A note on f‴ + ff″ + λ(1 - ′2) = 0with λ ∈ (- 1/2, 0) arising in boundary layer theory

Applied Mathematics Letters

Volumn 17, Issue 11, 2004, Pages 1261-1265

  Yang, Guang Chong ^a  

^a CHENGDU UNIVERSITY OF INFORMATION TECHNOLOGY   (China)

Author keywords

Boundary value problems; Existence results; Fixed points

Indexed keywords

BOUNDARY CONDITIONS; BOUNDARY VALUE PROBLEMS; DIFFERENTIAL EQUATIONS; FLUID MECHANICS; INTEGRAL EQUATIONS; PROBLEM SOLVING; THEOREM PROVING;

BOUNDARY LAYER THEORY; EXISTENCE RESULTS; FIXED POINTS; SCHAUDER FIXED-POINT THEOREM;

BOUNDARY LAYERS;

EID: 12244259728     PISSN: 08939659     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.aml.2003.12.005     Document Type: Article

References (6)

1. V.M. Falkner, and S.W. Skan Some approximate solutions of the boundary layer equations Phiols. Mag. 12 1931 865 896
2. V.M. Falkner, and S.W. Skan Some approximate solutions of the boundary layer equations ARC RM1314 1930
3. D.J. Acheson Elementary Fluid Dynamics 1990 Clarendon Press Oxford
4. J.Y. Wang, W.J. Gao, and Z.X. Zhang Singular nonlinear boundary value problems arising in boundary layer theory J. Math. Anal. Appl. 233 1999 246 256
5. G.C. Yang Existence of solutions to the third-order nonlinear differential equations arising in boundary layer theory Appl. Math. Lett. 16 6 2003 827 832
6. G.C. Yang Positive solutions of some second-order nonlinear singular differential equations Computers Math. Applic. 45 4/5 2003 605 614