What Mathematics Can Do for You pp 101-121 | Cite as

# Importance and Unpredictable Effectiveness of Mathematics in the Real World and for Industry

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## Abstract

It is known that there exist several fundamental mathematical conjectures which remain unsolved (i.e., propositions that have not yet been proved but are anticipated to be true). Interestingly and somewhat ironically, the process of searching for proofs often raises interesting new problems that yield new insight into mathematics. This in turn stimulates the development of new branches of mathematics.

## Keywords

Scientific Field Casimir Force Riemann Hypothesis Joint Research Project Mathematic Innovation
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.

## References

- 1.Hosotsubo M, Ito Y, Kuwahara T (2006) Mathematics—the forgotten science. NISTEP Policy Study No. 12Google Scholar
- 2.Hosotsubo M (2009) Survey analysis of Japanese mathematics research. J. Math-for-Ind. 1 (JMI2009A)(A-10):73–80Google Scholar
- 3.OECD/Global Science Forum (2007) Mathematics in industry. http://www.oecd.org/document/8/0,3746,en_2649_34269_42626653_1_1_1_1,00.html
- 4.Duff I, Cuminato JA (2011) Brazilian applied math targets local problems. SIAM News (September) 44–47Google Scholar
- 5.Wakayama M (2012) Interfacing educational & research with mathematics-for-industry: the endeavour in Japan. In: Damlamian A, Rodrigues J-F et al (eds) Educational interfaces between mathematics and industry (EIMI). An ICMI-ICIAM study 20. Springer, Berlin (in press)Google Scholar
- 6.Lamoreaux SK (1997) Demonstration of the Casimir force in the 0.6 to 6
*μm*range. Phys Rev Lett 78:5–8Google Scholar - 7.Schuurmans MFH (2010) Casimir and lessons for innovation. In: van Dijk G, Wakayama M (eds) Casimir force, Casimir operators and the riemann hypothesis. De Gruyter, pp 7–19Google Scholar
- 8.Rivest RL, Shamir A, Adelman L (1977) A method for obtaining digital signature and public-key cryptsystems. Technical Memo LCS/TM82, 4 April 1977. MIT Laboratory for Computer Science (Revised 12 December 1977)Google Scholar
- 9.Anderssen RS, de Hoog FR (1984) A framework for studying the application of mathematics in industry. In: Neunzert H (ed) Proceedings of the conference mathematics in industry, October 1983, Oberwolfach, B.G. Teubner, pp 7–34Google Scholar
- 10.Mumford D, Desolneux A (2010) Pattern theory. AK Peters, NatickGoogle Scholar
- 11.Yamamoto M (2013) Mathematics for industry: principle, reality, practice, pp 77–99 (in this volume)Google Scholar

## Copyright information

© Springer Japan 2013