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Yaroslav Kurylev
Researcher at University College London
Publications - 129
Citations - 4066
Yaroslav Kurylev is an academic researcher from University College London. The author has contributed to research in topics: Inverse problem & Boundary (topology). The author has an hindex of 32, co-authored 129 publications receiving 3694 citations. Previous affiliations of Yaroslav Kurylev include Loughborough University & Steklov Mathematical Institute.
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Inverse Boundary Spectral Problems
TL;DR: Chapman and Hall as discussed by the authors developed a rigorous theory for solving several types of inverse boundary problems exactly, and applied methods of Riemannian geometry, modern control theory, and the theory of localized wave packets, also known as Gaussian beams.
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Full-Wave Invisibility of Active Devices at All Frequencies
TL;DR: In this paper, the authors studied the behavior of finite energy solutions of the Helmholtz and Maxwell's equations for singular electromagnetic parameters, and studied the behaviour of the solutions on the entire domain, including the cloaked region and its boundary.
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Cloaking Devices, Electromagnetic Wormholes, and Transformation Optics
TL;DR: Recent theoretical and experimental progress on making objects invisible to detection by electromagnetic waves is described and ideas for devices that would once have seemed fanciful may now be at least approximately implemented physically using a new class of artificially structured materials called metamaterials.
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Electromagnetic wormholes and virtual magnetic monopoles from metamaterials.
TL;DR: New configurations of electromagnetic material parameters, the electric permittivity epsilon and magnetic permeability micro, are described, which allow one to construct devices that function as invisible tunnels, which effectively change the topology of space vis-à-vis EM wave propagation.
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Invisibility and inverse problems
TL;DR: This survey of recent developments in cloaking and transformation optics is an expanded version of the lecture by Gunther Uhlmann at the 2008 Annual Meeting of the American Mathematical Society.