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B. L. G. Jonsson

Researcher at Royal Institute of Technology

Publications -  114
Citations -  1560

B. L. G. Jonsson is an academic researcher from Royal Institute of Technology. The author has contributed to research in topics: Antenna (radio) & Dipole antenna. The author has an hindex of 17, co-authored 108 publications receiving 1348 citations. Previous affiliations of B. L. G. Jonsson include Fields Institute & Stockholm University.

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Solitary Wave Dynamics in an External Potential

TL;DR: In this article, the authors studied the behavior of solitary-wave solutions of generalized nonlinear Schrodinger equations with an external potential and showed that these solutions have the feature that in the absence of the external potential, they have solutions describing inertial motions of stable solitary waves, up to small corrections corresponding to radiation damping.
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Physical Bounds and Optimal Currents on Antennas

TL;DR: In this paper, physical bounds on the directivity Q-factor quotient and optimal current distributions are determined for antennas of arbitrary shape and size using an optimization formulation, where a variational approach offers closed form solutions for small antennas expressed in the polarizability of the antenna structure.
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Design of a wideband rasorber with a polarisation-sensitive transparent window

TL;DR: In this paper, the authors considered the antenna as a helix with a dielectric resonator core and derived the height of the helix using the Hansen-Woodyard condition for an end-fire array.
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Antenna Q and Stored Energy Expressed in the Fields, Currents, and Input Impedance

TL;DR: In this paper, the stored energy of an antenna is defined from the difference between the energy density and the far field energy for many but not all cases, and the results indicate that stored energy in the fields, currents, and circuit models agree well for small antennas.

Stored Electromagnetic Energy and Antenna Q

TL;DR: In this paper, it was shown that stored energy defined from the difference between the energy density and the far field energy equals the energy expressions proposed by Vandenbosch for many but not all cases.