Tetsu MASUDA

Department of Physics and Mathematics, College of Science and Engineering
Aoyama Gakuin University,
5-10-1 Fuchinobe, Chuo, Sagamihara, Kanagawa, 252-5258 Japan

* Switch to Japanese

U.S. Forces and U.S. bases should be withdrawn from Okinawa and whole Japan.

Publications

  1. An explicit formula for the discrete power function associated with circle patterns of Schramm type
    H. Ando, M. Hay, K. Kajiwara and T. Masuda
    submitted : arXiv:1105.1612v2

  2. Bilinearization and special solutions to the discrete Schwarzian KdV equation
    M. Hay, K. Kajiwara and T. Masuda
    J. Math-for-Ind. 3 (2011) 53-62.: arXiv:1102.1829

  3. Hypergeometric τ-functions of the q-Painleve system of type E8(1)
    T. Masuda
    Ramanujan J. 24 (2011) 1-31: 2009-12, Kyushu university, 2009

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

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

  6. 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.

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

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

  9. 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.

  10. 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.

  11. 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.

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

  13. 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.

  14. 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.

  15. 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.

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

  17. 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.

  18. 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.

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

  20. 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.

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

  22. 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.

  23. 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.