Torrent details for "Cheng A. An Introduction to the Method of Fundamental Solutions …" 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:
38.2 MB
Info Hash:
73AFB964D549EE2D9D5E577100BF66E9C98816EC
Added By:
Added:
April 20, 2026, 9:18 p.m.
Stats:
|
(Last updated: April 20, 2026, 9:22 p.m.)
| File | Size |
|---|---|
| Cheng A. An Introduction to the Method of Fundamental Solutions 2025.pdf | 38.2 MB |
Name
DL
Uploader
Size
S/L
Added
-
22.2 MB
[38
/
7]
2023-07-01
| Uploaded by indexFroggy | Size 22.2 MB | Health [ 38 /7 ] | Added 2023-07-01 |
-
19.9 MB
[27
/
3]
2024-12-29
| Uploaded by indexFroggy | Size 19.9 MB | Health [ 27 /3 ] | Added 2024-12-29 |
-
14.9 MB
[11
/
2]
2024-08-16
| Uploaded by indexFroggy | Size 14.9 MB | Health [ 11 /2 ] | Added 2024-08-16 |
-
10.0 MB
[19
/
50]
2025-07-02
| Uploaded by andryold1 | Size 10.0 MB | Health [ 19 /50 ] | Added 2025-07-02 |
-
17.4 MB
[15
/
13]
2025-07-02
| Uploaded by andryold1 | Size 17.4 MB | Health [ 15 /13 ] | Added 2025-07-02 |
NOTE
SOURCE: Cheng A. An Introduction to the Method of Fundamental Solutions 2025
-----------------------------------------------------------------------------------
COVER

-----------------------------------------------------------------------------------
MEDIAINFO
Textbook in PDF format Over the past two decades, the method of fundamental solutions (MFS) has attracted great attention and has been used extensively for the solution of scientific and engineering problems. The MFS is a boundary meshless collocation method which has evolved from the boundary element method. In it, the approximate solution is expressed as a linear combination of fundamental solutions of the operator in the governing partial differential equation. One of the main attractions of the MFS is the simplicity with which it can be applied to the solution of boundary value problems in complex geometries in two and three dimensions. The method is also known by many different names in the literature such as the charge simulation method, the de-singularization method, the virtual boundary element method, etc. Despite its effectiveness, the original version of the MFS is confined to solving boundary value problems governed by homogeneous partial differential equations. To address this limitation, we introduce various types of particular solutions to extend the method to solving general inhomogeneous boundary value problems employing the method of particular solutions. This book consists of two parts. Part I aims to provide theoretical support for beginners. In the spirit of reproducible research and to facilitate the understanding of the method and its implementation, several MatLAB codes have been included in Part II. This book is highly recommended for use by post-graduate researchers and graduate students in scientific computing and engineering
×


