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Conservation of Energy in Mechanical Systems

In a system of mass points 1... k on an individual mass point i the force should act according to Eq. (3.2)  [Pg.112]

We use here a Cartesian coordinate system. X,-, T,-, and Z, are the forces in redirection, y-direction, and z-direction, respectively, that are acting on the ith particle. [Pg.112]

The right-hand side of Eq. (3.2) is a partial derivative of a function y, z). Note that this function is only dependent on the position of the particle i. The function (h is called the potential energy of the particle. [Pg.113]

According to d Alembert we introduce now the forces of inertness. A particle that is under stress will try to lower the stresses and will follow the stresses. The forces of inertness are [Pg.113]

The forces of inertness and the forces arising from the potential energy sum to zero  [Pg.113]


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