Reconstruction from a sampling of circle integrals in SO(3) Inverse Problems 26 (2010)
095008
Inverse scattering as nonlinear tomography
Wave Motion 47 N8, pp. 635-640 (2010)
Reconstruction of a differential form from its Doppler transform
SIAM J. Math. Anal. 41 N4, pp. 1713-1720 (2009)
Remarks on the general Funk-Radon transform and thermoacoustic tomography
Inverse Problems and Imaging 4 N4, 693-702 (2010)
Quantum shape of compact domains in phase space
Contemp. Math. 481 AMS 2009 pp.117-136
Associative deformations of complex analytic spaces
Letters in Math. Phys. (2007) 82, N2-3, 191-217
Infinitesimal deformation quantization of complex analytic spaces
Letters in Math. Phys. 79 (2007), N2, 131-142

__Office address:__ School of Mathematical Sciences, Tel-Aviv University, Ramat-Aviv
69978

E-mail: palamodo("at")post.tau.ac.il

##
Courses of 2007

###
*
Elements of the theory of Distributions*

**Syllabus:**

Distributions and Sobolev-functions of one variable
Distributions of several variables
Basics of the Fourier Theory
Fourier transform of distributions
Calculations of Fourier transforms
Distributions and differential equations
Radon transform
#

##
Courses of 2005

###
*
Riemann surfaces and Riemann-Roch theorem *

**Syllabus:**

Reminder from complex analysis
Riemann surfaces. Examples.
Holomorphic functions and mappings.
Coverings, analytic continuation.
Topology,
Riemann-Hurwitz theorem.
Differential forms, integrals, residue.
Sheaves, cohomology.
Finiteness theorem, Riemann-Roch theorem.
Serre's duality.
Abel's theorem and Jacobi's theory.
#
Lecture notes are available from the
links:

RS0
RS1
RS2
RS3
RS4
RS5
RS6
RS7
RS8

###
*
Riemann surfaces and Nonlinear equations: *

**Syllabus:**

Basic facts on Riemann surfaces
Moduli and deformations of Riemann surfaces
Jacobi's theory and theta-functions
Baker-Akhiezer functions
Applications to integrable nonlinear equations:
Kortweg de Vries etc.
##
Lecture notes are available from the
links:

RSN0
RS9
RS10
RS11
RS12
RS13
RS14
RS15