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  1. Introduction to String Compactification

    We present an elementary introduction to compactifications with unbroken supersymmetry. After explaining how this requirement leads to internal...
    Chapter
  2. Classification of All Quadratic Star Products on a Plane* **

    In this paper we classify all quadratic star products on a plane by using Hochschild cohomology and Poisson cohomology.
    Chapter
  3. Universal Deformation Formulae for Three-Dimensional Solvable Lie Groups

    We apply methods from strict quantization of solvable symmetric spaces to obtain universal deformation formulae for actions of every...
    P. Bieliavsky, P. Bonneau, Y. Maeda in Quantum Field Theory and Noncommutative Geometry
    Chapter
  4. Open Problems

    In the previous chapters we have discussed a subclass of Korotkin‚s hyperelliptic solutions to the Ernst equation with physically interesting...
    Chapter
  5. The Ernst Equation

    Ernst's original motivation in .nding the Ernst equation [34] was to provide a simple scheme to construct the Kerr metric as a solution to the...
    Chapter
  6. Riemann–Hilbert Problem and Fay's Identity

    In Chap. 2 we have shown that the Ernst equation can be treated as the integrability condition of an overdetermined linear di.erential system for...
    Chapter
  7. Analyticity Properties and Limiting Cases

    In Chap. 3 we have used the linear system for the Ernst equation to construct solutions via Riemann–Hilbert techniques. This was done on the Riemann...
    Chapter
  8. Aspects of BRST Quantization

    BRST-methods provide elegant and powerful tools for the construction and analysis of constrained systems, including models of particles, strings and...
    Chapter
  9. Supersymmetric Solitons and Topology

    This lecture is devoted to solitons in supersymmetric theories. The emphasis is put on special features of supersymmetric solitons such as...
    Chapter
  10. Introduction and Overview

    The first part of the 20th century saw the most revolutionary breakthroughs in the history of theoretical physics, the birth of general relativity...
    E. Bick, F.D. Steffen in Topology and Geometry in Physics
    Chapter
  11. Three Lessons on the Painlevé Property and the Painlevé Equations

    While this school focuses on discrete integrable systems we feel it necessary, if only for reasons of comparison, to go back to fundamentals and...
    M.D. Kruskal, B. Grammaticos, T. Tamizhmani in Discrete Integrable Systems
    Chapter
  12. Lie groups, singularities and solutions of nonlinear partial differential equations

    It is shown how Lie group and Lie algebra theory can be used to solve partial differential equations. A method for calculating the symmetry group of...
    Chapter
  13. The method of Poisson pairs in the theory of nonlinear PDEs

    The aim of these lectures is to show that the methods of classical Hamiltonian mechanics can be profitably used to solve certain classes of nonlinear...
    Franco Magri, Gregorio Falqui, Marco Pedroni in Direct and Inverse Methods in Nonlinear Evolution Equations
    Chapter
  14. Painlevé Kernels and Surface Defects at Strong Coupling

    It is well established that the spectral analysis of canonically quantized four-dimensional Seiberg–Witten curves can be systematically studied via...

    Matijn François, Alba Grassi in Annales Henri Poincaré
    Article Open access 14 July 2024
  15. Analytical theory of the spin-orbit state of a binary asteroid deflected by a kinetic impactor

    We study the perturbed-from-synchronous librational state of a double asteroid, modeled by the Full Two Rigid Body Problem (F2RBP), with primary...

    Michalis Gaitanas, Christos Efthymiopoulos, ... Kleomenis Tsiganis in Celestial Mechanics and Dynamical Astronomy
    Article 13 July 2024
  16. Some remarks on Bardeen-AdS black hole surrounded by a fluid of strings

    We obtain a class of solutions that correspond to a generalization of the Bardeen black hole solution by solving the Einstein equations coupled to a...

    F. F. Nascimento, Pedro H. Morais, ... V. B. Bezerra in General Relativity and Gravitation
    Article 12 July 2024
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