Carroll, MMCreep at constant stress in isotropic solids. J Appl Mech1971; 38: 847-851.
14.
Carroll, MMControllable states of stress for compressible elastic solids. J Elasticity1973; 3: 57-61.
15.
Carroll, MMControllable states of stress for incompressible elastic solids. J Elasticity1973; 3: 147-153.
16.
Carroll, MM, and Chien, CFDecay of reverberant sound in a spherical enclosure. J Acoust Soc Am1977; 62: 1442-1446.
17.
Carroll, MM, and Miles, RNSteady-state sound in an enclosure with diffusely reflecting boundary. J Acoust Soc Am1978; 64: 1424-1428.
18.
Carroll, MM, and Holt, ACStatic and dynamic pore-collapse relations for ductile porous materials. J Appl Phys1972; 43: 1626-1636.
19.
Carroll, MM, and Holt, ACSuggested modification of the P-α model for porous materials. J Appl Phys1972; 43: 759-761.
20.
Carroll, MM, and Holt, ACSpherical model calculation for ductile porous materials. In: Modrý, S. (ed) Pore structure and properties of materials, Part 2. Prague: Academia, 1973, pp. D21-D31.
21.
Holt, AC, Carroll, MM, and Butcher, BMApplication of a new theory for the pressure-induced collapse of pores in ductile materials. In: Modrý, S. (ed) Pore structure and properties of materials, Part 5 . Prague: Academia, 1974, pp. D63-D76.
22.
Bhatt, JJ , Carroll, MM, and Schatz, JFA spherical model calculation for volumetric response of porous rocks. J Appl Mech1975 ; 42: 363-368.
23.
Curran, JH , and Carroll, MMShear stress enhancement of void compaction . J Geophys Res1979; 84: 1105-1112.
24.
Carroll, MMAn effective stress law for anisotropic elastic deformation. J Geophys Res1979; 84: 7510-7512.
25.
Carroll, MMRadial expansion of hollow spheres of elastic-plastic hardening material. Int J Solid Struct1985 ; 21: 645-670.
26.
Carroll, MMA critical state plasticity theory for porous reservoir rock. In: Massoudi, M, and Rajagopal, KR. (eds) Recent advances in mechanics of structured continua, AMD Vol. 117. The American Society of Mechanical Engineers, New York: 1991, pp. 1-5.
27.
Carroll, MM, and Kim, KTPressure-density equations for porous metals and metal powders. Powder Metall1984; 27: 153-159.
28.
Kim, KT, and Carroll, MMCompaction equations for strain-hardening porous materials. Int J Plasticity1987; 3: 63-73.
29.
Katsube, N., and Carroll, MMThe modified mixture theory for fluid-filled porous materials: Theory. J Appl Mech1987 ; 54: 35-40.
30.
Katsube, N., and Carroll, MMThe modified mixture theory for fluid-filled porous materials: Applications. J Appl Mech1987; 54: 41-46.
31.
Carroll, MMCompaction of dry or fluid-filled porous materials . J Eng Mech Div Am Soc Civ Eng1980; 106: 969-990.
32.
Carroll, MMMechanical response of fluid-saturated porous materials. In: Rimrott FPJ and Tabarrok B (eds) Proceedings of the 15th International Congress of Theoretical and Applied Mechanics. Amsterdam : North-Holland Publishing Co., 1980, pp. 251-262.
33.
Carroll, MMMicromodeling of void growth and collapse. In: Ericksen JL, Kinderlehrer D, Kohn R and Lions J-L (eds) Homogenization and effective moduli of materials and media. Springer, 1986, pp. 78-96.
34.
Carroll, MMMicromodeling of void growth and collapse . In: Hyer MW (ed) Mechanics of composite materials-nonlinear effects, AMD Vol. 159. The American Society of Mechanical Engineers, New York: 1993, pp. 359-373.
35.
Carroll, MMA rate-independent constitutive theory for finite inelastic deformation. J Appl Mech1987; 54: 15-21.
Carroll, MMCompressible isotropic strain energies that support universal irrotational finite deformations. Q J Mech Appl Math2005 ; 58: 601-614.
48.
Carroll, MM, and Rooney, FJImplications of Shield’s inverse deformation theorem for compressible finite elasticity. J Appl Math Phys (ZAMP)2005; 56: 1048-1060.
49.
Rooney, FJ, and Carroll, MMSome exact solutions for a class of compressible non-linearly elastic materials . Int J Non Lin Mech2007; 42: 321-329.
50.
Carroll, MM, and Horgan, COFinite strain solutions for a compressible elastic solid. Q Appl Math1990; 48: 767-780.
