Giorgio Zavarise mostly deals with Finite element method, Classical mechanics, Discretization, Linearization and Contact mechanics. His Finite element method research is multidisciplinary, incorporating elements of Composite material, Fracture mechanics and Interfacial shear. His Classical mechanics research integrates issues from Mechanics, Stiffness, Constant coefficients and Constitutive equation.
His Discretization study incorporates themes from Lagrange multiplier, Isogeometric analysis and Applied mathematics. Giorgio Zavarise combines subjects such as Lagrange polynomial and Mathematical optimization with his study of Applied mathematics. His Contact mechanics research incorporates elements of Penalty method and Numerical analysis.
Finite element method, Contact mechanics, Structural engineering, Mechanics and Composite material are his primary areas of study. His work on Constitutive equation as part of general Finite element method study is frequently linked to Linearization, bridging the gap between disciplines. His studies in Contact mechanics integrate themes in fields like Penalty method, Discretization, Mathematical analysis, Geometry and Stiffness matrix.
As a member of one scientific family, Giorgio Zavarise mostly works in the field of Penalty method, focusing on Lagrange multiplier and, on occasion, Applied mathematics. Giorgio Zavarise has researched Discretization in several fields, including Surface and Fracture. His research integrates issues of Numerical analysis, Exponential function and Contact area in his study of Mechanics.
The scientist’s investigation covers issues in Building information modeling, Structural engineering, Mechanics, Cultural heritage and Piezoelectricity. His Isogeometric analysis and Cantilever study, which is part of a larger body of work in Structural engineering, is frequently linked to Damp, bridging the gap between disciplines. His research in Isogeometric analysis intersects with topics in Computation, Large deformation and Contact mechanics.
His Mechanics study combines topics from a wide range of disciplines, such as Cohesive zone model, Biological tissue, Stress, Numerical analysis and Viscoelasticity. His research investigates the connection between Piezoelectricity and topics such as Microstructure that intersect with problems in Characterization and Optoelectronics. As part of the same scientific family, he usually focuses on Degrees of freedom, concentrating on Equations of motion and intersecting with Applied mathematics.
Giorgio Zavarise focuses on Structural engineering, Mechanics, Stress, Time schedule and Statue. His work on Large deformation and Isogeometric analysis is typically connected to Context and Computational Science and Engineering as part of general Structural engineering study, connecting several disciplines of science. Giorgio Zavarise has included themes like Ultimate tensile strength, Stress–strain curve, Constitutive equation and Machining in his Mechanics study.
The concepts of his Stress study are interwoven with issues in Delamination, Differential equation, Cantilever, Numerical analysis and Viscoelasticity. His Time schedule research incorporates Copper and Diagnostic information.
This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.
Computational Contact Mechanics
P. Wriggers;G. Zavarise.
Encyclopedia of Computational Mechanics (2004)
A large deformation frictional contact formulation using NURBS‐based isogeometric analysis
L. De Lorenzis;I. Temizer;P. Wriggers;G. Zavarise.
International Journal for Numerical Methods in Engineering (2011)
MEG Upgrade Proposal
A.M. Baldini;M. De Gerone;A. L'Erario;G. Palama.
arXiv: Instrumentation and Detectors (2013)
A mortar formulation for 3D large deformation contact using NURBS-based isogeometric analysis and the augmented Lagrangian method
L. Lorenzis;P. Wriggers;G. Zavarise.
Computational Mechanics (2012)
On contact between three-dimensional beams undergoing large deflections
P. Wriggers;Giorgio Zavarise.
Communications in Numerical Methods in Engineering (1997)
Isogeometric large deformation frictionless contact using T-splines
R. Dimitri;L. De Lorenzis;M.A. Scott;P. Wriggers.
Computer Methods in Applied Mechanics and Engineering (2014)
Real contact mechanisms and finite element formulation - A coupled thermomechanical approach
Giorgio Zavarise;P. Wriggers;E. Stein;B. A. Schrefler.
International Journal for Numerical Methods in Engineering (1992)
Contact with friction between beams in 3‐D space
Giorgio Zavarise;Giorgio Zavarise;P. Wriggers.
International Journal for Numerical Methods in Engineering (2000)
Mu2e Conceptual Design Report
R. J. Abrams;D. Alezander;G. Ambrosio.
arXiv: Instrumentation and Detectors (2012)
On augmented Lagrangian algorithms for thermomechanical contact problems with friction
Giorgio Zavarise;P. Wriggers;B. Schrefler.
International Journal for Numerical Methods in Engineering (1995)
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