Marine Hydrodynamics
The fundamentals of fluid mechanics are developed in the context of naval architecture and ocean science and engineering. Transport theorem and conservation principles. Navier-Stokes' equation. Dimensional analysis. Ideal and potential flows. Vorticity and Kelvin's theorem. Hydrodynamic forces in potential flow, D'Alembert's paradox, added-mass, slender-body theory. Viscous-fluid flow, laminar and turbulent boundary layers. Model testing, scaling laws. Application of potential theory to surface waves, energy transport, wave/body forces. Linearized theory of lifting surfaces. Experimental project in the towing tank or propeller tunnel.
Spring 2005 · Marine Hydrodynamics (13.021)
In this course the fundamentals of fluid mechanics are developed in the context of naval architecture and ocean science and engineering. The various topics covered are: Transport theorem and conservation principles, Navier-Stokes' equation, dimensional analysis, ideal and potential flows, vorticity and Kelvin's theorem, hydrodynamic forces in potential flow, D'Alembert's paradox, added-mass, slender-body theory, viscous-fluid flow, laminar and turbulent boundary layers, model testing, scaling laws, application of potential theory to surface waves, energy transport, wave/body forces, linearized theory of lifting surfaces, and experimental project in the towing tank or propeller tunnel. This subject was originally offered in Course 13 (Department of Ocean Engineering) as 13.021. In 2005, ocean engineering became part of Course 2 (Department of Mechanical Engineering), and this subject was renumbered 2.20.
Readings
- Sabersky, R. H., A. J. Acosta, E. G. Hauptmann, and E. M. Gates. Fluid Flow . 4th ed. Upper Saddle River, NJ: Prentice Hall, 1998. ISBN: 9780135763728.
- JNN - Newman, Marine Hydrodynamics
- SAH - Sabersky, Acosta, Haouptmann, and Gates, Fluid Flow , 4th Ed.
Prerequisites & course information
Prereq: 1.060 , 2.006 , 2.016 , or 2.06 G (Fall) 4-1-7 units
Sources
- Course catalogue ↗2026–2027
- MIT OpenCourseWare ↗Spring 2005
- MIT OCW calendar ↗
- MIT OCW readings ↗
- MIT OCW syllabus ↗
- Historical MIT OpenCourseWare offering. Named reading entries and schedule topics are automatically extracted from the linked source pages.