51.
Carroll, MM, and Murphy, JGAzimuthal shearing of special compressible materials. Proceedings of the Royal Irish Academy, Section A: Mathematical and Physical Sciences, 1993; 93A: 209-230.
52.
Carroll, MM, Murphy, JG, and Rooney, FJPlane stress problems for compressible materials. Int J Solid Struct1994; 31: 1597-1607.
53.
Carroll, MMOn obtaining closed form solutions for compressible nonlinearly elastic materials . J Appl Math Phys (ZAMP)1995; 46, Special issue: Theoretical, Experimental, and Numerical Contributions to the Mechanics of Fluids and Solids: S126-S145.
Carroll, MMSome universal deformations for a class of compressible elastic solids. Int J Non Lin Mech2001; 36: 443-446.
56.
Carroll, MMNon-isochoric bending and shearing. Math Mech Solid2005; 10: 691-703.
57.
Rajagopal, KR, and Carroll, MMInhomogeneous deformations of non-linearly elastic wedges. Int J Solid Struct1992; 29: 735-744.
58.
Erdemir, E., and Carroll, MMFinite deformations and motions of radially inextensible hollow spheres. J Elasticity2007; 88: 193-205.
59.
Horgan, COEquilibrium solutions for compressible nonlinearly elastic materials. In: Fu YB and Ogden RW (eds) Nonlinear elasticity: theory and applications. Cambridge: Cambridge University Press, 2001, pp.135-159.
60.
Carroll, MM, and Naghdi, PMThe influence of the reference geometry on the response of elastic shells. Arch Ration Mech Anal1972; 48: 302-318.
61.
Carroll, MMA representation theorem for volume-preserving transformations. Int J Non Lin Mech2004; 39: 219-224.
Carroll, MMDerivatives of the rotation and stretch tensors . Math Mech Solids2004; 9: 543-553.
64.
Agarwal, VK, and Carroll, MMAdmissibility conditions on principal strain invariants. Acta Mech2005; 177: 89-96.
65.
Carroll, MMOn isotropic constraints. Int J Eng Sci2009; 47: 1142-1148.
66.
Carroll, MMMust elastic materials be hyperelastic?Math Mech Solids2009; 14: 369-376.
67.
Carroll, MM, and McCarthy, MFConditions on the elastic strain-energy function . J Appl Math Phys (ZAMP)1995; 46, Special Issue: Theoretical, Experimental, and Numerical Contributions to the Mechanics of Fluids and Solids: S172-S184.
68.
Carroll, MMA strain energy function for vulcanized rubber . J Elasticity2011; 103: 173-187.
69.
Carroll, MMRemarks on the strain energy function. Submitted for publication.
70.
Carroll, MMAssessment and regulation of baseball bat performance. In: O’Donoghue, PE, and Flavin, JN. (eds) Proceedings of the Symposium on Trends in the Application of Mathematics to Mechanics, Elsevier, 2000, pp. 17-26.
71.
Ashton-Miller, J., Carroll, MM, Johnson, K., Nathan, A., Petr, T., and Halpin, T.The BESR (ball exit speed ratio), 6 pp., National Collegiate Athletic Association (NCAA) Baseball Research Panel, http://paws.kettering.edu/~drussell/bats-new/besr/BESRWhitePaper.pdf (accessed 20 August 2010).
72.
Carroll, MMProposed running track design for fairer 200 m and 400 m races. United States Patent No. 7,591,731. Issued 22 September 2009.
73.
Carroll, MMApproximations of projectile motion I: trajectories with quadratic resistance. Submitted for publication.
74.
Carroll, MMApproximations of projectile motion II: curves of safety with linear or quadratic resistance. Submitted for publication.
75.
Knops, RJ , and Payne, LEUniqueness theorems in linear elasticity. Springer Tracts in Natural Philosophy, Vol.19. Berlin: Springer, 1971.
76.
Carroll, MM and Hayes, MAPreface. In: Carroll, MM and Hayes MA, (eds) Nonlinear effects in fluids and solids. New York and London: Plenum Press, 1996, pp. ix-xvi.
77.
Carroll, MM, and Hayes, MA In memory of Ronald S. Rivlin. Math Mech Solids2006; 11: 103-112.
78.
Rajagopal, KRConspectus of concepts of elasticity. Math Mech Solids2011; In press.
79.
Casey, J.A remark on Cauchy-elasticity. Int J Non Lin Mech2005; 40: 331-339.
80.
Yeih, W., Koya, T., and Mura, T.An inverse problem in elasticity with partially overprescribed boundary conditions, part I: theoretical approach. J Appl Mech1993; 60: 595-600.