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Publications

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| 2024 | 2023 | 2022 | 2021 | 2020 |

2024

• Vizzaccaro A, Gobat G, Touzé C, Frangi A. (2024) Direct parametrisation of invariant manifolds for generic non-autonomous systems including superharmonic resonances, Nonlinear Dynamics.

2023

• Martin A, Opreni A, Vizzaccaro A, Debeurre M, Salles L, Frangi A, Thomas O, Touzé C. (2023) Reduced order modeling of geometrically nonlinear rotating structures using the direct parametrisation of invariant manifolds, Journal of Theoretical Computational and Applied Mechanics, DOI:10.46298/jtcam.10430.
• Frangi A, Colombo A, Vizzaccaro A, Touzé C. (2023) Reduced order modelling of fully coupled electro-mechanical systems through invariant manifolds with applications to microstructures. [PDF]
• Vizzaccaro A, Gobat G, Frangi A, Touzé C. (2023) Direct parametrisation of invariant manifolds for non-autonomous forced systems including superharmonic resonances, Vizzaccaro, Alessandra, et al. "Direct parametrisation of invariant manifolds for non-autonomous forced systems including superharmonic resonances." Nonlinear Dynamics (2024): 1-36. [PDF]
• Opreni A, Vizzaccaro A, Touzé C, Frangi A. (2023) High-order direct parametrisation of invariant manifolds for model order reduction of finite element structures: application to generic forcing terms and parametrically excited systems, Nonlinear Dynamics, volume 111, no. 6, pages 5401-5447, DOI:10.1007/s11071-022-07978-3.
• Bonney M, Vizzaccaro A, Wagg D. (2023) Preface to special issue on ‘Digital twin applications’, Mechanical Systems and Signal Processing, volume 186, DOI:10.1016/j.ymssp.2022.109882.
• Vizzaccaro A, Beregi S, Barton D, Neild S. (2023) Hybrid Testing of a Cantilever Beam with Two Controlled Degrees of Freedom, DYNAMIC SUBSTRUCTURES, VOL 4, pages 115-117, DOI:10.1007/978-3-031-04094-8_15. [PDF]
• Vizzaccaro A, Opreni A, Salles L, Frangi A, Touze C. (2023) Higher-Order Invariant Manifold Parametrisation of Geometrically Nonlinear Structures Modelled with Large Finite Element Models, NONLINEAR STRUCTURES & SYSTEMS, VOL 1, pages 233-236, DOI:10.1007/978-3-031-04086-3_32. [PDF]

2022

• Opreni A, Vizzaccaro A, Touzé C, Frangi A. (2022) High order direct parametrisation of invariant manifolds for model order reduction of finite element structures: application to generic forcing terms and parametrically excited systems, DOI:10.21203/rs.3.rs-1359763/v1.
• De Cherisey M, Salles L, Renson L, Vizzaccaro A, Wong C. (2022) OPTIMIZATION OF A TURBOMACHINERY BLADE WITH REGARDS TO TIP-RUB EVENTS, Proceedings of the ASME Turbo Expo, volume 8-B, DOI:10.1115/GT2022-82005.
• Opreni A, Vizzaccaro A, Boni N, Carminati R, Mendicino G, Touze C, Frangi A. (2022) FAST AND ACCURATE PREDICTIONS OF MEMS MICROMIRRORS NONLINEAR DYNAMIC RESPONSE USING DIRECT COMPUTATION OF INVARIANT MANIFOLDS, 2022 IEEE 35TH INTERNATIONAL CONFERENCE ON MICRO ELECTRO MECHANICAL SYSTEMS CONFERENCE (MEMS), pages 491-494, DOI:10.1109/MEMS51670.2022.9699545. [PDF]
• Vizzaccaro A, Opreni A, Salles L, Frangi A, Touze C. (2022) High order direct parametrisation of invariant manifolds for model order reduction of finite element structures: application to large amplitude vibrations and uncovering of a folding point, NONLINEAR DYNAMICS, volume 110, no. 1, pages 525-571, DOI:10.1007/s11071-022-07651-9. [PDF]

