2012
DOI: 10.1007/8415_2012_125
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SOFA: A Multi-Model Framework for Interactive Physical Simulation

Abstract: SOFA (Simulation Open Framework Architecture) is an open-source C++ library primarily targeted at interactive computational medical simulation. SOFA facilitates collaborations between specialists from various domains, by decomposing complex simulators into components designed independently and organized in a scenegraph data structure. Each component encapsulates one of the aspects of a simulation, such as the degrees of freedom, the forces and constraints, the differential equations, the main loop algorithms, … Show more

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Cited by 305 publications
(220 citation statements)
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References 23 publications
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“…Tongue is modeled as soft body with tetrahedron FEM, Laryngoscope is 3D scanned and modeled as rigid body. Our collision handling and haptic rendering algorithm is implemented in SOFA [24], its modulized feature allows easy integration of new simulation techniques.…”
Section: Resultsmentioning
confidence: 99%
“…Tongue is modeled as soft body with tetrahedron FEM, Laryngoscope is 3D scanned and modeled as rigid body. Our collision handling and haptic rendering algorithm is implemented in SOFA [24], its modulized feature allows easy integration of new simulation techniques.…”
Section: Resultsmentioning
confidence: 99%
“…However, it has been proved that we are capable today of computing FEM models of soft tissues in real-time for haptic rendering [6]. In order to get the Jacobian matrix for the control design, a simulation-based predictor is realized by updating a simulation model built in SOFA [7] (an opensource real-time FEM simulator). In this paper, combining the soft robotic system and its simulation model, a closed-loop controller is designed and the condition of robust stability is provided when the error of the estimated Jacobian matrix is considered.…”
Section: Index Terms-softmentioning
confidence: 99%
“…Let us suppose that the mapping between the beam and tetrahedra nodes can be be expressed in a matrix form as f P = J T f v i where J is a 3N P × 6N V Jacobian matrix of the mapping between the nodes of parenchyma and vessels [7]. The global stiffness K matrix is then computed as…”
Section: Coupling Between Vessel and Parenchymamentioning
confidence: 99%