Partial Differential Equations ILecturer: Prof. Dr. BachmannAssistant: Dr. Soneji Marker: Leo Gebauer (email: leo.gebauer@campus.lmu.de) Dates: Winter Semester 2014/15 |
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Details about the exam (UPDATED):
Details about the exam, including how to sign-up, may be found on this webpage.Deadline for signing up is 1200 (noon) 22nd January.
Course synopsis and summaries:
For a synopsis of the course, click here.For a summary of what has been covered in the lectures so far, click here.
Times and Locations
Lectures: Monday 12-14, Thursday 12-14, Room HS B 006Classes (Zentraluebungen): Wednesday 8-10, Room HS B 006
Tutorials (Tutorium): There are two tutorial sessions available
Wednesday 10-12, Room HS B 040
and
Thursday 8-10, Room HS B 041
Problem Sheets:
Please hand in solutions into Box 17, 1st floor (near the library).Deadline for handing in is 0800 Wednesday.
Problem Sheet 1
Problem Sheet 2
Problem Sheet 3
Problem Sheet 4
Problem Sheet 5
Problem Sheet 6
Problem Sheet 7
Problem Sheet 8
Problem Sheet 9
Problem Sheet 10 (and some extra "holiday problems")
Problem Sheet 11
Problem Sheet 12
Problem Sheet 13
Tutorial Sheets:
Tutorial 1Tutorial 2
Tutorial 3
Tutorial 4
Tutorial 5
Tutorial 6
Tutorial 7
Tutorial 8
Tutorial 9
Tutorials 10 and 11
Tutorial 12
Tutorial 13
Tutorial 14
Solutions to Problem Sheets:
Problem Sheet 1 SolutionsProblem Sheet 2 Solutions
Problem Sheet 3 Solutions
Problem Sheet 4 Solutions
Problem Sheet 5 Solutions
Problem Sheet 6 Solutions
Problem Sheet 7 Solutions
Problem Sheet 8 Solutions
Problem Sheet 9 Solutions
Problem Sheet 10 Solutions
Problem Sheet 11 Solutions
Problem Sheet 12 Solutions
Problem Sheet 13 Solutions
References:
[1] L.C. Evans. Partial Differential Equations, volume 19 of Graduate Series in Mathematics. American Mathematical Society, 2nd edition, 2010.[2] W. Arendt and K. Urban. Partielle Differentialgleichungen. Eine Einfuhrung in analytische und numerische Methoden. Spektrum Akademischer Verlag, 2010.
[3] E. Wienholtz, H. Kalf, and T. Kriecherbauer. Elliptische Differentialgleichungen zweiter Ordnung. Springer, 2009.
[4] D. Gilbarg and N.S. Trudinger. Elliptic Partial Differential Equations of Second Order. Classics in Mathematics. Springer, reprint of the 2nd edition, 1998.
[5] H. Brezis. Functional Analysis, Sobolev Spaces and Partial Differential Equations. Universitext. Springer, 2011.