Institute for Geometry and Physics

The Institute for Geometry and Physics (IGAP) is a joint venture between SISSA and ICTP, a new actor in this scientific and cultural landscape, and aims at becoming a meeting point between mathematicians and physicists, a hub devoted to the exchange of ideas, techniques and experiences, and the training of young researchers interested in this fascinating research area.

Pavlo Gavrylenko – Advanced Mathematical Physics A. 22. Sturm–Liouville theory. Examples

Pavlo Gavrylenko – Advanced Mathematical Physics A. 22. Sturm–Liouville theory. Examples
Pavlo Gavrylenko – Advanced Mathematical Physics A. 21. Sturm–Liouville theory

Pavlo Gavrylenko – Advanced Mathematical Physics A. 21. Sturm–Liouville theory
Pavlo Gavrylenko – Advanced Mathematical Physics A. 20. Spherical functions. Rodrigues formula

Pavlo Gavrylenko – Advanced Mathematical Physics A. 20. Spherical functions. Rodrigues formula
Pavlo Gavrylenko – Advanced Mathematical Physics A. Problem solving 1.

Pavlo Gavrylenko – Advanced Mathematical Physics A. Problem solving 1.
Pavlo Gavrylenko – Adv. Math.Phys. A. 19. Separation of variables in 2d and 3d. Legendre polynomials

Pavlo Gavrylenko – Adv. Math.Phys. A. 19. Separation of variables in 2d and 3d. Legendre polynomials
Pavlo Gavrylenko – Adv. Math. Phys. A. 18. Method of images for 2d Poisson equation. Conformal maps.

Pavlo Gavrylenko – Adv. Math. Phys. A. 18. Method of images for 2d Poisson equation. Conformal maps.
Pavlo Gavrylenko –Adv. Math.Phys. A. 17. Green function of Laplace operator in 2d. Reflection method

Pavlo Gavrylenko –Adv. Math.Phys. A. 17. Green function of Laplace operator in 2d. Reflection method
Pavlo Gavrylenko – Advanced Mathematical Physics A. 16. 2d Laplace equation in polar coordinates

Pavlo Gavrylenko – Advanced Mathematical Physics A. 16. 2d Laplace equation in polar coordinates
P. Gavrylenko – Adv. Math. Phys. A. 15. Variational calculus. Laplace operator in polar coordinates.

P. Gavrylenko – Adv. Math. Phys. A. 15. Variational calculus. Laplace operator in polar coordinates.
Jasper Kager – Exact Solutions of Matrix Models and String Theories

Jasper Kager – Exact Solutions of Matrix Models and String Theories
Pavlo Gavrylenko – Adv. Math.Phys.A. 14. Various normal modes. Existence and uniqueness of solutions

Pavlo Gavrylenko – Adv. Math.Phys.A. 14. Various normal modes. Existence and uniqueness of solutions
Pavlo Gavrylenko – Adv. Math. Phys. A. 13. Partial Fourier transform; well- and ill-posed problems

Pavlo Gavrylenko – Adv. Math. Phys. A. 13. Partial Fourier transform; well- and ill-posed problems
Pavlo Gavrylenko – Adv. Math. Physics A. 12. Green functions of the wave equation in 1d, 2d and 3d

Pavlo Gavrylenko – Adv. Math. Physics A. 12. Green functions of the wave equation in 1d, 2d and 3d
Pavlo Gavrylenko – Advanced Math. Phys. A. 11. Simplest retarded and advanced Green functions

Pavlo Gavrylenko – Advanced Math. Phys. A. 11. Simplest retarded and advanced Green functions
Konstantin Aleshkin – Quasimaps and mirror symmetry for abelian GLSM

Konstantin Aleshkin – Quasimaps and mirror symmetry for abelian GLSM
Pavlo Gavrylenko – Advanced Math. Phys. A. 10.Applications of the Fourier Transform: Green functions

Pavlo Gavrylenko – Advanced Math. Phys. A. 10.Applications of the Fourier Transform: Green functions
Pavlo Gavrylenko – Advanced Mathematical Physics. A.9. Generalised functions.Weak forms of equations

Pavlo Gavrylenko – Advanced Mathematical Physics. A.9. Generalised functions.Weak forms of equations
Pavlo Gavrylenko – Adv. Math. Phys. A. 8. Properties of the Fourier transform. Generalised functions

Pavlo Gavrylenko – Adv. Math. Phys. A. 8. Properties of the Fourier transform. Generalised functions
Pavlo Gavrylenko – Adv. Mathematical Physics A. 7. Properties and examples of the Fourier transform

Pavlo Gavrylenko – Adv. Mathematical Physics A. 7. Properties and examples of the Fourier transform
Pavlo Gavrylenko – Advanced Mathematical Physics A. 6. Discrete Fourier transform and its properties

Pavlo Gavrylenko – Advanced Mathematical Physics A. 6. Discrete Fourier transform and its properties
Pavlo Gavrylenko – Adv. Math. Phys.A. 5. Time-dependent boundary conditions. Discrete Green function

Pavlo Gavrylenko – Adv. Math. Phys.A. 5. Time-dependent boundary conditions. Discrete Green function
Pavlo Gavrylenko – Adv. Math. Phys. A. 4. Wave equation in arbitrary 1+1 space. Boundary conditions.

Pavlo Gavrylenko – Adv. Math. Phys. A. 4. Wave equation in arbitrary 1+1 space. Boundary conditions.
Pavlo Gavrylenko – Advanced Mathematical Physics A. 3. Solution of the 1+1 wave equation

Pavlo Gavrylenko – Advanced Mathematical Physics A. 3. Solution of the 1+1 wave equation
Pavlo Gavrylenko – Advanced Mathematical Physics A. 2. Classification of 2nd order PDEs

Pavlo Gavrylenko – Advanced Mathematical Physics A. 2. Classification of 2nd order PDEs
Pavlo Gavrylenko – Advanced Mathematical Physics A. 1. Physics origins of PDEs

Pavlo Gavrylenko – Advanced Mathematical Physics A. 1. Physics origins of PDEs
Oleg Lisovyi — Many-faced Painlevé I

Oleg Lisovyi — Many-faced Painlevé I
Davide Fioravanti — Integrability, gauge, black holes theories: their correspondences at work

Davide Fioravanti — Integrability, gauge, black holes theories: their correspondences at work
Qianyu Hao — Exact WKB of solutions by Borel summation and open TBS

Qianyu Hao — Exact WKB of solutions by Borel summation and open TBS
Ines Aniceto — Special function solutions of Painlevé equations

Ines Aniceto — Special function solutions of Painlevé equations
Marta Mazzocco — Triangulations and representations of quantum algebra

Marta Mazzocco — Triangulations and representations of quantum algebra