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The equation of conservation of energy, also called energy principle, is based upon the first law of thermodynamics. The energy of the mass of fluid consists of: • potential energy of the mass linked to vertical elevation above a datum & positive upwards • kinetic energy of the fluid mass proportional to the square of the velocity of fluid particles • internal thermal energy The equation of conservation of energy is a fundamental principle in fluid mechanics, including its application and use in physical and numerical modelling of fluid flows and energy dissipator structures. This is further discussed in a number of relevant Youtube video movies in the same channel at: { / @hubert_chanson }. Fluid mechanics and hydraulics in Hubert Chanson Youtube channel { / @hubert_chanson } Fluid Mechanics [Playlist] Applied hydrodynamics [Playlist] Fundamentals of open channel hydraulics [Playlist] Advanced hydraulics of open channel flows [Playlist] Environmental hydraulics of open channel flows [Playlist] The Equation of Conservation of Mass in Fluid Mechanics { • The Equation of Conservation of Mass in Fl... } Momentum equation in open channels { • Momentum equation in open channels } Equation of conservation of momentum in fluid mechanics (1) Integral form { • Equation of conservation of momentum in fl... } Equation of conservation of momentum in fluid mechanics (2) Differential form { • Equation of conservation of momentum in fl... } The hydraulic jump in open channel { • The hydraulic jump in open channel } References GERHART, P.M., GROSS, R.J., and HOCHSTEIN, J.I. (1992). "Fundamentals of Fluid Mechanics." Addison-Wesley Publ., Reading MA, USA, 2nd edition, 983 pages. LIGGETT, J.A. (1994). "Fluid Mechanics." McGraw-Hill, New York, USA. MONTES, J.S. (1998). "Hydraulics of Open Channel Flow." ASCE Press, New-York, USA, 697 pages. CHANSON, H. (2004). "The Hydraulics of Open Channel Flow: An Introduction." Butterworth-Heinemann, 2nd edition, Oxford, UK, 630 pages (ISBN 978 0 7506 5978 9).