# Mathematics of Computation

**Mathematics of Computation** (MOC) is Scientific journal dedicated to
numerical analysis, computational discrete mathematics, number theory, algebra, combinatorics, and related fields.

The official cite is http://www.ams.org/publications/journals/journalsframework/mcom

In TORI, **Mathematics of Computation** is presented with the following publications:

http://www.ams.org/mcom/2009-78-267/S0025-5718-09-02188-7/home.html

http://www.ils.uec.ac.jp/~dima/PAPERS/2009analuxpRepri.pdf
D.Kouznetsov. Analytic solution of F(z+1)=exp(F(z)) in complex z-plane. Mathematics of Computation, v.78 (2009), 1647-1670.

http://www.ams.org/journals/mcom/2010-79-271/S0025-5718-10-02342-2/home.html

http://mizugadro.mydns.jp/PAPERS/2010sqrt2.pdf

D.Kouznetsov, H.Trappmann. Portrait of the four regular super-exponentials to base sqrt(2). Mathematics of Computation, 2010, v.79, p.1727-1756.

http://www.ams.org/journals/mcom/0000-000-00/S0025-5718-2012-02590-7/S0025-5718-2012-02590-7.pdf

https://bitbucket.org/bo198214/e1e/raw/64beab23fa73/main.pdf

http://mizugadro.mydns.jp/PAPERS/2012e1eMcom2590.pdf
H.Trappmann, D.Kouznetsov. Computation of the Two Regular Super-Exponentials to base exp(1/e). Mathematics of Computation. Math. Comp., v.81 (2012), p. 2207-2227. ISSN 1088-6842(e) ISSN 0025-5718(p)

## References

http://www.ams.org/publications/journals/journalsframework/mcom
Journal overview:
All articles submitted to this journal are peer-reviewed. The AMS has a single blind peer-review process in which the reviewers know who the authors of the manuscript are, but the authors do not have access to the information on who the peer reviewers are.

This journal is devoted to research articles of the highest quality in computational mathematics. Areas covered include numerical analysis, computational discrete mathematics, including number theory, algebra and combinatorics, and related fields such as stochastic numerical methods. Articles must be of significant computational interest and contain original and substantial mathematical analysis or development of computational methodology. Reviews of books in areas related to computational mathematics are also included.