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Sang-Yung Shin

Researcher at KAIST

Publications -  161
Citations -  2691

Sang-Yung Shin is an academic researcher from KAIST. The author has contributed to research in topics: Waveguide (optics) & Diffraction grating. The author has an hindex of 28, co-authored 161 publications receiving 2637 citations. Previous affiliations of Sang-Yung Shin include New York University & Samsung.

Papers
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Journal ArticleDOI

Design of corrugated waveguide filters by the Gel’fand–Levitan–Marchenko inverse-scattering method

TL;DR: In this article, a rigorous design rule of corrugated waveguide filters is developed by employing the Gel'fand-Levitan-Marchenko inverse-scattering method for the two-component coupled-wave equations of the Zakharov-Shabat type.
Journal ArticleDOI

Gaussian beam modes by multipoles with complex source points

TL;DR: In this article, it was shown that the complex Hermite-Gaussian wave functions proposed by Siegman can be generated in a straightforward manner by assigning complex locations to the source points in a multipole expansion of an optical field.
Journal ArticleDOI

Period doubling and chaos in a directly modulated laser diode

TL;DR: In this paper, it was shown theoretically that the directly modulated laser diode, with the modulation frequency of its injection current comparable to the relaxation oscillation frequency, exhibits period doubling route to chaos as the modulation index of current is increased.
Journal ArticleDOI

Optical implementation of the Hopfield model for two-dimensional associative memory

TL;DR: The 16- (4 x 4) neuron system model acts as a content-addressable associative memory with error-correction capability and creates bipolar connections, created by adding a constant to bipolar interconnections and compensating them with an input-dependent thresholding operation.
Proceedings Article

An Optimization Network for Matrix Inversion

TL;DR: A network for matrix inversion based on the concept of Hopfield's neural network was designed, and implemented with electronic hardware, and is readily applicable to solving a linear simultaneous equation efficiently.