Nonlinear Dependence of Hydraulic Conductivity on Tissue Deformation During Intratumoral Infusion
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[1] Fung,et al. Polymeric implants for cancer chemotherapy. , 1997, Advanced drug delivery reviews.
[2] R. Skalak,et al. Macro- and Microscopic Fluid Transport in Living Tissues: Application to Solid Tumors , 1997 .
[3] Saroja Ramanujan,et al. Diffusion and convection in collagen gels: implications for transport in the tumor interstitium. , 2002, Biophysical journal.
[4] F. Yuan,et al. Transvascular drug delivery in solid tumors. , 1998, Seminars in radiation oncology.
[5] W M Lai,et al. Drag-induced compression of articular cartilage during a permeation experiment. , 1980, Biorheology.
[6] R. Jain,et al. Role of extracellular matrix assembly in interstitial transport in solid tumors. , 2000, Cancer research.
[7] E. Oldfield,et al. Tumor regression with regional distribution of the targeted toxin TF-CRM107 in patients with malignant brain tumors , 1997, Nature Medicine.
[8] Malisa Sarntinoranont,et al. Direct interstitial infusion of NK1-targeted neurotoxin into the spinal cord: a computational model. , 2003, American journal of physiology. Regulatory, integrative and comparative physiology.
[9] M. Dewhirst,et al. Interstitial hydraulic conductivity in a fibrosarcoma. , 2000, American journal of physiology. Heart and circulatory physiology.
[10] R K Jain,et al. Microvascular pressure is the principal driving force for interstitial hypertension in solid tumors: implications for vascular collapse. , 1992, Cancer research.
[11] R. Jain,et al. Coupled macromolecular transport and gel mechanics: Poroviscoelastic approach , 2003 .
[12] G. Truskey,et al. Transport phenomena in biological systems , 2004 .
[13] P F Morrison,et al. Variables affecting convection-enhanced delivery to the striatum: a systematic examination of rate of infusion, cannula size, infusate concentration, and tissue-cannula sealing time. , 1999, Journal of neurosurgery.
[14] Dillehay Le. Decreasing resistance during fast infusion of a subcutaneous tumor. , 1997 .
[15] S McGuire,et al. Quantitative analysis of intratumoral infusion of color molecules. , 2001, American journal of physiology. Heart and circulatory physiology.
[16] R. K. Jain,et al. Intratumoral infusion of fluid: estimation of hydraulic conductivity and implications for the delivery of therapeutic agents. , 1998, British Journal of Cancer.
[17] H. Cheung,et al. New insight into deformation-dependent hydraulic permeability of gels and cartilage, and dynamic behavior of agarose gels in confined compression. , 2003, Journal of biomechanics.
[18] R K Jain,et al. Diffusion of macromolecules in agarose gels: comparison of linear and globular configurations. , 1999, Biophysical journal.
[19] G. Aldis,et al. Comparison of models for flow induced deformation of soft biological tissue. , 1990, Journal of biomechanics.
[20] F. Yuan,et al. Characterisation of systemic dissemination of nonreplicating adenoviral vectors from tumours in local gene delivery , 2005, British Journal of Cancer.
[21] P F Morrison,et al. Convection-enhanced delivery of macromolecules in the brain. , 1994, Proceedings of the National Academy of Sciences of the United States of America.
[22] J. Tarbell,et al. Modeling water flow through arterial tissue , 1987 .
[23] F. Yuan,et al. A novel method for viral gene delivery in solid tumors. , 2005, Cancer research.
[24] E. Wintour,et al. Collagen Studies in Late Pregnant Relaxin Null Mice1 , 2000, Biology of reproduction.
[25] C. Nicholson,et al. Ion diffusion modified by tortuosity and volume fraction in the extracellular microenvironment of the rat cerebellum. , 1981, The Journal of physiology.
[26] Malisa Sarntinoranont,et al. Interstitial Stress and Fluid Pressure Within a Growing Tumor , 2004, Annals of Biomedical Engineering.
[27] David J. Mooney,et al. DNA delivery from polymer matrices for tissue engineering , 1999, Nature Biotechnology.
[28] P. Basser. Interstitial pressure, volume, and flow during infusion into brain tissue. , 1992, Microvascular research.
[29] G. Aldis,et al. Flow-induced deformation from pressurized cavities in absorbing porous tissues. , 1992, Bulletin of mathematical biology.
[30] K. Parker,et al. Steady Flow in Porous, Elastically Deformable Materials , 1987 .
[31] J. Weinstein,et al. Micropharmacology of monoclonal antibodies in solid tumors: direct experimental evidence for a binding site barrier. , 1992, Cancer research.
[32] F. Yuan,et al. Available Space and Extracellular Transport of Macromolecules: Effects of Pore Size and Connectedness , 2001, Annals of Biomedical Engineering.
[33] T. Yokota,et al. Construction, binding properties, metabolism, and tumor targeting of a single-chain Fv derived from the pancarcinoma monoclonal antibody CC49. , 1991, Cancer research.
[34] Hai Yao,et al. Physical Signals and Solute Transport in Cartilage Under Dynamic Unconfined Compression: Finite Element Analysis , 2004, Annals of Biomedical Engineering.
[35] Timothy W Secomb,et al. A theoretical model for intraperitoneal delivery of cisplatin and the effect of hyperthermia on drug penetration distance. , 2004, Neoplasia.
[36] R. Barr,et al. Electromobility of plasmid DNA in tumor tissues during electric field-mediated gene delivery , 2002, Gene Therapy.
[37] R. Skalak,et al. Time-dependent behavior of interstitial fluid pressure in solid tumors: implications for drug delivery. , 1995, Cancer research.
[38] T. Secomb,et al. Effect of cell arrangement and interstitial volume fraction on the diffusivity of monoclonal antibodies in tissue. , 1993, Biophysical journal.
[39] P F Morrison,et al. High-flow microinfusion: tissue penetration and pharmacodynamics. , 1994, The American journal of physiology.
[40] W. Saltzman,et al. Covalent coupling of methotrexate to dextran enhances the penetration of cytotoxicity into a tissue-like matrix. , 1994, Cancer research.