作者: Sergey P. Kiselev , Evgenii V. Vorozhtsov , Vasily M. Fomin
DOI: 10.1007/978-3-319-66149-0_2
关键词: Classical mechanics 、 Equations of motion 、 Continuum mechanics 、 Physics 、 Equation of state 、 Differential equation 、 Lagrangian and Eulerian specification of the flow field 、 Conservation law 、 Partial differential equation 、 Continuum (measurement)
摘要: We derive in this chapter the governing differential equations of continuum mechanics with aid above definitions and conservation laws for mass, momentum, energy, momentum moment written finite volumes a continuum. The (equations continuity, energy) represent partial Lagrangian Eulerian coordinates. They are applicable description any continua. specification is achieved by specifying equation state. discuss present general principles construction state their form simplest case an ideal viscous, heat-conducting gas.