2008
DOI: 10.1070/pu2008v051n04abeh006460
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Cited by 52 publications
(33 citation statements)
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“…Following Refs. [11,24,25], we call a spin-wave "forward" if kv g > 0 and "backward" if kv g < 0. With decreasing spinwave wavelength, the exchange term Dk 2 becomes dominant and the isofrequency curves recover a more circular shape.…”
Section: Spin-wave Power Flowmentioning
confidence: 99%
“…Following Refs. [11,24,25], we call a spin-wave "forward" if kv g > 0 and "backward" if kv g < 0. With decreasing spinwave wavelength, the exchange term Dk 2 becomes dominant and the isofrequency curves recover a more circular shape.…”
Section: Spin-wave Power Flowmentioning
confidence: 99%
“…Together with the difference in the incidence and reflection angles, the tilt of the phase fronts suggests the effect of the highly anisotropic dispersion inherent to magnetostatic waves [1,23,[31][32][33][34]. Hence, we interpret our observations in terms of the spatial distributions of the orientations of the magnetization and the value of the internal magnetic field, which determine the local axis and strength of the dispersion's anisotropy.…”
mentioning
confidence: 85%
“…The symmetry axis of the anisotropic magnetostatic dispersion coincides with the direction of the magnetization [21][22][23]. This anisotropic dispersion leads to the formation of nondiffracting caustic spin-wave beams [24][25][26][27][28][29][30] and to anomalous spin-wave reflection, refraction, and diffraction [31][32][33][34][35]. Here, we explore these ideas in networks of magnonic waveguides [6,8,[12][13][14][15][16][17][18][19][20]24,29,36], in which not only the internal magnetic field and the magnetization, but also the associated anisotropic dispersion are nonuniform and contribute significantly to the observed switching of the direction of spin-wave propagation.…”
mentioning
confidence: 99%
“…The magnitude of the energy sent in that direction is proportional to the square root of the curvature of the surface at a given point. When the curvature is zero, one finds the so-called caustics beams, when for waves having different wave vectors k the group velocity is the same and, formally, in those directions the power flow diverges [8][9][10][11].…”
Section: Propagation Of Spin Waves Under An Electric Fieldmentioning
confidence: 99%
“…In anisotropic medium, the group velocity v g and wave vector k are noncollinear, in general. In this case, a situation is possible when the energy transferred to anisotropic medium from a point excitation source transfers away not in circular waves but in focused directions, forming so-called caustic wave beams [8,9]. The focusing direction can be found from the isofrequency curves (curves of constant ω in k-space) by calculating the normal to the curve (the group velocity, v g fωpk, Eq{fkq at each point.…”
Section: Propagation Of Spin Waves Under An Electric Fieldmentioning
confidence: 99%