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20152026
most citedPeriodic solutions of a perturbed Kepler problem in the plane: from existence to stability

9 citations · 18 across the 17 of their papers we have counts for

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Showing 2020Show all

5 papers · 1 filter

math.AP2020

Multiple bounded variation solutions for a prescribed mean curvature equation with Neumann boundary conditions

A. Boscaggin, F. Colasuonno, C. De Coster

We prove the existence of multiple positive BV-solutions of the Neumann problem $$ \begin{cases} \displaystyle -\left(\frac{u'}{\sqrt{1+u'^2}}\right)'=a(x)f(u)\quad&\mbox{in }(0,1)…

math.CA2020

Uniqueness of positive solutions for boundary value problems associated with indefinite -Laplacian type equations

Alberto Boscaggin, Guglielmo Feltrin, Fabio Zanolin

The paper provides a uniqueness result for positive solutions of the Neumann and periodic boundary value problems associated with the -Laplacian equation \begin{equation*} \bigl…

math.CA20203 cited

Unbounded solutions to systems of differential equations at resonance

Alberto Boscaggin, Walter Dambrosio, Duccio Papini

We deal with a weakly coupled system of ODEs of the type with locally Lipschitz continuous and…

math.CA2020

Positive solutions for a Minkowski-curvature equation with indefinite weight and super-exponential nonlinearity

Alberto Boscaggin, Guglielmo Feltrin, Fabio Zanolin

We investigate the existence of positive solutions for a class of Minkowski-curvature equations with indefinite weight and nonlinear term having superlinear growth at zero and supe…

math.DS2020

Periodic solutions to a perturbed relativistic Kepler problem

Alberto Boscaggin, Walter Dambrosio, Guglielmo Feltrin

We consider a perturbed relativistic Kepler problem \begin{equation*} \dfrac{\mathrm{d}}{\mathrm{d}t}\left(\dfrac{m\dot{x}}{\sqrt{1-|\dot{x}|^2/c^2}}\right)=-α\, \dfrac{x}{|x|^3}+\…