Dynamical Systems, Number Theory and Applications
A Festschrift in Honor of Armin Leutbecher's 80th Birthday
Nonfiction, Science & Nature, Mathematics, Mathematical Analysis, Number Theory
| Author: | Thomas Hagen, Florian Rupp, Jürgen Scheurle | ISBN: | 9789814699884 |
| Publisher: | World Scientific Publishing Company | Publication: | January 25, 2016 |
| Imprint: | WSPC | Language: | English |
| Author: | Thomas Hagen, Florian Rupp, Jürgen Scheurle |
| ISBN: | 9789814699884 |
| Publisher: | World Scientific Publishing Company |
| Publication: | January 25, 2016 |
| Imprint: | WSPC |
| Language: | English |
This volume consists of a selection of research-type articles on dynamical systems, evolution equations, analytic number theory and closely related topics. A strong emphasis is on a fair balance between theoretical and more applied work, thus spanning the chasm between abstract insight and actual application. Several of the articles are expected to be in the intersection of dynamical systems theory and number theory. One article will likely relate the topics presented to the academic achievements and interests of Prof. Leutbecher and shed light on common threads among all the contributions.
Contents:
- Preface
- Biographical Note on Armin Leutbecher (S Walcher)
- Das Jahr 1934 ... (J Fischer)
- Explicit Expressions for Equivariant Minimal Lagrangian Surfaces (J F Dorfmeister & H Ma)
- Rational Parameter Rays of the Multibrot Sets (D Eberlein, S Mukherjee & D Schleicher)
- The Matovich-Pearson Equations Revisited (T Hagen)
- Diffeomorphisms with Stable Manifolds as Basin Boundaries (S Hayes & Ch Wolf)
- A New Type of Functional Equations of Euler Products (B Heim)
- The Hexagonal Lattice and the Epstein Zeta Function (A Henn)
- On Putative q-Analogues of the Fano Plane (Th Honold & M Kiermaier)
- Integral Orthogonal Groups (A Krieg)
- The Role of Fourier Analysis in X-Ray Crystallography (F Rupp & J Scheurle)
- An Elementary Proof for Joint Continuity of Semiflows (S Schmitz)
- A Convergent String Method (H Schwetlick & J Zimmer)
- Variational Symmetries and Pluri-Lagrangian Systems (Y B Suris)
Readership: Researchers in algebra and number theory, dynamical systems and analysis and differential equations.
Key Features:
- This versatile book covers state-of-the art work in dynamical systems, analytic number theory and applied analysis
- It appeals to a wide audience due to its broad range of topics, highlighting both the breadth and the depth of modern analytical work without losing sight of a common core
This volume consists of a selection of research-type articles on dynamical systems, evolution equations, analytic number theory and closely related topics. A strong emphasis is on a fair balance between theoretical and more applied work, thus spanning the chasm between abstract insight and actual application. Several of the articles are expected to be in the intersection of dynamical systems theory and number theory. One article will likely relate the topics presented to the academic achievements and interests of Prof. Leutbecher and shed light on common threads among all the contributions.
Contents:
- Preface
- Biographical Note on Armin Leutbecher (S Walcher)
- Das Jahr 1934 ... (J Fischer)
- Explicit Expressions for Equivariant Minimal Lagrangian Surfaces (J F Dorfmeister & H Ma)
- Rational Parameter Rays of the Multibrot Sets (D Eberlein, S Mukherjee & D Schleicher)
- The Matovich-Pearson Equations Revisited (T Hagen)
- Diffeomorphisms with Stable Manifolds as Basin Boundaries (S Hayes & Ch Wolf)
- A New Type of Functional Equations of Euler Products (B Heim)
- The Hexagonal Lattice and the Epstein Zeta Function (A Henn)
- On Putative q-Analogues of the Fano Plane (Th Honold & M Kiermaier)
- Integral Orthogonal Groups (A Krieg)
- The Role of Fourier Analysis in X-Ray Crystallography (F Rupp & J Scheurle)
- An Elementary Proof for Joint Continuity of Semiflows (S Schmitz)
- A Convergent String Method (H Schwetlick & J Zimmer)
- Variational Symmetries and Pluri-Lagrangian Systems (Y B Suris)
Readership: Researchers in algebra and number theory, dynamical systems and analysis and differential equations.
Key Features:
- This versatile book covers state-of-the art work in dynamical systems, analytic number theory and applied analysis
- It appeals to a wide audience due to its broad range of topics, highlighting both the breadth and the depth of modern analytical work without losing sight of a common core
