The Elastic-Plastic Finite Element Alternating Method ... - Springer

Application Predictions of the NIST Multiple Site DamageExperiments.ReferencesAtluri, S. N. (1982): Path Independent Integrals in Finite Elasticityand Inelasticity, With Body Forces, Inertia, and ArbitraryCrack-Face Conditions. Engineering Fracture Mechanics 16, 341±364Atluri, S. N. (1986): Energetic Approaches and Path-IndependentIntegrals, In: Atluri, S. N. (ed): Computational Methods in theMechanics of Fracture, pp 123±165. North Holland PublishersAtluri, S. N.; Sampath, S. G.; Tong, P. (1992): Durability of MetalAir Frame Structures. Atlanta, GA: Technical PublicationsAtluri, S. N.; Sampath, S. G.; Tong, P. (1991): Structural Integrityof Aging Airplanes. Berlin, Heidelberg, New York: SpringerBroek, D. (1993): The Effects of Multi-site Damage on the ArrestCapability of Aircraft Fuselage Structures. FractuREearch TechnicalReport No. 9302Brust, F. W.; Nishioka, T.; Nakagaki, M.; Atluri, S. N. (1985):Further Studies on Elastic-Plastic Stable Fracture Utilizing T Integral. Engineering Fracture Mechanics 22, 1079±1103Brust, F. W.; McGowan, J. J.; Atluri, S. N. (1986a): A combinedNumerical/Experimental Study of Ductile Crack Growth After aLarge Unloading Using T , J, and CTOA Criteria. EngineeringFracture Mechanics Vol. 23, No. 3, 537±550Brust, F. W.; Atluri, S. N. (1986b): Studies on Creep CrackGrowth Using the T Integral. Engineering Fracture MechanicsVol. 23, No. 3, 551±574Brust, F. W.; Nakagaki, M.; Spring®eld, C. W. (1989): IntegralParameters for Thermal Fracture. Engineering Fracture MechanicsVol. 33, No. 4, 561±579Brust, F. W.; Nakagaki, M.; Gilles, P. (1990): Comparison ofElastic-Plastic Fracture Mechanics Techniques. ASTM STP 1074,448±469Brust, F. W.; Majumdar, B. S. (1994): Load History Effects onCreep Crack Growth. Eng Fracture Mech Vol 49, No. 6, 809±837Brust, F. W. (1995a): Investigations of High Temperature Damageand Crack Growth Under Variable Load Histories. Intl J of Solidsand Structures (in press)Brust, F. W. (1995b) Numerical Modeling and Experiments ofCreep Crack Growth Under Cyclic Loading. ASTM STP 1256,American Society for Testing and Materials, Philadelphia, PaCherepanov, G. P. (1967): Crack Propagation in ContinuousMedia, Appl. Math. Mech. Vol. 31 (3), 467±488Cherepanov, G. P. (1989): A Remark on The Dynamic InvariantOr Path-Independent Integral, Int. J. Solids and Structures Vol.25, No. 11, 1267±1269Eshelby, J. D. (1956): The Continuum theory of Lattice Defects.Solid State Physics, Vol. 3, pp. 79±144. New York: Academic PressKanninen, M. F. (1978): A Critical Appraisal of Solution Techniquesin Dynamic fracture Mechanics A Numerical Methods inFracture Mechanics, In: Owen, D. R. J.; Luxmoore, A. R. (ed): pp.612±634: Pineridge PressKanninen, M. F.; Popelar, C. F. (1985): Advanced Fracture Mechanics.New York, NY: Oxford University PressKim, K. S.; Orange, T. W. (1988): A review of Path-IndependentIntegrals in Elastic-Plastic Fracture Mechanics. Fracture Mechanics:Eighteenth Symposium, ASTM STP 945, American Societyfor Testing and Materials, Philadelphia, pp. 713±729Kim, K. S., et al. (1992): Elevated Temperature Crack Growth.Final Report to NASA Lewis Research Center, November.Kostylev, V. I.; Margolin, B. Z. (1993): Application of T -Integralto the Crack Propagation Analysis Under the Quasi-Static andDynamic Loading, presented at ICF-8, Kiev, Ukraine, June. Toappear in Conference ProceedingsKrishnaswamy, P.; Brust, F. W.; Ghadiali, N. D. (1995): A FiniteElement Algorithm to Study Creep Crack Growth Based on theCreep hardening surface. Intl J for Num Meth in Eng 38, 969±987Lemaitre, J.; Chaboche, J. L. (1990): Mechanics of Solid Materials.Cambridge: University PressLiu, C. D.; Han, Y. F.; Yan, M. G. (1992): The T -Integral as aCharacteristic Parameter for Large Scale Creep Crack Growth.Engineering Fracture Mechanics, Vol. 43 (5), 827±836Nikishov, G. P.; Atluri, S. N. (1987): Calculation of fracture mechanicsparameters for arbitrary three-dimensional crack by theequivalent domain integral method. Int. J. Num. Meth. Engg. 24pp. 1801±1821Nishioka, T.; Atluri, S. N. (1983): Analytical Solution for Embeddedelliptical cracks, and Finite Element Alternating Methodfor Elliptical Surface Cracks, Subjected to Arbitrary Loadings.Engineering Fracture Mechanics 17, 247±268Okada, H.; Suzuki, Y.; Ma, L.; Lam, P. W.; Pyo, C. R.; Atluri, S. N.;Kobayashi, A. S.; Tan, P. (1995): Plane Stress Crack Growth andT Integral - An Experimental-Numerical Analysis. To be presentedat the ICES-95, Hawaii, August. Also to appear in theproceedingsPyo, C. R.; Okada, H.; Atluri, S. N. (1994a): Residual StrengthPrediction for Aircraft Panels with Multiple Site Damage, Usingthe EPFEAM for Stable Crack Growth Analysis. FAA Center ofExcellence Report by Georgia Institute of Technology, NovemberPyo, C. R.; Okada, H.; Atluri, S. N. (1994b): An Elastic-PlasticFinite Element Alternating Method for Analyzing Wide-SpreadFatigue Damage in Aircraft Structures. FAA Center of ExcellenceReport by Georgia Institute of Technology, NovemberRice, J. R. (1968): A Path Independent Integral and ApproximateAnalysis of Strain Concentration by Notches and Cracks. Journalof Applied Mechanics, 35, 379±386Shenoy, V. B.; Potyondy, D. O.; Atluri, S.N. (1994): A Methodologyfor Computing Nonlinear Fracture Parameters for a BulgingCrack in a Pressurized Aircraft Fuselage. FAA Center of ExcellenceReport by Georgia Institute of Technology, MarchSingh, R.; Park, J. H.; Atluri, S. N. (1994): Residual Life andStrength Estimates of Aircraft Structural Components with MSD/MED. Proceedings of the FAA/NASA International Symposiumon Advanced Structural Integrity Methods for Airframe Durabilityand Damage Tolerance, Ed. C. E. Harris, pp. 771±784, Sept.Willis, J. R. (1975): Equations of Motion for Propagating Cracks.In The Mechanics and Physics of Fracture, The Metal Society, pp.57±67379Part III of this report will be published in a following issue.