Tetsu MASUDA

Department of Physics and Mathematics, College of Science and Engineering
Aoyama Gakuin University,
5-10-1 Fuchinobe, Sagamihara, Kanagawa, 229-8558 Japan

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Japanese science faces deep cuts - Nature News, 17 November 2009
Japanese scientists rally against government cuts - Nature News, 26 November 2009
Democratic fallacy - Editorial, 26 November 2009
Japan budget threat sparks backlash - Nature News, 1 December 2009


Publications

  1. Hypergeometric τ-functions of the q-Painleve system of type E7(1)
    T. Masuda
    SIGMA 5 (2009), Paper 035, 30 pp.: arXiv:0903.4102v1

  2. The anti-self-dual Yang-Mills equation and the Painleve III equation
    T. Masuda
    J. Phys. A 40 (2007) 14433-14445.

  3. Point configurations, Cremona transformations and the elliptic difference Painleve equation
    K. Kajiwara, T. Masuda, M. Noumi, Y. Ohta and Y. Yamada
    Seminaires et Congres 14 (2006) 169-198: nlin.SI/0411003.

  4. q-Painleve VI equation arising from q-UC hierarchy
    T. Tsuda and T. Masuda
    Comm. Math. Phys. 262 (2006) 595-609.

  5. Special polynomials associated with the Noumi-Yamada system of type A5(1)
    T. Masuda
    Funkcial. Ekvac. 48 (2005) 231-246.

  6. The anti-self-dual Yang-Mills equation and classical transcendental solutions to the Painleve II and IV equations
    T. Masuda
    J. Phys. A 38 (2005) 6741-6757.

  7. Construction of hypergeometric solutions to the q-Painleve equations
    K. Kajiwara, T. Masuda, M. Noumi, Y. Ohta and Y. Yamada
    Internat. Math. Res. Notices 24 (2005) 1439-1463: nlin.SI/0501051.

  8. Cubic pencils and Painleve Hamiltonians
    K. Kajiwara, T. Masuda, M. Noumi, Y. Ohta and Y. Yamada
    Funkcial. Ekvac. 48 (2005) 147-160: nlin.SI/0403009.

  9. Classical transcendental solutions of the Painleve equations and their degeneration
    T. Masuda
    Tohoku Math. J. 56 (2004) 467-490: nlin.SI/0302026.

  10. Hypergeometric solutions to the q-Painleve equations
    K. Kajiwara, T. Masuda, M. Noumi, Y. Ohta and Y. Yamada
    Internat. Math. Res. Notices 47 (2004) 2497-2521: nlin.SI/0403036.

  11. 10E9 solutions to the elliptic Painleve equation
    K. Kajiwara, T. Masuda, M. Noumi, Y. Ohta and Y. Yamada
    J. Phys. A 36 (2003) L263-L272: nlin.SI/0303032.

  12. On a class of algebraic solutions to the Painleve VI equation, its determinant formula and coalescence cascade
    T. Masuda
    Funkcial. Ekvac. 46 (2003) 121-171: nlin.SI/0202044.

  13. On the rational solutions of q-Painleve V equation
    T. Masuda
    Nagoya Math. J. 169 (2003) 119-143: nlin.SI/0107050.

  14. A determinant formula for a class of rational solutions of Painleve V equation
    T. Masuda, Y. Ohta and K. Kajiwara
    Nagoya Math. J. 168 (2002) 1-25: nlin.SI/0101056.

  15. Determinant formulas for the Toda and discrete Toda equations
    K. Kajiwara, T. Masuda, M. Noumi, Y. Ohta and Y. Yamada
    Funkcial. Ekvac. 44 (2001) 291-307: solv-int/9908007.

  16. On the Umemura polynomials for the Painleve III equation
    K. Kajiwara and T. Masuda
    Phys. Lett. A 260 (1999) 462-467: solv-int/9903015.

  17. A generalization of determinant formulae for the solutions of Painleve II and XXXIV equations
    K. Kajiwara and T. Masuda
    J. Phys. A 32 (1999) 3763-3778: solv-int/9903014.

  18. Extraction of stationary axisymmetric asymptotically flat space-time
    T. Masuda
    J. Phys. Soc. Japan 68 (1999) 43-45.

  19. Neugebauer-Kramer solutions of the Ernst equation in Hirota's direct method
    T. Masuda, N. Sasa and T. Fukuyama
    J. Phys. A 31 (1998) 5717-5731.

  20. Limit manipulation between the cylindrical Toda equation and the cylindrical KdV equation
    T. Masuda
    J. Phys. Soc. Japan 64 (1995) 3573-3574.

Translation

  1. Symmetries in Painleve equations
    M. Noumi and Y. Yamada
    Sugaku Expositions 17 (2004) 203-218.
    originally appeared in Japanese in Sugaku 53 (2001) 62-75.