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Topological methods, variational methods and their applications [electronic resource]
لتكبير النص لتصغير النص- كتاب
ICM 2002 Satellite Conference on Nonlinear Analysis was held in the period: August 14-18, 2002 at Taiyuan, Shanxi Province, China. This conference was organized by Mathematical School of Peking University, Academy of Mathematics and System Sciences of Chinese Academy of Sciences, Mathematical school of Nankai University, and Department of Mathematics of Shanxi University, and was sponsored by Shanxi Province Education Committee, Tian Yuan Mathematics Foundation, and Shanxi University.166 mathematicians from 21 countries and areas in the world attended the conference. 53 invited speakers and 30
| العنوان |
Topological methods, variational methods and their applications [electronic resource] : Taiyuan, Shan Xi, P.R. China, August 14-18, 2002 / edited by H. Brezis ... [et al.]. |
|---|---|
| الناشر |
River Edge, N.J. : World Scientific |
| تاريخ الإصدار |
c2003 |
| ملاحظات |
Description based upon print version of record. Includes bibliographical references. English |
| رقم الرف |
Preface Contents List of Academic Committees List of Organizing Committees Organizer List of Invited Speakers On the multiplicity of sign changing solutions to nonlinear periodic Schrodinger equations N. Ackermann 1. Introduction 2. Existence of sign changing two-bump solutions 3. Two examples References The underlying geometry of the fixed centers problems A. Albouy Introduction 1. One fixed center 1.1. Jacobi-Darboux attractors. 1.2. Jacobi-Darboux attractors on a curved screen 1.3. Quadratic screens 1.4. General discussion 2. Two fixed centers 2.1. Flat screen. 2.1.1. Planar case.2.1.2. Multidimensional case. 2.1.3. The energy. 2.2. Quadratic screens. Nonlinear spectral theory and applications: some current issues J. Appell Critical equations for the polyharmonic operator T. Bartsch 2. Statement of Results 3. Sketch of Proofs Standing wave solutions with a critical frequency for nonlinear Schrodinger equations J. Byeon and Z. Q. Wang Existence of standing waves with a critical frequency Asymptotic profiles for standing waves with a critical frequency Existence of standing waves with a critical frequency for general nonlinearityReferences Infinitely many positive energy solutions for semilinear elliptic equations with concave and convex nonlinearity D.M. Cao and P.G. Han 1. Introduction ans main results 2. Proofs of Theorems 1.1 and 1.2 Heat method in nonlinear elliptic equations K.-C. Chang Some facts and more questions about the Eight A. Chenciner I - Introduction I-1 The equal mass 3-body problem in R2 ([C1],[C2]). I-2 The space of oriented triangles ([AC],[CM],[C4]). I-3 The action of the dihedral group D6 on the loop space ([C2]).I-4 Choreographies. II - The Eight ([Mo], [CM], [C2], [Ch], [ZZ2]). Ill - The spatial case III-l Action of D6 on spatial configurations ([C3]) III-2 The Pi2 family ([Ma],[C3]). III-3 Other continuations in a rotating frame. IV - Fixing homology V - Fixing homotopy. VI - Stability VII - Masses ([C5],[C6],[BCS]) VIII - Eights with more bodies and limit when the number n = 2p+1 of bodies tends to + ([S2],[C2]). IX - Other homogeneous potentials ([CGMS]). Boundary blow-up solutions and their applications Y.H. Du1. Introduction 2. Asymptotic behaviour of the logistic and other population models 3. Realization of prescribed patterns in population models 4. Loiuville type result and eventual flatness of solutions On periodic solutions for forced Van der Pol type equations C. Egami and N. Hirano 2. Statement of Main Results 3. Proof of Theorem 2. A nonlinear Lyapunov-Schmidt reduction and multiple solutions for some elliptic problem P. Esposito and G. Mancini 2. A finite dimensional reduction |
| الشكل |
1 online resource (300 p.) |
| اللغة |
الانكليزية |
| رقم النظام |
997010712240605171 |
MARC RECORDS
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