Biomechanical Analysis of Hydrocephalus by Different Physical Models

The finite element method (FEM), an advanced numerical method supported by computer technology, was introduced to the biomechanical research on hydrocephalus. In the present study, comparative analysis of intracerebral biomechanics in hydrocephalus was conducted using different physical models.

[1]  C. Patlak,et al.  The Movements of Water and Solutes in the Brains of Mammals , 1976 .

[2]  Yasuyuki Seguchi,et al.  Biomechanics of Vasogenic Brain Edema Application of Biot’s Consolidation Theory and the Finite Element Method , 1985 .

[3]  Y. Takasato,et al.  Modification of Periventricular Hypodensity in Hydrocephalus with Ventricular Reflux in Metrizamide CT Cisternography , 1979, Journal of computer assisted tomography.

[4]  T. Milhorat,et al.  Structural, ultrastructural, and permeability changes in the ependyma and surrounding brain favoring equilibration in progressive hydrocephalus. , 1970, Archives of neurology.

[5]  U. Salvolini,et al.  Periventricular Hypodensity in Hydrocephalus: A Clinico‐Radiological and Mathematial Analysis Using Computed Tomography , 1977, Journal of computer assisted tomography.

[6]  E. K. Walsh,et al.  Elastic behavior of brain tissue in vivo. , 1976, The American journal of physiology.

[7]  J. W. Bacus,et al.  The brain as a sponge: a computed tomographic look at Hakim's hypothesis. , 1984, Neurosurgery.

[8]  G. Hochwald,et al.  Experimental hydrocephalus: cerebrospinal fluid formation and ventricular size as a function of intraventricular pressure. , 1970, Journal of the neurological sciences.

[9]  D. Rall,et al.  Extracellular space of brain as determined by diffusion of inulin from the ventricular system , 1962 .

[10]  J. Z. Zhu,et al.  The finite element method , 1977 .

[11]  N. Tamaki,et al.  Biomechanics of hydrocephalus: a new theoretical model. , 1987, Neurosurgery.

[12]  B Horwitz,et al.  A mathematical model for vasogenic brain edema. , 1978, Advances in neurology.

[13]  W T Kyner,et al.  Bulk flow of brain interstitial fluid under normal and hyperosmolar conditions. , 1980, The American journal of physiology.

[14]  A K Ommaya,et al.  Mechanical properties of tissues of the nervous system. , 1968, Journal of biomechanics.

[15]  H. Reulen,et al.  Role of pressure gradients and bulk flow in dynamics of vasogenic brain edema. , 1977, Journal of neurosurgery.

[16]  H. Davson Physiology of the Cerebrospinal Fluid , 1967 .