysis and An Application to Finite Dimensional PDEs II (New Development of Infinite-Dimensional Analysis and Quantum Probability)
• Hitsuda-Skorohod quantum stochastic integrals in terms of quantum stochastic gradients (量子解析におけるミクロ・マクロ双対性--RIMS共同研究報告集)
• Quantum Stochastic Gradients

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