[ 201ANASPOFV23 ] VL Pseudodifferential Operators and Fourier Integral Operators

Workload Education level Study areas Responsible person Hours per week Coordinating university
3 ECTS M1 - Master's programme 1. year Mathematics Markus Passenbrunner 2 hpw Johannes Kepler University Linz
Detailed information
Original study plan Bachelor's programme Technical Mathematics 2023W
Objectives At the end of the lecture, the participant should be able to work with Pseudo-differential operators / Fourier transform and apply/know certain techniques connected to them.
Subject Introduction to Pseudo-differential operators as an extension to classical differential operators and proofs of basic theorems concerned with them. The main tool is the Fourier transform which is also explored to a certain extent.
Criteria for evaluation Oral exam.
Methods Blackboard presentation
Language English and French
Study material
  • Lecture notes
  • M. W. Wong. An introduction to pseudo-differential operators. World Scientific Publishing Co. Inc., River Edge, NJ, second edition, 1999.
Changing subject? No
Earlier variants They also cover the requirements of the curriculum (from - to)
402MMPHPOFV22: VO Pseudodifferential Operators and Fourier Integral Operators (2022W-2023S)
TMAPAVOPSDO: VO Pseudodifferential operators and Fourier integral operators (2004W-2022S)
On-site course
Maximum number of participants -
Assignment procedure Direct assignment