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Written by an experienced author with a strong background in applications of this field, this monograph provides a comprehensive and detailed account of the theory behind hydromechanics. It contains numerous appendices with mathematical tools, backed by extensive illustrations. The results is a must–have for all those needing to apply the methods in their research, be it in industry or academia.
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– Kinematics of the Deformable Medium
– Dynamic Equations of Continuum
– Closed Systems of Mechanical Equations for the Simplest Models of Continuum
– Basic Notions and Equations of Thermodynamics
– Setting up of Problems in Continuum Mechanics
– Hydrostatics
– Stationary Motion of Continuum Medium
– Application of Integral Relations to finite Volumes of Continuum Medium in Stationary Motion
– Potential Flow of Incompressible Fluid
– Two–dimensional Stationary Potential Motion of Incompressible Fluid
– Motion of Ideal Compressible Gas
– Dynamics of Viscous Incompressible Fluid
– Flow of Viscous Incompressible Fluid at Small Reynolds Number
– Laminar Boundary Layer
– Turbulent Flow of Fluid
Appendix
A Fundamentals of Vector and Tensor Calculus
B Some Notions of differential Geometry
C Main Notions of the Probability Theory
D Basics of Complex Analysis
– Dynamic Equations of Continuum
– Closed Systems of Mechanical Equations for the Simplest Models of Continuum
– Basic Notions and Equations of Thermodynamics
– Setting up of Problems in Continuum Mechanics
– Hydrostatics
– Stationary Motion of Continuum Medium
– Application of Integral Relations to finite Volumes of Continuum Medium in Stationary Motion
– Potential Flow of Incompressible Fluid
– Two–dimensional Stationary Potential Motion of Incompressible Fluid
– Motion of Ideal Compressible Gas
– Dynamics of Viscous Incompressible Fluid
– Flow of Viscous Incompressible Fluid at Small Reynolds Number
– Laminar Boundary Layer
– Turbulent Flow of Fluid
Appendix
A Fundamentals of Vector and Tensor Calculus
B Some Notions of differential Geometry
C Main Notions of the Probability Theory
D Basics of Complex Analysis
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Emmanuil G. Sinaiski
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