Influence of size, shape and properties on the mechanics of axisymmetric saccular aneurysms.
暂无分享,去创建一个
[1] R. Taylor,et al. Theory and finite element formulation of rubberlike membrane shells using principal stretches , 1992 .
[2] Christopher Jenkins,et al. Nonlinear Dynamic Response of Membranes: State of the Art , 1991 .
[3] J. Torner,et al. Size of intracranial aneurysms. , 1983, Neurosurgery.
[4] M. R. Roach. A Model Study of Why Some Intracranial Aneurysms Thrombose but Others Rupture , 1978, Stroke.
[5] G. Ferguson,et al. Comparison of the elastic properties of human intracranial arteries and aneurysms. , 1972, Canadian journal of physiology and pharmacology.
[6] Flow in glass models of arterial bifurcations and berry aneurysms at low Reynolds numbers. , 1975, Quarterly journal of experimental physiology and cognate medical sciences.
[7] J Suzuki,et al. Clinicopathological study of cerebral aneurysms. Origin, rupture, repair, and growth. , 1978, Journal of neurosurgery.
[8] W. J. German,et al. Intra‐Aneurysmal Hemodynamics—Jet Action , 1955, Circulation research.
[9] G. Ferguson. Physical factors in the initiation, growth, and rupture of human intracranial saccular aneurysms. , 1972, Journal of Neurosurgery.
[10] J. D. Humphrey,et al. Identification of response functions from axisymmetric membrane inflation tests: Implications for biomechanics , 1994 .
[11] E. J. Hung,et al. Mechanics of rupture of cerebral saccular aneurysms. , 1975, Journal of biomechanics.
[12] M R Crompton,et al. Mechanism of Growth and Rupture in Cerebral Berry Aneurysms* , 1966, British medical journal.
[13] L N Sekhar,et al. Origin, growth, and rupture of saccular aneurysms: a review. , 1981, Neurosurgery.
[14] Y. Fung,et al. Biomechanics: Mechanical Properties of Living Tissues , 1981 .
[15] W. Stehbens. Pathology and pathogenesis of intracranial berry aneurysms. , 1990, Neurological research.
[16] H. Handa,et al. The size of cerebral aneurysms in relation to repeated rupture. , 1983, Surgical neurology.
[17] Millard F. Beatty,et al. Topics in Finite Elasticity: Hyperelasticity of Rubber, Elastomers, and Biological Tissues—With Examples , 1987 .
[18] J. D. Humphrey,et al. A triplane video-based experimental system for studying axisymmetrically inflated biomembranes , 1995 .
[19] G. Ferguson,et al. A mathematical model for the mechanics of saccular aneurysms. , 1985, Neurosurgery.
[20] G J Hademenos,et al. A nonlinear mathematical model for the development and rupture of intracranial fusiform aneurysms. , 1994, Neurological research.
[21] H. Locksley,et al. Natural history of subarachnoid hemorrhage, intracranial aneurysms and arteriovenous malformations. , 1966, Journal of neurosurgery.
[22] K. Jain. MECHANISM OF RUPTURE OF INTRACRANIAL SACCULAR ANEURYSMS. , 1963, Surgery.
[23] William H. Beyer,et al. CRC standard mathematical tables , 1976 .
[24] Nuri Akkas,et al. Aneurysms as a Biomechanical Instability Problem , 1990 .
[25] Egon Krause,et al. Biomechanical Transport Processes , 1990, NATO ASI Series.
[26] T. Sundt,et al. The significance of unruptured intracranial saccular aneurysms. , 1987, Journal of neurosurgery.
[27] Isaac Fried,et al. Finite element computation of large rubber membrane deformations , 1982 .
[28] G. Hutchins,et al. Risk factors for the development and rupture of intracranial berry aneurysms. , 1985, The American journal of medicine.
[29] L. E. Glynn,et al. Medial defects in the circle of willis and their relation to aneurysm formation , 1940 .
[30] J. Østergaard,et al. Risk factors in intracranial saccular aneurysms Aspects on the formation and rupture of aneurysms, and development of cerebral vasospasm , 1989 .
[31] K. Perktold,et al. Hemodynamics in rigid and distensible saccular aneurysms: a numerical study of pulsatile flow characteristics. , 1993, Biorheology.