Trends and developments in ordinary differential equations : proceedings of the International Symposium, Western Michigan University, Kalamazoo, Michigan, USA 20-22 May, 1993
著者
書誌事項
Trends and developments in ordinary differential equations : proceedings of the International Symposium, Western Michigan University, Kalamazoo, Michigan, USA 20-22 May, 1993
World Scientific, c1994
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注記
"This volume constitutes the proceedings of the International Symposium on Ordinary Differential Equations and Applications" -- Pref
内容説明・目次
内容説明
In this volume which honors Professors W A Harris, Jr, M Iwano, Y Sibuya, active researchers from around the world report on their latest research results. Topics include Analytic Theory of Linear and Nonlinear Differential Equations, Asymptotic Expansions, Turning Points Theory, Special Functions, Delay Equations, Boundary Value Problems, Sturm-Liouville Eigenvalues, Periodic Solutions, Numerical Solutions and other areas of Applied Mathematics.
目次
- Recent Developments in Complex Oscillation Theory (S Bank)
- Multisummability and Stokes Phenomenon for Linear Merimorphic Differential Equations (B L J Braaksma)
- On a Generalization of Bessel Functions Satisfying Higher-Order Differential Equations (W N Everett)
- Encounter with Turning Points (H Gingold)
- A Generalized Singularity of the First Kind (W A Harris, Jr.)
- Singular Perturbation Problems in Noisy Environments (F C Hoppensteadt)
- A New Method for a Nonlinear System at an Irregular Type Singularity without Poincare's Condition (M Iwano)
- Boundary Value Problems for Linear Differential-Algebraic Equations (R E O'Malley)
- Optimal Stabilization of Periodic Orbits of Nonlinear Feedback Controls (D L Russell, Jr.)
- On the Global Behaviour of the Solutions of the Double-Confluent Heun Equation (D Schmidt)
- A Majorant Method for Equations with a Singular Parameter (R Schaefke)
- The Gevrey Asymptotics and Exact Asymptotics (Y Sibuya)
- Universal Shapes of Rotating Incompressible Fluid Drops without Body Force (D R Smith)
- Computing Continuous Spectrum (A Zettl).
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