In this paper, we prove the well-posedness of a non-local elliptic–hyperbolic system related to the short pulse equation. It is a model which describes the evolution of the electrical field of linearly polarized continuum spectrum pulses in optical waveguides, including fused-silica telecommunication-type or photonic-crystal fibers, as well as hollow capillaries filled with transparent gases.

A non-local elliptic–hyperbolic system related to the short pulse equation / Coclite, Giuseppe Maria; di Ruvo, Lorenzo. - In: NONLINEAR ANALYSIS. - ISSN 0362-546X. - STAMPA. - 190:(2020). [10.1016/j.na.2019.111606]

A non-local elliptic–hyperbolic system related to the short pulse equation

Giuseppe Maria Coclite
;
2020-01-01

Abstract

In this paper, we prove the well-posedness of a non-local elliptic–hyperbolic system related to the short pulse equation. It is a model which describes the evolution of the electrical field of linearly polarized continuum spectrum pulses in optical waveguides, including fused-silica telecommunication-type or photonic-crystal fibers, as well as hollow capillaries filled with transparent gases.
2020
A non-local elliptic–hyperbolic system related to the short pulse equation / Coclite, Giuseppe Maria; di Ruvo, Lorenzo. - In: NONLINEAR ANALYSIS. - ISSN 0362-546X. - STAMPA. - 190:(2020). [10.1016/j.na.2019.111606]
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11589/180089
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