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19972023
most cited6-dimensional nearly Kaehler manifolds of cohomogeneity one

45 citations · 111 across the 40 of their papers we have counts for

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7 papers · 1 filter

math-ph2023★ 1 cited

Special Vinberg cones, invariant admissible cubics and special real manifolds

Dmitri V. Alekseevsky, Alessio Marrani, Andrea Spiro

By Vinberg theory any homogeneous convex cone may be realized as the cone of positive Hermitian matrices in a -algebra of generalised matrices. The level hypersurfa…

math-ph2018★ 6 cited

Pontryagin Maximum Principle and Stokes Theorem

Franco Cardin, Andrea Spiro

We present a new geometric unfolding of a prototype problem of optimal control theory, the Mayer problem. This approach is crucially based on the Stokes Theorem and yields to a nec…

math-ph2015

Lie algebras of conservation laws of variational partial differential equations

Emanuele Fiorani, Sandra Germani, Andrea Spiro

We establish a version of the first Noether Theorem, according to which the (equivalence classes of) conserved quantities of given Euler-Lagrange equations in several independent v…

math-ph2014★ 3 cited

Lie algebras of conservation laws of variational ordinary differential equations

Emanuele Fiorani, Andrea Spiro

We establish a new version of the first Noether Theorem, according to which the (equivalence classes of) first integrals of given Euler-Lagrange equations in one independent variab…

math-ph2011★ 8 cited

Super-Poincare' algebras, space-times and supergravities (II)

Andrea Santi, Andrea Spiro

The presentation of supergravity theories of our previous paper "Super-Poincare' algebras, space-times and supergravities (I)" is re-formulated in the language of Berezin-Leites-Ko…

math-ph2010

Super-Poincare' algebras, space-times and supergravities (I)

A. Santi, A. Spiro

A new formulation of theories of supergravity as theories satisfying a generalized Principle of General Covariance is given. It is a generalization of the superspace formulation of…