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20002026
most citedSearch for antihelium in cosmic rays

133 citations · 479 across the 74 of their papers we have counts for

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Showing 2011Show all

7 papers · 1 filter

math.OC2011

Exterior sphere condition and time optimal control for differential inclusions

Piermarco Cannarsa, Khai T. Nguyen

The minimum time function of smooth control systems is known to be locally semiconcave provided Petrov's controllability condition is satisfied. Moreover, such a regular…

math.AP2011

Singular gradient flow of the distance function and homotopy equivalence

Paolo Albano, Piermarco Cannarsa, Khai Tien Nguyen +1

It is a generally shared opinion that significant information about the topology of a bounded domain of a riemannian manifold is encoded into the properties of the distance…

math.AP2011★ 4 cited

Unique continuation and approximate controllability for a degenerate parabolic equation

Piermarco Cannarsa, Jacques Tort, Masahiro Yamamoto

This paper studies unique continuation for weakly degenerate parabolic equations in one space dimension. A new Carleman estimate of local type is obtained to deduce that all soluti…

math.AP2011★ 8 cited

Approximate controllability for linear degenerate parabolic problems with bilinear control

Piermarco Cannarsa, Giuseppe Floridia

In this work we study the global approximate multiplicative controllability for the linear degenerate parabolic Cauchy-Neumann problem $$ \{{array}{l} \displaystyle{v_t-(a(x) v_x)_…

math.OC2011★ 1 cited

Indirect stabilization of weakly coupled systems with hybrid boundary conditions

F. Alabau-Boussouira, P. Cannarsa, R. Guglielmi

We investigate stability properties of indirectly damped systems of evolution equations in Hilbert spaces, under new compatibility assumptions. We prove polynomial decay for the en…

math.AP2011★ 58 cited

Null controllability of Grushin-type operators in dimension two

K. Beauchard, P. Cannarsa, R. Guglielmi

We study the null controllability of the parabolic equation associated with the Grushin-type operator in the rectangle $Ω=(-1,1)\tim…