Published: 1995 Received: February 20, 1991Available on J-STAGE: October 20, 2006Accepted: -
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Date of correction: October 20, 2006Reason for correction: -Correction: CITATIONDetails: Wrong : 1) M. Oka, On the Resolution of Hypersurface Singularities, Adv. Stud. Pure Math., 8 (1986), 405-436. 2) M. Oka, Principal zeta-function of non-degenerate complete intersection singularity, J. Fac. Sci. Univ. Tokyo Sect. IA, 37 (1990), 11-32. 3) I. M. Gel'fand and G. E. Silov, Generalized Function, Volume 1, Academic Press, 1964. 4) A. G. Khovanskii, Newton polyhedra and toral varieties, Funktsional. Anal. i Prilozhen, 11 (1979), 56-67. 5) A. G. Khovanskii, Newton polyhedra and the genus of complete intersections, Funktsional. Anal, i Prilozhen, 12 (1977), 51-61. 6) A. N. Varchenko, Newton polyhedra and estimation of oscillating integrals, Functional Anal. Appl., 10-3 (1976), 175-196. 7) V. I. Arnold, S. M. Gusein-Zade and A. N. Varchenko, Singularities of Differentiable Maps, Volume II, Birkhauser, 1988. 8) F. Ehler, Eine Klasse Komplexer Mannigfaltigkeiten and die Auflösung einer isolierter Singularitäten, Math. Ann., 218 (1975), 127-156. 9) M. F. Atiyah, Resolution of singularities and division of distributions, Comm. Pure Appl. Math., 23 (1979), 145-150. 10) G. Kempf, F. Knudsen, D. Munford and B. Saint-Donat, Toroidal Embeddings I, Lecture Notes in Math., 339, Springer-Verlag, 1973. 11) P. Jeanquartier, Développment asymptotique de la distribution de Dirac, C. R. Acad. Sci. Paris Sér. A, 271 (1970), 1159-1161. 12) A. Kaneko, Newton Boundary. Singularity. Oscillating Integral, Lecture Note at Sophia University, No. 11, (in Japanese), 1981. 13) B. Malgrange, Intégrales asymptotiques et monodromie, Ann. Sci. École Norm. Sup. Ser. 4, 7-3 (1974), 405-430. 14) T. Oda, Lectures on torus embeddings and its applications, Tata Institute of Fund. Res., Bombay. 15) L. E. Faddeev and A. A. Slavnov, Gauge Fields, The Benjamin, 1980. 16) F. Pham, Résurgence d'un thème de Huygens-Fresnel, preprint. 17) N. Hashimoto, A regularization of Dirac delta function, Appl. Math. Lett., 6-5 (1993), 49-53.
Right : [1] M. Oka, On the Resolution of Hypersurface Singularities, Adv. Stud. Pure Math., 8 (1986), 405-436. [2] M. Oka, Principal zeta-function of non-degenerate complete intersection singularity, J. Fac. Sci. Univ. Tokyo Sect. IA, 37 (1990), 11-32. [3] I. M. Gel'fand and G. E. Silov, Generalized Function, Volume 1, Academic Press, 1964. [4] A. G. Khovanskii, Newton polyhedra and toral varieties, Funktsional. Anal. i Prilozhen, 11 (1979), 56-67. [5] A. G. Khovanskii, Newton polyhedra and the genus of complete intersections, Funktsional. Anal, i Prilozhen, 12 (1977), 51-61. [6] A. N. Varchenko, Newton polyhedra and estimation of oscillating integrals, Functional Anal. Appl., 10-3 (1976), 175-196. [7] V. I. Arnold, S. M. Gusein-Zade and A. N. Varchenko, Singularities of Differentiable Maps, Volume II, Birkhauser, 1988. [8] F. Ehler, Eine Klasse Komplexer Mannigfaltigkeiten und die Auflösung einer isolierter Singularitäten, Math. Ann., 218 (1975), 127-156. [9] M. F. Atiyah, Resolution of singularities and division of distributions, Comm. Pure Appl. Math., 23 (1979), 145-150. [10] G. Kempf, F. Knudsen, D. Munford and B. Saint-Donat, Toroidal Embeddings I, Lecture Notes in Math., 339, Springer-Verlag, 1973. [11] P. Jeanquartier, Développment asymptotique de la distribution de Dirac, C. R. Acad. Sci. Paris Sér. A, 271 (1970), 1159-1161. [12] A. Kaneko, Newton Boundary·Singularity·Oscillating Integral, Lecture Note at Sophia University, No. 11, (in Japanese), 1981. [13] B. Malgrange, Intégrales asymptotiques et monodromie, Ann. Sci. École Norm. Sup. Ser. 4, 7-3 (1974), 405-430. [14] T. Oda, Lectures on torus embeddings and its applications, Tata Institute of Fund. Res., Bombay. [15] L. E. Faddeev and A. A. Slavnov, Gauge Fields, The Benjamin, 1980. [16] F. Pham, Résurgence d'un thème de Huygens-Fresnel, preprint. [17] N. Hashimoto, A regularization of Dirac delta function, Appl. Math. Lett., 6-5 (1993), 49-53.
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