D. Noja

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Asymptotic stability for standing waves of a NLS equation with concentrated nonlinearity in dimension three. II

Riccardo Adami, Diego Noja, R. Adami, 2015, 1507.04626.

Orbital and asymptotic stability for standing waves of a nonlinear Schrödinger equation with concentrated nonlinearity in dimension three

Riccardo Adami, Diego Noja, R. Adami, 2012, 1207.5677.

FAST SOLITONS ON STAR GRAPHS

C. Cacciapuoti, D. Finco, R. Adami, 2010, 1004.2455.

Dynamical Aspects of Classical Electron Theory

L. Galgani, A. Carati, D. Bambusi, 1997 .

Bifurcations and stability of standing waves in the nonlinear Schrödinger equation on the tadpole graph

D. Pelinovsky, D. Noja, G. Shaikhova, 2014, 1412.8232.

A Dirac field interacting with point nuclear dynamics

F. Cacciafesta, D. Noja, Anne-Sophie de Suzzoni, 2019, Mathematische Annalen.

Exactly Solvable Models and Bifurcations: the Case of the CubicNLSwith aδor aδ′ Interaction in Dimension One

R. Adami, D. Noja, 2014 .

Stability and Symmetry-Breaking Bifurcation for the Ground States of a NLS with a δ′ Interaction

R. Adami, D. Noja, 2012, Communications in Mathematical Physics.

Rigorous dynamics and radiation theory for a Pauli-Fierz model in the ultraviolet limit

A. Posilicano, D. Noja, M. Bertini, 2004, math-ph/0407002.

The 1-D Dirac equation with concentrated nonlinearity

C. Cacciapuoti, A. Posilicano, D. Noja, 2016, 1607.00665.

Nonlinearity-defect interaction: symmetry breaking bifurcation in a NLS with a delta' impurity.

R. Adami, D. Noja, 2011 .

Standing waves of the quintic NLS equation on the tadpole graph

D. Pelinovsky, D. Noja, 2020, Calculus of Variations and Partial Differential Equations.

Ground state and orbital stability for the NLS equation on a general starlike graph with potentials

C. Cacciapuoti, D. Finco, D. Noja, 2016, 1608.01506.

Stable standing waves for a NLS on star graphs as local minimizers of the constrained energy

C. Cacciapuoti, D. Finco, R. Adami, 2015, 1509.01810.

Topology-induced bifurcations for the nonlinear Schrödinger equation on the tadpole graph.

C. Cacciapuoti, D. Finco, D. Noja, 2015, Physical review. E, Statistical, nonlinear, and soft matter physics.

Variational properties and orbital stability of standing waves for NLS equation on a star graph

C. Cacciapuoti, D. Finco, R. Adami, 2012, 1206.5201.

Constrained energy minimization and orbital stability for the NLS equation on a star graph

C. Cacciapuoti, D. Finco, R. Adami, 2012, 1211.1515.

Constrained energy minimization and ground states for NLS with point defects

N. Visciglia, R. Adami, D. Noja, 2012, 1204.6344.

Wave equations with point interactions in finite energy spaces

A. Posilicano, D. Noja, M. Bertini, 2000, math-ph/0010047.

Nonlinear Schrödinger equation on graphs: recent results and open problems

D. Noja, 2013, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.

Stability and Symmetry-Breaking Bifurcation for the Ground States of a NLS with a δ′ Interaction

R. Adami, D. Noja, 2011, Communications in Mathematical Physics.

NONLINEARITY-DEFECT INTERACTION : SYMMETRY BREAKING BIFURCATION IN A NLS WITH A δ ′ IMPURITY

R. Adami, D. Noja, 2011 .

Università di Milano – Bicocca Quaderni di Matematica Existence of Dynamics for a 1 − d NLS equation perturbed with a generalized point defect

R. Adami, D. Noja, Quaderno, 2009 .

Well posedness of the nonlinear Schrödinger equation with isolated singularities

C. Cacciapuoti, D. Finco, D. Noja, 2020, Journal of Differential Equations.

Stationary states of NLS on star graphs

C. Cacciapuoti, D. Finco, R. Adami, 2011, 1104.3839.

Blow-up and instability of standing waves for the NLS with a point interaction in dimension two

D. Finco, D. Noja, 2022, Zeitschrift für angewandte Mathematik und Physik.

The point-like limit for a NLS equation with concentrated nonlinearity in dimension three

C. Cacciapuoti, D. Finco, D. Noja, 2015, 1511.06731.

Asymptotic stability for standing waves of a NLS equation with subcritical concentrated nonlinearity in dimension three: Neutral modes

R. Adami, D. Noja, C. Ortoleva, 2016 .

Airy-type evolution equations on star graphs

Delio Mugnolo, C. Seifert, D. Noja, 2016, 1608.01461.

Spectral stability and instability of solitary waves of the Dirac equation with concentrated nonlinearity

N. Boussaid, A. Comech, C. Cacciapuoti, 2020, 2006.03345.

On classical electrodynamics of point particles and mass renormalization: Some preliminary results

D. Bambusi, D. Noja, 1996 .

A note on the infrared problem in model field theories

A. Posilicano, D. Noja, M. Bertini, 2018 .

Wave equations with concentrated nonlinearities

A. Posilicano, D. Noja, 2004, math-ph/0411060.

A Dirac field interacting with point nuclear dynamics

F. Cacciafesta, D. Noja, Anne-Sophie de Suzzoni, 2017, Mathematische Annalen.

Spectral stability and instability of solitary waves of the Dirac equation with concentrated nonlinearity

N. Boussaid, A. Comech, C. Cacciapuoti, 2020, Communications on Pure and Applied Analysis.

The One-Dimensional Dirac Equation With Concentrated Nonlinearity

Diego Noja, Raffaele Carlone, Claudio Cacciapuoti, 2017, SIAM J. Math. Anal..

The NLS Equation in Dimension One with Spatially Concentrated Nonlinearities: the Pointlike Limit

C. Cacciapuoti, D. Finco, D. Noja, 2014 .

The NLS Equation in Dimension One with Spatially Concentrated Nonlinearities: the Pointlike Limit

C. Cacciapuoti, D. Finco, D. Noja, 2014, Letters in Mathematical Physics.

On the point limit of the Pauli-Fierz model

A. Posilicano, D. Noja, 1999 .

The NLS equation in dimension one with spatially concentrated nonlinearities: the pointlike limit

C. Cacciapuoti, D. Finco, D. Noja, 2014, 1403.1401.

The wave equation with one point interaction and the (linearized) classical electrodynamics of a point particle

A. Posilicano, D. Noja, 1998 .

Failure of scattering for the NLSE with a point interaction in dimension two and three

C. Cacciapuoti, D. Finco, D. Noja, 2022, Nonlinearity.

field interacting with point nuclear dynamics

D. Noja, Federico Cacciafesta, Anne-Sophie de Suzzoni, 2022 .

Dynamics and Lax–Phillips scattering for generalized Lamb models

A. Posilicano, D. Noja, Massimo Bertini, 2006, math-ph/0609017.