2022 - Research.com Mechanical and Aerospace Engineering in Italy Leader Award
His primary areas of study are Mathematical analysis, Classical mechanics, Continuum mechanics, Metamaterial and Mechanics. His study of Boundary value problem is a part of Mathematical analysis. The various areas that Francesco dell’Isola examines in his Classical mechanics study include Representation theorem, Porous medium and Euler's formula.
His Continuum mechanics research incorporates themes from Theoretical physics, Deformation, Virtual work, Cauchy distribution and Calculus. His work deals with themes such as Mechanical engineering, Rapid prototyping and Mathematical model, which intersect with Metamaterial. He has researched Mechanics in several fields, including Resultant force, Numerical analysis, Elasticity and Quadratic growth.
Mathematical analysis, Mechanics, Classical mechanics, Vibration and Piezoelectricity are his primary areas of study. His research in Mathematical analysis intersects with topics in Beam, Deformation and Homogenization. Francesco dell’Isola has included themes like Solid mechanics, Wave propagation, Constitutive equation, Dissipation and Metamaterial in his Mechanics study.
His Classical mechanics study incorporates themes from Continuum and Poromechanics. As part of the same scientific family, Francesco dell’Isola usually focuses on Vibration, concentrating on Actuator and intersecting with Mechanical engineering. His biological study spans a wide range of topics, including Electronic circuit, Transducer and Electronic engineering.
His primary scientific interests are in Mathematical analysis, Metamaterial, Mechanics, Boundary value problem and Classical mechanics. His Mathematical analysis research includes themes of Beam, Deformation and Homogenization. His work carried out in the field of Metamaterial brings together such families of science as Mechanical engineering, Mathematical model and Dissipation.
His studies deal with areas such as Solid mechanics and Nonlinear system as well as Mechanics. The study incorporates disciplines such as Curvature, Tangent vector and Normal in addition to Boundary value problem. When carried out as part of a general Classical mechanics research project, his work on Continuum hypothesis is frequently linked to work in Lagrangian, therefore connecting diverse disciplines of study.
Francesco dell’Isola mainly focuses on Mathematical analysis, Metamaterial, Boundary value problem, Deformation and Mechanics. His Mathematical analysis study combines topics in areas such as Strain gradient and Homogenization, Finite element method, Asymptotic homogenization, Strain energy density function. His Metamaterial research is multidisciplinary, incorporating elements of Systems engineering, Mathematical model, 3D printing and Classical mechanics.
Many of his research projects under Classical mechanics are closely connected to Rod with Rod, tying the diverse disciplines of science together. Francesco dell’Isola has included themes like Curvature, Tangent vector and Normal in his Boundary value problem study. His studies in Mechanics integrate themes in fields like Maxima and minima, Compression, Shear and Relaxation.
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Truss modular beams with deformation energy depending on higher displacement gradients
Jean Jacques Alibert;Pierre Seppecher;Francesco Dell'isola.
Mathematics and Mechanics of Solids (2003)
At the origins and in the vanguard of peridynamics, non-local and higher-gradient continuum mechanics: An underestimated and still topical contribution of Gabrio Piola
Francesco dell’Isola;Ugo Andreaus;Luca Placidi.
Mathematics and Mechanics of Solids (2015)
Large deformations of planar extensible beams and pantographic lattices: Heuristic homogenization, experimental and numerical examples of equilibrium
F. Dell'Isola;I. Giorgio;M. Pawlikowski;Nicola Luigi Rizzi.
Proceedings of The Royal Society A: Mathematical, Physical and Engineering Sciences (2016)
How contact interactions may depend on the shape of Cauchy cuts in Nth gradient continua: approach “à la D’Alembert”
Francesco dell’Isola;Pierre Seppecher;Angela Madeo.
Zeitschrift für Angewandte Mathematik und Physik (2012)
Generalized hooke's law for isotropic second gradient materials
Francesco Dell'Isola;Giulio Sciarra;Stefano Vidoli.
Proceedings of The Royal Society A: Mathematical, Physical and Engineering Sciences (2009)
Hencky-type discrete model for pantographic structures: numerical comparison with second gradient continuum models
Emilio Turco;Francesco dell’Isola;Antonio Cazzani;Nicola Luigi Rizzi.
Zeitschrift für Angewandte Mathematik und Physik (2016)
Analytical continuum mechanics à la Hamilton-Piola least action principle for second gradient continua and capillary fluids
Nicolas Auffray;F. Dell'Isola;V. Eremeyev;A. Madeo.
Mathematics and Mechanics of Solids (2015)
Pantographic metamaterials: an example of mathematically driven design and of its technological challenges
Francesco dell’Isola;Pierre Seppecher;Pierre Seppecher;Jean Jacques Alibert;Tomasz Lekszycki;Tomasz Lekszycki;Tomasz Lekszycki.
Continuum Mechanics and Thermodynamics (2019)
Homogenization à la Piola produces second gradient continuum models for linear pantographic lattices
Y. Rahali;Y. Rahali;I. Giorgio;J.F. Ganghoffer;F. dell'Isola.
International Journal of Engineering Science (2015)
Geometrically nonlinear higher-gradient elasticity with energetic boundaries
A. Javili;F. dell'Isola;P. Steinmann.
Journal of The Mechanics and Physics of Solids (2013)
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