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We present a differentiable soft-body physics simulator that can be composed with neural networks as a differentiable layer.
Invertible finite elements for robust simulation of large deformation
Irving, G., Teran, J., and Fedkiw, R · 2004
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Automatic determination of facial muscle activations from sparse motion capture marker data
Sifakis, E., Neverov, I., and Fedkiw, R · 2005
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A tutorial on energy-based learning
LeCun, Y., Chopra, S., Hadsell, R., Huang, F. J., and et al · 2006
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Example-based elastic materials
Martin, S., Thomaszewski, B., Grinspun, E., and Gross, M · 2011
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FEM simulation of 3D deformable solids: A practitioner’s guide to theory, discretization and model reduction
Sifakis, E. and Barbič, J · 2012
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Optimization integrator for large time steps
Gast, T. F. and Schroeder, C · 2015
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Adam: A method for stochastic optimization
Kingma, D. P. and Ba, J · 2015
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Descent methods for elastic body simulation on the gpu
Wang, H. and Yang, Y · 2016
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OptNet: Differentiable optimization as a layer in neural networks
Amos, B. and Kolter, J. Z · 2017
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Fabrication, modeling, and control of plush robots
Bern, J., Kumagai, G., and Coros, S · 2017
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Quasi-Newton methods for real-time simulation of hyperelastic materials
Liu, T., Bouaziz, S., and Kavan, L · 2017
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Dynamic routing between capsules
Sabour, S., Frosst, N., and Hinton, G. E · 2017
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Proximal policy optimization algorithms
Schulman, J., Wolski, F., Dhariwal, P., Radford, A., and Klimov, O · 2017
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Neural ordinary differential equations
Chen, R. T. Q., Rubanova, Y., Bettencourt, J., and Duvenaud, D. K · 2018
Differentiable convex optimization layers
Agrawal, A., Amos, B., Barratt, S., Boyd, S., Diamond, S., and Kolter, Z · 2019
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Deep equilibrium models
Bai, S., Kolter, J. Z., and Koltun, V · 2019
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Trajectory optimization for cable-driven soft robot locomotion
Bern, J. M., Banzet, P., Poranne, R., and Coros, S · 2019
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A differentiable physics engine for deep learning in robotics
Degrave, J., Hermans, M., Dambre, J., and wyffels, F · 2019
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ChainQueen: A real-time differentiable physical simulator for soft robotics
Hu, Y., Liu, J., Spielberg, A., Tenenbaum, J. B., Freeman, W. T., Wu, J., Rus, D., and Matusik, W · 2019
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PyTorch: An imperative style, high-performance deep learning library
Paszke, A., Gross, S., Massa, F., Lerer, A., Bradbury, J., Chanan, G., Killeen, T., Lin, Z., Gimelshein, N., Antiga, L., Desmaison, A., Kopf, A., Yang, E., DeVito, Z., Raison, M., Tejani, A., Chilamkurthy, S., Steiner, B., Fang, L., Bai, J., and Chintala, S · 2019
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Average vector field integration for St. Venant-Kirchhoff deformable models
Rojas, J., Liu, T., and Kavan, L · 2018
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Stable neo-hookean flesh simulation
Smith, B., Goes, F., and Kim, T · 2018
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Interactive design of animated plushies
Bern, J. M., Chang, K.-H., and Coros, S
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DiffTaichi: Differentiable programming for physical simulation, 2019a
Hu, Y., Anderson, L., Li, T.-M., Sun, Q., Carr, N., Ragan-Kelley, J., and Durand, F
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Taichi: A language for high-performance computation on spatially sparse data structures
Hu, Y., Li, T.-M., Anderson, L., Ragan-Kelley, J., and Durand, F
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Deep reinforcement learning for 2D soft body locomotion
Rojas, J., Coros, S., and Kavan, L · 2019
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ADD: Analytically differentiable dynamics for multi-body systems with frictional contact
Geilinger, M., Hahn, D., Zehnder, J., Bächer, M., Thomaszewski, B., and Coros, S · 2020
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