Masanori Ohya

Masanori Ohya (大矢 雅則, Ōya Masanori, born 1947) is a Japanese mathematician.

Masanori Ohya
Born1947 (age 7273)
NationalityJapanese
Scientific career
FieldsMathematics

After he received a Ph.D. in Mathematical Physics and Information Science and Dr.Sc., he continuously worked on operator algebra, Quantum Entropy, quantum information theory and bio-information. He achieved results in the fields of Quantum Information and mathematical physics. In particular, he proposed his version of quantum mutual entropy.[1] Note this quantity is not same as Holevo's chi quantity or coherent information( each of them plays important role in quantum information theory). The information theoretic meaning of Ohya's quantum mutual information is still obscure

He also proposed 'Information Dynamics' and 'Adaptive Dynamics', which he applied to the study of Chaos theory, quantum information and biosciences as related fields.

Main research

Ohya studied multiple topics for more than thirty years, relating to quantum entropy, quantum information, chaos dynamics and life science. His main accomplishments are as follows:

  1. Elucidation of Mathematical Bases of Quantum Channels,
  2. Formulation of Quantum Mutual Information (Entropy),
  3. Information Dynamics,
  4. Analysis of Quantum Teleportation,
  5. Quantum Algorithm,
  6. Proposal of Adaptive Dynamics,
  7. Applications to the life sciences.

They are explained in this book Watanabe 2007.

Academic and other appointments

Academic Appointments:

Università di Roma II, Copernicus University, Jena University and many others.

Member of the Editorial Board of International Journals:

  1. Infinite Dimensional Analysis, Quantum Probability and Related Topics;
  2. Reports on Mathematical Physics;
  3. Editor-in-chief of the Editorial Board of the journal Open Systems & Information Dynamics
  4. Amino Acid

Books (English only)

  • M.Ohya and D. Petz (1993) Quantum Entropy and its Use, Springer-Verlag, TMP Series.
  • R.S.Ingarden, A.Kossakowski and M.Ohya (1997), Information Dynamics and Open Systems, Kluwer Academic Publishers.
  • M.Ohya (1999), Mathematical foundation of quantum computer, Maruzen Publishing Company.
gollark: You can, in fact, trivially.
gollark: This is a good and useful definition.
gollark: And then memorize the set.
gollark: Just define sin x as the set of ordered pairs (x, sin x) for all x in R.
gollark: Actually, all functions can be defined as sets.

References

  1. Watanabe 2007, Introduction
  • Watanabe, Noboru (2007), Selected papers of M. Ohya, World Scientific Publishing Co. Pte. Ltd., ISBN 978-981-279-419-2
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