JournalsprimsVol. 37, No. 3Volume 37, No. 3 (2001) Publications of the Research Institute for Mathematical Sciencespp. 239–254Asymptotic Exponential Stability for Diffusion Processes Driven by Stochastic Differential Equations in Duals of Nuclear SpacesKai LiuTomás Caraballopp. 255–293The Cauchy Problem for Nonlinear Klein–Gordon Equations in the Sobolev Spaces Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Makoto NakamuraTohru Ozawapp. 295–326Some Absolute Continuity Relationships for Certain Anticipative Transformations of Geometric Brownian Motions Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Catherine Donati-MartinMarc YorHiroyuki Matsumotopp. 327–347On a Generalized 2 + 1 Dispersive Water Wave Hierarchy Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Andrew PickeringNalini JoshiPilar R. Gordoapp. 349–395On Unstable Principal Bundles over Elliptic Curves Peter SlodowyStefan Helmkepp. 397–418Fixed Points in Topological *-Algebras of Unbounded OperatorsFabio Bagarellopp. 419–440Theta Constants Associated with the Cyclic Triple Coverings of the Complex Projective Line Branching at Six Points Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Keiji Matsumotopp. 441–458Energy Decay of Solutions to the Wave Equations with Linear Dissipation Localized Near Infinity Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Kiyoshi MochizukiHideo Nakazawapp. 449–478The Asymptotic Behavior of Eisenstein Series and a Comparison of the Weil–Petersson and the Zograf–Takhtajan Metrics Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Kunio Obitsu

pp. 239–254Asymptotic Exponential Stability for Diffusion Processes Driven by Stochastic Differential Equations in Duals of Nuclear SpacesKai LiuTomás Caraballo

pp. 255–293The Cauchy Problem for Nonlinear Klein–Gordon Equations in the Sobolev Spaces Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Makoto NakamuraTohru Ozawa

pp. 295–326Some Absolute Continuity Relationships for Certain Anticipative Transformations of Geometric Brownian Motions Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Catherine Donati-MartinMarc YorHiroyuki Matsumoto

pp. 327–347On a Generalized 2 + 1 Dispersive Water Wave Hierarchy Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Andrew PickeringNalini JoshiPilar R. Gordoa

pp. 419–440Theta Constants Associated with the Cyclic Triple Coverings of the Complex Projective Line Branching at Six Points Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Keiji Matsumoto

pp. 441–458Energy Decay of Solutions to the Wave Equations with Linear Dissipation Localized Near Infinity Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Kiyoshi MochizukiHideo Nakazawa

pp. 449–478The Asymptotic Behavior of Eisenstein Series and a Comparison of the Weil–Petersson and the Zograf–Takhtajan Metrics Klein-Gordon equations is studied in the Sobolev space Hs = Hs(Kunio Obitsu