A three point boundary value problem for nonlinear fourth order differential equations
By John R. Graef, C. Qian, Bo Yang. 2003
87 citations recorded by the source corpus.
Subfields: Applied Mathematics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/4daff26042d0977c334523e39f22e0afa8b3d509
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Paolamaria Pietramala
- Gennaro Infante
- J. R. L. Webb
- Christopher S. Goodrich
- Meiqiang Feng
- Weigao Ge
- Xuemei Zhang
- Arturas Stikonas
In Numerical Analysis
- Paolamaria Pietramala
- Gennaro Infante
- J. R. L. Webb
- Meiqiang Feng
- Christopher S. Goodrich
- Weigao Ge
- Xuemei Zhang
- Ruyun Ma
Citations in the corpus
- Non‐local boundary value problems of arbitrary order (2009, background): “Some recent papers (see, for example, [3, 23, 37]) established existence results for the beam equation under some multi-point BCs that are different from ours, but none of these utilized a general theory.”
- Symmetric positive solutions for p-Laplacian fourth-order differential equations with integral boundary conditions (2008, background): “Hence we improve and generalize the results of [3–5] to some degree, and so it is interesting and important to study the existence and nonexistence of positive solutions for problem (1.”
- A CANTILEVER EQUATION WITH NONLINEAR BOUNDARY CONDITIONS (2009, background): “AMS (MOS) Subject Classifications: Primary 34B18, secondary 34B10, 47H10, 47H30”