2020
DOI: 10.1016/j.promfg.2020.10.202
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Considering interdependencies for a dynamic generation of process chains for Production as a Service

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Cited by 11 publications
(6 citation statements)
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References 11 publications
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“…We consider a robotic manipulator with N joints. The dynamical model of a manipulator can be derived by Lagrange's equations of the second kind and formulated in a matrix form as M(q(t)) q(t) + C(q(t), q(t)) q(t) + g(q(t)) = τ (t), (1) where q(t) ∈ R N denotes the vector of generalized coordinates, which is the joint angular position vector. The inertia matrix is denoted by M(q(t)) ∈ R N ×N , C(q(t), q(t)) ∈ R N ×N maps the angular velocities q(t) to Coriolis and centrifugal torques, g(q(t)) ∈ R N is the vector of gravitational and τ ∈ R N denotes the vector of generalized torques.…”
Section: Dynamical Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…We consider a robotic manipulator with N joints. The dynamical model of a manipulator can be derived by Lagrange's equations of the second kind and formulated in a matrix form as M(q(t)) q(t) + C(q(t), q(t)) q(t) + g(q(t)) = τ (t), (1) where q(t) ∈ R N denotes the vector of generalized coordinates, which is the joint angular position vector. The inertia matrix is denoted by M(q(t)) ∈ R N ×N , C(q(t), q(t)) ∈ R N ×N maps the angular velocities q(t) to Coriolis and centrifugal torques, g(q(t)) ∈ R N is the vector of gravitational and τ ∈ R N denotes the vector of generalized torques.…”
Section: Dynamical Modelmentioning
confidence: 99%
“…Modern industrial processes are increasingly dominated by shorter innovation and product life cycles, reflecting a growing demand for customized products [1]. Consequently, factory systems must become more flexible and adaptable [2], [3].…”
Section: Introductionmentioning
confidence: 99%
“…We consider a robotic manipulator with N joints and neglect viscous and static friction. The dynamic model of the manipulator can be derived by means of the Lagrangian formalism and written in a matrix form as M(q(t))q(t) + C(q(t), q(t)) q(t) + g(q(t)) = τ (t), (1) where q(t) ∈ R N denotes the vector of generalized coordinates, which is the joint angular position vector. Furthermore, M(q(t)) ∈ R N ×N represents the inertia matrix, C(q(t), q(t)) ∈ R N ×N maps the angular velocities q(t) to Coriolis and centrifugal torques, g(q(t)) ∈ R N is the vector of gravitational and τ ∈ R N denotes the vector of generalized torques.…”
Section: Dynamic Modelmentioning
confidence: 99%
“…The new input u(t) ∈ R N compensates the non-linearity of the system dynamics given in (1). The non-linear control law in (2), referred to as inverse dynamics control or computed torque, leads to N double integrators for a closed loop system.…”
Section: Model Predictive Controllermentioning
confidence: 99%
“…B. über Platt formen angeboten werden [SB16b]. Eine Möglichkeit, Unternehmen individuell zur Produktion eines Bauteils zu vernetzen, basiert auf dem Konzept ProduktionsDienstleistungen auf digi talen Marktplätzen anzubieten und wird als Production as a Service (PaaS) bezeichnet [He20].…”
Section: Introductionunclassified