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Discrete Particle Modeling of a Wurster Coater

The fundamental equation ofthe DPM is the momentum equation of each individual particle with mass Mj and volume Vj, that can be described by Newton s second law [Pg.350]

In the case of a collision between two particles, the contact forces are calculated according to a contact model based on the theory developed by Hertz (1882) for the normal impact and a non-slip approximation of the model by Mindlin and Dere-siewicz (1953) for the tangential part of the contact force, as proposed by Tsuji et al. (1992). The normal contact force is [Pg.350]

n is the normal unit vector and v j is the relative velocity at the contact point. The elastic part of the contact force is represented by a non-linear spring, assumed proportional to the spring stiffness and to s- (sn displacement). Additionally, to account for viscoelastic material properties that cause energy dissipation, a damping factor Pn related to the coefficient of restitution is included in the model  [Pg.351]

The normal coefficient of restitution Cn is defined as the ratio of the rebound velocity to the impact velocity [Pg.351]

Usually this value can be obtained from experiments. The symbol M in Eq. 7.45 denotes a combined mass. The tangential component of the contact force EcomactT is calculated analogously, as presented by Tsuji et d. (1992). [Pg.351]


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