Bartosz Bieganowski

activity

20162026

most citedNormalized ground states of the nonlinear Schrödinger equation with at least mass critical growth

103 citations · 184 across the 37 of their papers we have counts for

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Showing 2019 · math.APShow all

3 papers · 2 filters

math.AP2019

Non-local to local transition for ground states of fractional Schrödinger equations on $R^{N}$

Bartosz Bieganowski, Simone Secchi

We consider the nonlinear fractional problem \begin{align*} (-Δ)^{s} u + V(x) u = f(x,u) &\quad \hbox{in $R^{N}$ } \end{align*} We show that ground state solutions converge (…

math.AP2019★ 2 cited

Non-local to local transition for ground states of fractional Schrödinger equations on bounded domains

Bartosz Bieganowski, Simone Secchi

We show that ground state solutions to the nonlinear, fractional problem \begin{align*} \left\{ \begin{array}{ll} (-Δ)^{s} u + V(x) u = f(x,u) &\quad \mathrm{in} \ Ω, \newline u =…

math.AP2019★ 3 cited

Bound states for the Schrödinger equation with mixed-type nonlinearites

Bartosz Bieganowski, Jarosław Mederski

We prove the existence results for the Schrödinger equation of the form $- Δ u + V (x) u = g (x, u), x \in R^{N},$ where $g$ is superlinear and subcritical in some peri…

Non-local to local transition for ground states of fractional Schrödinger equations on RN

Non-local to local transition for ground states of fractional Schrödinger equations on bounded domains

Bound states for the Schrödinger equation with mixed-type nonlinearites

Non-local to local transition for ground states of fractional Schrödinger equations on $R^{N}$