JournalsprimsVol. 37, No. 4Volume 37, No. 4 (2001) Publications of the Research Institute for Mathematical Sciencespp. 479–519Geometric Bäcklund–Darboux Transformations for the KP Hierarchy Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Gerard F. HelminckJohan W. van de Leurpp. 521–529A Class of Polynomials from Banach Spaces into Banach Algebras Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Luiza A. MoraesMary L. Lourençopp. 531–578Scattering by Magnetic Fields at Large Separation Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Hiroshi T. ItoHideo Tamurapp. 579–614Gevrey Asymptotic Theory for Singular First Order Linear Partial Differential Equations of Nilpotent Type — Part II Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Masaki Hibinopp. 615–619Errata to “On Defining Relations of Affine Lie Superalgebras and Affine Quantized Universal Enveloping Superalgebras” Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Hiroyuki Yamanepp. 621–715Fourier Transforms on the Quantum <em>SU</em>(1,1) Group Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Erik KoelinkJasper V. Stokman
pp. 479–519Geometric Bäcklund–Darboux Transformations for the KP Hierarchy Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Gerard F. HelminckJohan W. van de Leur
pp. 521–529A Class of Polynomials from Banach Spaces into Banach Algebras Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Luiza A. MoraesMary L. Lourenço
pp. 531–578Scattering by Magnetic Fields at Large Separation Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Hiroshi T. ItoHideo Tamura
pp. 579–614Gevrey Asymptotic Theory for Singular First Order Linear Partial Differential Equations of Nilpotent Type — Part II Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Masaki Hibino
pp. 615–619Errata to “On Defining Relations of Affine Lie Superalgebras and Affine Quantized Universal Enveloping Superalgebras” Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Hiroyuki Yamane
pp. 621–715Fourier Transforms on the Quantum <em>SU</em>(1,1) Group Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Erik KoelinkJasper V. Stokman