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Mathematical models in functional equations. Proceedings of a symposium held at the Research Institute for Mathematical Sciences, Kyoto University, Kyoto, Japan, November 8--12, 1999 - MaRDI portal

Mathematical models in functional equations. Proceedings of a symposium held at the Research Institute for Mathematical Sciences, Kyoto University, Kyoto, Japan, November 8--12, 1999 (Q2710172)

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Mathematical models in functional equations. Proceedings of a symposium held at the Research Institute for Mathematical Sciences, Kyoto University, Kyoto, Japan, November 8--12, 1999
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    19 April 2001
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    Symposium
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    Proceedings
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    Kyoto (Japan)
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    RIMS
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    Mathematical models
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    Functional equations
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    Mathematical models in functional equations. Proceedings of a symposium held at the Research Institute for Mathematical Sciences, Kyoto University, Kyoto, Japan, November 8--12, 1999 (English)
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    The articles of this volume will not be indexed individually.NEWLINENEWLINENEWLINE Contents: Tamiyuki Uno, Robustness and global bifurcation of three-species ecological model (1-9); Yasuhisa Saito, Wanbiao Ma and Tadayuki Hara, Global stability and permanence of systems of Lotka-Volterra-type difference equations with two delays (Japanese) (10-18); Edoardo Beretta, Ryusuke Kon and Yasuhiro Takeuchi, Non-existence of periodic solutions in delayed Lotka-Volterra systems (19-27); Toshiki Naito and Jong Son Shin, Uniqueness of periodic solutions to periodic linear functional differential equations with finite delay (28-36); Francine Diener and Franck Michel, Special functions and river phenomenon (37-45); Hiroyuki Yoshida, Economic stabilization policies that cause chaotic business cycles: Hopf bifurcations, period-doubling bifurcations and numerical simulation (Japanese) (46-53); Hiroyuki Yoshida, Application of Lotka-Volterra equations in economics (Japanese) (54-58); Ken-ichi Kamo and Hiroyuki Usami, Deciding asymptotic stability of positive solutions to second-order quasilinear ordinary differential equations and its applications (Japanese) (59-67); Yutaka Kamimura, Anti-Abel integral equation and inverse problems (68-76); Jitsuro Sugie and Kazuhisa Kita, Oscillation criteria for second order nonlinear differential equations of Euler type (77-81); Satoshi Tanaka, Existence of oscillatory solutions of neutral differential equations (82-90); Jitsuro Sugie, A nonoscillation theorem for second-order nonlinear differential equations with decaying coefficients (91-100); Hideaki Matsunaga, Ryuzou Ogita and Kouichi Murakami, On asymptotic constancy problems of certain higher-order difference equations (Japanese) (101-111); Hisashi Inaba, Revisiting Kermack and McKendrick (112-121); Kusano Takasi and Manabu Naito, On the number of zeros of principal solutions to second-order half-linear ordinary differential equations (122-126); Tomomitsu Teramoto, Positive entire solutions to systems of second-order quasilinear elliptic equations (Japanese) (127-135); Kouichi Anada, Parabolic equations that arise in the shortening problem for certain curves (Japanese) (136-142); Naomi Muramoto, Yuki Naito and Kiyoshi Yoshida, Self-similar solutions to Keller-Segel equation systems (Japanese) (143-147); Go Harada and Takashi Suzuki, The behavior of blow-up solutions of Keller-Segel systems (148-155); Shin-ichi Nakagiri and Jun-hong Ha, Optimal control for damped Klein-Gordon equations (Japanese) (156-165); Tadayuki Hara and Sadahisa Sakata, Stability regions and lemniscates (166-171); Quan-Fang Wang and Shin-ichi Nakagiri, Weak solutions of Cahn-Hilliard equations having forcing terms and optimal control problems (172-180); Akira Yanagiya, Nonlinear integral equation and the application for transmission system of AIDS (181-185); Yuko Enomoto, On the smoothness of linear semigroups---inverse uniqueness and quasi-analyticity (Japanese) (186-192); Tomoyuki Tanigawa, Positive increasing solutions to systems of second-order singular differential equations (Japanese) (193-201); Mami Suzuki , Difference equation for a population model (202-208).
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