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20192022
most citedAnomalous Nonlinear Dynamics Behavior of Fractional Viscoelastic Structures

2 citations · 2 across the 6 of their papers we have counts for

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math.NA2022

A General Return-Mapping Framework for Fractional Visco-Elasto-Plasticity

Jorge L. Suzuki, Maryam Naghibolhosseini, Mohsen Zayernouri

We develop a fractional return-mapping framework for power-law visco-elasto-plasticity. In our approach, the fractional viscoelasticity is accounted through canonical combinations…

math.NA2021

A Data-Driven Memory-Dependent Modeling Framework for Anomalous Rheology: Application to Urinary Bladder Tissue

Jorge L. Suzuki, Tyler G. Tuttle, Sara Roccabianca +1

We introduce a data-driven fractional modeling framework aimed at complex materials, and particularly bio-tissues. From multi-step relaxation experiments of distinct anatomical loc…

math.NA2021

Simulation of non-linear structural elastodynamic and impact problems using minimum energy and simultaneous diagonalization high-order bases

A. P. C. Dias, J. L. Suzuki, G. L. Valente +1

We present the application of simultaneous diagonalization and minimum energy (SDME) high-order finite element modal bases for simulation of transient non-linear elastodynamic prob…

math.NA20202 cited

Anomalous Nonlinear Dynamics Behavior of Fractional Viscoelastic Structures

Jorge L. Suzuki, Pegah Varghaei, Ehsan Kharazmi +1

Fractional models and their parameters are sensitive to changes in the intrinsic micro-structures of anomalous materials. We investigate how such physics-informed models propagate…

math.NA2019

A Thermodynamically Consistent Fractional Visco-Elasto-Plastic Model with Memory-Dependent Damage for Anomalous Materials

Jorge L. Suzuki, Yongtao Zhou, Marta D'Elia +1

We develop a thermodynamically consistent, fractional visco-elasto-plastic model coupled with damage for anomalous materials. The model utilizes Scott-Blair rheological elements fo…

math.NA2019

Fast IMEX Time Integration of Nonlinear Stiff Fractional Differential Equations

Yongtao Zhou, Jorge L. Suzuki, Chengjian Zhang +1

Efficient long-time integration of nonlinear fractional differential equations is significantly challenging due to the integro-differential nature of the fractional operators. In a…