R. Benguria

activity

19932009

most citedAsymptotic properties of the differential equation

h^{3} (h^{''} + h^{'}) = 1

2 citations · 3 across the 3 of their papers we have counts for

collaborators

3 papers

hep-ph2009★ 1 cited

Considerations about Gribov ambiguities for the abelian Higgs model in the presence of chemical potential and temperature

R. Benguria, M. Loewe, R. A. Santos

In this letter we discuss the influence of a U(1) chemical potential $μ$ on the existence of Gribov copies in a U(1) theory at finite temperature $T$ . We show that the chemical pot…

math-ph2001★ 2 cited

Asymptotic properties of the differential equation $h^{3} (h^{''} + h^{'}) = 1$

J. Asch, R. D. Benguria, P. Šťovíček

We derive the form of the asymptotic series, as $t \to + \infty$ , for a general solution $h (t)$ of the non-linear differential equation $h (t)^{3} (h^{''} (t) + h^{'} (t)) = 1$ .

patt-sol1993

On the existence of monotonic fronts for a class of physical problems described by the equation $λ u^{'''} + u^{'} = f (u)$

R. D. Benguria, M. C. Depassier

We obtain an upper bound on the value of $λ$ for which monotonic front solutions of the equation $λ u^{'''} + u^{'} = f (u)$ with $λ > 0$ may exist.

Considerations about Gribov ambiguities for the abelian Higgs model in the presence of chemical potential and temperature

Asymptotic properties of the differential equation h3(h′′+h′)=1

On the existence of monotonic fronts for a class of physical problems described by the equation λu′′′+u′=f(u)

Asymptotic properties of the differential equation $h^{3} (h^{''} + h^{'}) = 1$

On the existence of monotonic fronts for a class of physical problems described by the equation $λ u^{'''} + u^{'} = f (u)$