REFERENCES
- Asher , U. M. , Mattheij , R. M. M. , Robert , D. R. ( 1988 ). Numerical Solution of Boundary Value Problems For Ordinary Differential Equations . Englewood Cliffs : Prentice-Hall Inc .
- Bagci , C. ( 1993 ). Exact elasticity solutions for stresses and deflections in curved beams and rings of exponential and t-sections . Trans. ASME, Journal of Mechanical Design 115 : 346 – 358 .
- Boresi , A. P. , Schmidt , R. J. ( 2003 ). Advanced Mechanics of Materials. , 6th ed. New York : John Wiley & Sons, Inc.
- Brock , J. E. ( 1971 ). Stresses in curved beams . Machine Design, Mar. 4 : 88 – 90 .
- Chapra , S. C. , Canale , R. P. (2002). Numerical Methods for Engineers. , 4th ed.Boston : McGraw-Hill, Inc.
- Cook , R. D. ( 1992 ). Circumferential stresses in curved beams . Trans. ASME, Journal of Applied Mechanics 59 : 224 – 225 .
- Dadras , P. ( 2001 ). Plane strain elastic-plastic bending of a strain-hardening curved beam . International Journal of Applied Mechanics 43 : 39 – 56 .
- Dragoni , E. ( 2001 ). Designing the cross-section of curved beams for equal magnitude of peak bending stresses . Journal of Strain Analysis 36 ( 5 ): 473 – 479 .
- Oden , J. T. , Ripperger , E. A. ( 1981 ). Mechanics of Elastic Structures. , 2nd ed. New York : McGraw-Hill .
- Perkins , H. C. ( 1931 ). Stresses in curved bars . Trans. ASME. 53 : 201 – 205 .
- Schmidt , R. , Cook , R. D. ( 1992 ). Discussion: circumferential stresses in curved beams . Trans. ASME, Journal of Applied Mechanics 59 : 1044 – 1045 .
- Shaffer , B. W. , House , R. N. ( 1955 ). The elastic-plastic stress distribution within a wide curved bar subjected to pure bending . Trans. ASME, Journal of Applied Mechanics 22 : 305 – 310 .
- Timoshenko , S. P. , Goodier , J. N. ( 1970 ). Theory of Elasticity. , 3rd ed. New York : McGraw-Hill .
- Wahl , A. M. ( 1946 ). Calculation of stress in crane hooks . Trans. ASME. 68 : 239 – 242 .
- Winslow , A. M. , Edmonds , R. H. G. ( 1926 ). Tests and theory of curved beams . Trans. ASME. 48 : 647 – 663 .
- Wright , W. ( 1953 ). Stresses in curved beams—a tabular method of solution based on Winkler's Theory . Trans. ASME, Journal of Applied Mechanics 68 : 138 – 139 .
- #Communicated by Z. Mroz.