2021

• Blahos J, Vizzaccaro A, Salles L, El Haddad F. (2021) Parallel Harmonic Balance Method for Analysis of Nonlinear Dynamical Systems, DOI:10.1115/1.0002544v.
• Opreni A, Vizzaccaro A, Frangi A, Touzé C. (2021) Model Order Reduction based on Direct Normal Form: Application to Large Finite Element MEMS Structures Featuring Internal Resonance, DOI:10.48550/arxiv.2103.10545.
• Shen Y, Kesmia N, Touzé C, Vizzaccaro A, Salles L, Thomas O. (2021) Predicting the Type of Nonlinearity of Shallow Spherical Shells: Comparison of Direct Normal Form with Modal Derivatives, Advances in Nonlinear Dynamics, Springer Nature, 361-371, DOI:10.1007/978-3-030-81162-4_32.
• Shen Y, Vizzaccaro A, Kesmia N, Yu T, Salles L, Thomas O, Touzé C. (2021) Comparison of Reduction Methods for Finite Element Geometrically Nonlinear Beam Structures, Vibration, volume 4, no. 1, pages 175-204, DOI:10.3390/vibration4010014.
• Niedergesass B, Papangelo A, Grolet A, Vizzaccaro A, Fontanela F, Salles L, Sievers AJ, Hoffmann N. (2021) Experimental observations of nonlinear vibration localization in a cyclic chain of weakly coupled nonlinear oscillators, JOURNAL OF SOUND AND VIBRATION, volume 497, article no. ARTN 115952, DOI:10.1016/j.jsv.2021.115952. [PDF]
• Sun Y, Vizzaccaro A, Yuan J, Salles L. (2021) An extended energy balance method for resonance prediction in forced response of systems with non-conservative nonlinearities using damped nonlinear normal mode, NONLINEAR DYNAMICS, volume 103, no. 4, pages 3315-3333, DOI:10.1007/s11071-020-05793-2. [PDF]
• Vizzaccaro A, Salles L, Touze C. (2021) Comparison of nonlinear mappings for reduced-order modelling of vibrating structures: normal form theory and quadratic manifold method with modal derivatives, NONLINEAR DYNAMICS, volume 103, no. 4, pages 3335-3370, DOI:10.1007/s11071-020-05813-1. [PDF]
• Fontanela F, Vizzaccaro A, Auvray J, Niedergesaess B, Grolet A, Salles L, Hoffmann N. (2021) Nonlinear vibration localisation in a symmetric system of two coupled beams, NONLINEAR DYNAMICS, volume 103, no. 4, pages 3417-3428, DOI:10.1007/s11071-020-05760-x. [PDF]
• Sun Y, Yuan J, Vizzaccaro A, Salles L. (2021) Comparison of different methodologies for the computation of damped nonlinear normal modes and resonance prediction of systems with non-conservative nonlinearities, NONLINEAR DYNAMICS, volume 104, no. 4, pages 3077-3107, DOI:10.1007/s11071-021-06567-0. [PDF]
• Opreni A, Vizzaccaro A, Frangi A, Touze C. (2021) Model order reduction based on direct normal form: application to large finite element MEMS structures featuring internal resonance, NONLINEAR DYNAMICS, volume 105, no. 2, pages 1237-1272, DOI:10.1007/s11071-021-06641-7. [PDF]
• Vizzaccaro A, Shen Y, Salles L, Blahos J, Touze C. (2021) Direct computation of nonlinear mapping via normal form for reduced-order models of finite element nonlinear structures, COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, volume 384, article no. ARTN 113957, DOI:10.1016/j.cma.2021.113957. [PDF]
• Touze C, Vizzaccaro A, Thomas O. (2021) Model order reduction methods for geometrically nonlinear structures: a review of nonlinear techniques, NONLINEAR DYNAMICS, volume 105, no. 2, pages 1141-1190, DOI:10.1007/s11071-021-06693-9. [PDF]
• Vizzaccaro A, Opreni A, Salles L, Frangi A, Touzé C. (2021) High order direct parametrisation of invariant manifolds for model order reduction of finite element structures: application to large amplitude vibrations and uncovering of a folding point. [PDF]
• Touzé C, Vizzaccaro A, Thomas O. (2021) Model order reduction methods for geometrically nonlinear structures: a review of nonlinear techniques. [PDF]
• Opreni A, Vizzaccaro A, Frangi A, Touzé C. (2021) Model Order Reduction based on Direct Normal Form: Application to Large Finite Element MEMS Structures Featuring Internal Resonance. [PDF]

2020

• Blahoš J, Vizzaccaro A, Salles L, El Haddad F. (2020) Parallel harmonic balance method for analysis of nonlinear dynamical systems, Proceedings of the ASME Turbo Expo, volume 11, DOI:10.1115/GT2020-15392.
• Vizzaccaro A, Givois A, Longobardi P, Shen Y, Deu J-F, Salles L, Touze C, Thomas O. (2020) Non-intrusive reduced order modelling for the dynamics of geometrically nonlinear flat structures using three-dimensional finite elements, COMPUTATIONAL MECHANICS, volume 66, no. 6, pages 1293-1319, DOI:10.1007/s00466-020-01902-5. [PDF]
• Vizzaccaro A, Givois A, Longobardi P, Shen Y, Deü J-F, Salles L, Touzé C, Thomas O. (2020) Non-intrusive reduced order modelling for the dynamics of geometrically nonlinear flat structures using three-dimensional finite elements. [PDF]
• Vizzaccaro A, Shen Y, Salles L, Blahoš J, Touzé C. (2020) Direct computation of nonlinear mapping via normal form for reduced-order models of finite element nonlinear structures. [PDF]
• Fontanela F, Vizzaccaro A, Auvray J, Niedergesäß B, Grolet A, Salles L, Hoffmann N. (2020) Nonlinear vibration localisation in a symmetric system of two coupled beams. [PDF]
• Vizzaccaro A, Salles L, Touzé C. (2020) Comparison of nonlinear mappings for reduced-order modelling of vibrating structures: normal form theory and quadratic manifold method with modal derivatives. [PDF]

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