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- Kinematics of the Deformable Medium<br> - Dynamic Equations of Continuum <br> - Closed Systems of Mechanical Equations for the Simplest Models of Continuum<br> - Basic Notions and Equations of Thermodynamics<br> - Setting up of Problems in Continuum Mechanics<br> - Hydrostatics<br> - Stationary Motion of Continuum Medium<br> - Application of Integral Relations to finite Volumes of Continuum Medium in Stationary Motion<br> - Potential Flow of Incompressible Fluid<br> - Two-dimensional Stationary Potential Motion of Incompressible Fluid <br> - Motion of Ideal Compressible Gas <br> - Dynamics of Viscous Incompressible Fluid<br> - Flow of Viscous Incompressible Fluid at Small Reynolds Number<br> - Laminar Boundary Layer<br> - Turbulent Flow of Fluid<br> Appendix<br> A Fundamentals of Vector and Tensor Calculus<br> B Some Notions of differential Geometry<br> C Main Notions of the Probability Theory<br> D Basics of Complex Analysis<br>

<b>Emmanuil G. Sinaiski</b> Emmanreceived a doctorate in petroleum engineering from Gubkin-State University of Oil&Gas, Moscow, Russia, where he was later appointed a full professor. He has published numerous books and scientific articles. Professor Sinaiski's fields of interests are applied mathematics, fluid mechanics, physicochemical hydrodynamics, chemical and petroleum engineering.

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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