Torrent details for "Jahnke T. Splitting methods for evolution equations 2025" Log in to bookmark
Controls:
×
Report Torrent
Please select a reason for reporting this torrent:
Your report will be reviewed by our moderation team.
×
Report Information
Loading report information...
This torrent has been reported 0 times.
Report Summary:
| User | Reason | Date |
|---|
Failed to load report information.
×
Success
Your report has been submitted successfully.
Checked by:
Category:
Language:
None
Total Size:
708.9 KB
Info Hash:
62327B4F7548ED5292F82C330F7E65E728D16503
Added By:
Added:
Sept. 21, 2025, noon
Stats:
|
(Last updated: Sept. 21, 2025, 12:03 p.m.)
| File | Size |
|---|---|
| Jahnke T. Splitting methods for evolution equations 2025.pdf | 708.9 KB |
Name
DL
Uploader
Size
S/L
Added
-
708.9 KB
[18
/
10]
2025-09-21
| Uploaded by andryold1 | Size 708.9 KB | Health [ 18 /10 ] | Added 2025-09-21 |
NOTE
SOURCE: Jahnke T. Splitting methods for evolution equations 2025
-----------------------------------------------------------------------------------
COVER

-----------------------------------------------------------------------------------
MEDIAINFO
Textbook in PDF format Motivation Splitting methods for discretized Schrödinger equations Splitting methods for Hamiltonian systems Advantages of splitting methods and topics of this lecture Splitting methods for ordinary differential equations Preliminaries Symmetric methods Order of splitting and composition methods Splitting methods for linear Schrödinger equations The linear Schrödinger equation Splitting methods Error analysis for the space discretization Semigroup theory, part Abstract error analysis Application to the linear Schrödinger equation Splitting methods for nonlinear Schrödinger equations Problem setting and main results Stability: Proof of Proposition Local error in H1 (T): Proof of Proposition Local error in L2 (T): Sketch of the proof of Proposition Global error: Proof of Theorem Dimension splitting methods for parabolic problems Dimension splitting methods Semigroup theory, part Analytic setting Error analysis Gronwall’s lemma Sobolev spaces
×


