The features and applications of linear and nonlinear surface waves in periodic photonic structures are attracting increasing attention. It was found that, while strong surface localization is impossible for an array of identical waveguides, Tamm surface waves can exist when the edge waveguide is modified and the introduced detuning exceeds a certain threshold [1]. On the other hand, it was recently predicted theoretically and demonstrated experimentally that arrays of periodically curved waveguide arrays can support a novel type of linear surface modes without any surface defects [2]. In this work, we study, for the first time to our knowledge, the interplay between both types of localized surface modes at the edge of a semi-infinite perio...
We study light localization at a phase-slip defect created by two semi-infinite mismatched identica...
We report on the observation of surface gap solitons found to exist at the interface between uniform...
We study numerically a parametrically driven discrete nonlinear Schrödinger equation modeling period...
We study both theoretically and experimentally the nonlinear surface waves at the edge of curved wav...
The study of surface waves in periodic photonic structures such as photonic crystals or optical latt...
We present a brief overview of the basic concepts and important experimental observations of the eff...
Applying an external driving to a periodic potential drastically modifies both propagation and local...
We study the formation of nonlinear localized modes and discrete surface solitons near the edges or ...
We discuss the formation of self-trapped localized states near the edge of a semi-infinite array of ...
We discuss the formation of self-trapped localized states near the edge of a semi-infinite array of...
We address the properties of two-dimensional surface solitons supported by the interface of a wavegu...
Interfaces between physical media can support a special type of localized mode known as surface wa...
We predict, in the framework of a nonlinear discrete model, and demonstrate ex-perimentally in defoc...
We study propagation of polychromatic light near the edge of a nonlinear waveguide array. We describ...
We predict a novel type of defect-free surface waves which, in contrast to previously studied Tamm o...
We study light localization at a phase-slip defect created by two semi-infinite mismatched identica...
We report on the observation of surface gap solitons found to exist at the interface between uniform...
We study numerically a parametrically driven discrete nonlinear Schrödinger equation modeling period...
We study both theoretically and experimentally the nonlinear surface waves at the edge of curved wav...
The study of surface waves in periodic photonic structures such as photonic crystals or optical latt...
We present a brief overview of the basic concepts and important experimental observations of the eff...
Applying an external driving to a periodic potential drastically modifies both propagation and local...
We study the formation of nonlinear localized modes and discrete surface solitons near the edges or ...
We discuss the formation of self-trapped localized states near the edge of a semi-infinite array of ...
We discuss the formation of self-trapped localized states near the edge of a semi-infinite array of...
We address the properties of two-dimensional surface solitons supported by the interface of a wavegu...
Interfaces between physical media can support a special type of localized mode known as surface wa...
We predict, in the framework of a nonlinear discrete model, and demonstrate ex-perimentally in defoc...
We study propagation of polychromatic light near the edge of a nonlinear waveguide array. We describ...
We predict a novel type of defect-free surface waves which, in contrast to previously studied Tamm o...
We study light localization at a phase-slip defect created by two semi-infinite mismatched identica...
We report on the observation of surface gap solitons found to exist at the interface between uniform...
We study numerically a parametrically driven discrete nonlinear Schrödinger equation modeling period...