Book contents
- Frontmatter
- Dedication
- Contents
- Preface
- 1 Problem solving
- 2 Conservation of mass and theReynolds transport theorem
- 3 Steady and unsteadyBernoulli equation and momentum conservation
- 4 Viscous flow
- 5 Momentum boundary layers
- 6 Piping systems, frictionfactors, and drag coefficients
- 7 Problems involving surface tension
- 8 Non-Newtonian blood flow
- 9 Dimensional analysis
- 10 Statistical mechanics
- 11 Steady diffusion and conduction
- 12 Unsteady diffusion and conduction
- 13 Convection of mass and heat
- 14 Concentration and thermal boundarylayers
- 15 Mass and heat transfer coefficients
- 16 Osmotic pressure
- Appendix A Material properties of fluids
- Appendix B Transport equations
- Appendix C Charts
- References
- Permissions
- References
References
Published online by Cambridge University Press: 18 December 2013
Book contents
- Frontmatter
- Dedication
- Contents
- Preface
- 1 Problem solving
- 2 Conservation of mass and theReynolds transport theorem
- 3 Steady and unsteadyBernoulli equation and momentum conservation
- 4 Viscous flow
- 5 Momentum boundary layers
- 6 Piping systems, frictionfactors, and drag coefficients
- 7 Problems involving surface tension
- 8 Non-Newtonian blood flow
- 9 Dimensional analysis
- 10 Statistical mechanics
- 11 Steady diffusion and conduction
- 12 Unsteady diffusion and conduction
- 13 Convection of mass and heat
- 14 Concentration and thermal boundarylayers
- 15 Mass and heat transfer coefficients
- 16 Osmotic pressure
- Appendix A Material properties of fluids
- Appendix B Transport equations
- Appendix C Charts
- References
- Permissions
- References
Summary
A summary is not available for this content so a preview has been provided. Please use the Get access link above for information on how to access this content.
- Type
- Chapter
- Information
- Problems for Biomedical Fluid Mechanics and Transport Phenomena , pp. 169 - 170Publisher: Cambridge University PressPrint publication year: 2013
References
and , Advanced Fluid Mechanics Problems, 1986,
Cambridge, MA: Massachusetts Institute of
Technology.Google Scholar
and , Introductory Biomechanics: From Cells to Organisms,
2007, Cambridge: Cambridge University
Press.CrossRefGoogle Scholar
, , and , Velocity profiles of oscillating arterial flow, with some calculations of
viscous drag and the Reynolds number. Journal of Physiology –
London, 1955.
128:629–640.CrossRefGoogle Scholar
, Using a multi-parameter particle shape description to predict the motion
of non-spherical particle shapes in swirling flow. Applied
Mathematical Modelling, 2000.
24:11–25.CrossRefGoogle Scholar
, An experiment in determining the pore size distribution curve to the
filtration angle of the eye. Acta Ophthalmologica,
1957. 35:12–19,
105–112.CrossRefGoogle Scholar
, , et al., Effects of a new perfluorocarbon emulsion on human plasma and
whole-blood viscosity in the presence of albumin, hydroxyethyl starch, or modified fluid gelatin: an
in vitro rheologic approach. Transfusion,
2006. 46:1892–1898.CrossRefGoogle ScholarPubMed
, The effective viscosity of suspensions of spherical
particles. Proceedings of the Royal Society of London Series A
– Mathematical and Physical Sciences, 1956.
237:90–116.CrossRefGoogle Scholar
, , et al., Inhaled insulin using the AERx Insulin Diabetes Management System
in healthy and asthmatic subjects. Diabetes Care,
2003. 26:764–769.CrossRefGoogle ScholarPubMed
, The blood vessels of the nervous system.
Quarterly Review of Biology, 1944.
19:308–318.CrossRefGoogle Scholar
, , , , and , Transscleral diffusion of ethacrynic acid and sodium
fluorescein. Molecular Vision, 2007.
13:243–251.Google ScholarPubMed
, Micro-injection studies of capillary permeability II. The relation between
capillary pressure and the rate at which fluid passes through the walls of single
capillaries. American Journal of Physiology,
1927. 82:217–238.Google Scholar
, , and , Fundamentals of Momentum, Heat and Mass Transfer,
1969, New York, NY:John Wiley &
Sons.Google Scholar
and Table of Integrals, Series, and Products, 1965,
New York, NY: Academic Press,
formula 3.661.4.Google Scholar