activity
20072026
most citedGeometric Constrained Variational Calculus. I. - Piecewise smooth extremals

7 citations · 18 across the 9 of their papers we have counts for

collaborators

10 papers

gr-qc2026

A Machian Approach to Relativistic Cosmology

Enrico Massa, Davide Astesiano

We present a consistent relativistic formulation of Mach principle within a geometric theory of gravitation. In this approach, neither inertia nor free fall is assumed a priori. In…

math-ph2018

Small oscillations of non-dissipative Lagrangian systems

Enrico Massa, Stefano Vignolo

The small oscillations of an arbitrary scleronomous system subject to time-independent non dissipative forces are discussed. The linearized equations of motion are solved by quadra…

math-ph2016

Floating rigid bodies: a note on the conservativeness of the hydrostatic effects

Enrico Massa, Stefano Vignolo

Within the framework of Lagrangian mechanics, the conservativeness of the hydrostatic forces acting on a floating rigid body is proved. The representation of the associated hydrost…

math-ph2016★ 1 cited

Variational techniques in general relativity: A metric-affine approach to Kaluza's theory

Enrico Massa, Stefano Vignolo

A new variational principle for General Relativity, based on an action functional $I\/(Φ,\nabla)\/$ involving both the metric $Φ\/$ and the connection $\nabla\/$ as independent, \e…

math-ph2016★ 3 cited

A vielbein formulation of unified Einstein-Maxwell theory

Stefano Vignolo, Enrico Massa

In the framework of J-bundles a vielbein formulation of unified Einstein-Maxwell theory is proposed. In the resulting scheme, field equations matching the gravitational and electro…

math-ph2016★ 1 cited

A new geometrical look at Ostrogradsky procedure

Enrico Massa, Stefano Vignolo, Roberto Cianci +1

Making use of the modern techniques of non-holonomic geometry and constrained variational calculus, a revisitation of Ostrogradsky's Hamiltonian formulation of the evolution equati…