FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W19477911> ?p ?o ?g. }

• W19477911 endingPage "216" @default.
• W19477911 startingPage "151" @default.
• W19477911 abstract "Abstract In this chapter, some recent results on the metamaterial properties of one- and two-dimensional magnonic crystals are presented. These results were obtained by means of a recently developed micromagnetic approach, the so-called Hamiltonian-based dynamical matrix method, formulated for studying the dynamical properties of isolated magnetic particles and generalized to periodic magnetic systems. The method is essentially based on an eigensystem problem according to which the equations of motion are written in terms of the second derivates of the energy density evaluated at the equilibrium. The formalism of the differential scattering cross-section associated with each collective mode and generalized to periodic systems is also outlined. Applications of the micromagnetic formalism to one- and two-dimensional magnonic crystals are presented and the metamaterial properties found according to the method are illustrated and discussed. First, metamaterial properties of one-dimensional magnonic crystals represented by chains of rectangular dots are discussed by showing the calculated frequency dispersion for two scattering geometries, namely with the external magnetic field either perpendicular or parallel to the Bloch wave vector in the plane of the system. As a further example of metamaterial properties typical of chains of rectangular dots, calculated and measured bandwidths and band gaps between adjacent collective modes are shown and discussed. Second, application of the Hamiltonian-based dynamical matrix method is reviewed for presenting the most important metamaterial properties in two prototypes of two-dimensional magnonic crystals: (a) arrays of close-packed disks of Permalloy coupled via dipolar magnetic interaction and (b) arrays of circular antidots embedded into a Permalloy ferromagnetic film. For the array of disks, the calculation of the band structure and the band behavior is discussed in terms of an effective wave vector. For the arrays of AD, frequency dispersion of extended and localized modes are presented and the opening of band gaps is explained by studying the inhomogeneity of the internal field according to a recently developed analytical model. A few examples of micromagnetic calculations performed on ferromagnetic arrays of antidots with different periodicities are presented." @default.
• W19477911 created "2016-06-24" @default.
• W19477911 creator A5002489302 @default.
• W19477911 date "2012-01-01" @default.
• W19477911 modified "2023-10-16" @default.
• W19477911 title "Metamaterial Properties of One-Dimensional and Two-Dimensional Magnonic Crystals" @default.
• W19477911 cites W1536702869 @default.
• W19477911 cites W1966515168 @default.
• W19477911 cites W1974006867 @default.
• W19477911 cites W1980689058 @default.
• W19477911 cites W1981120570 @default.
• W19477911 cites W1981728873 @default.
• W19477911 cites W1982074035 @default.
• W19477911 cites W1987909959 @default.
• W19477911 cites W1988292083 @default.
• W19477911 cites W1991420008 @default.
• W19477911 cites W1995462160 @default.
• W19477911 cites W1999767530 @default.
• W19477911 cites W2000782336 @default.
• W19477911 cites W2004016338 @default.
• W19477911 cites W2006794428 @default.
• W19477911 cites W2006892973 @default.
• W19477911 cites W2007559257 @default.
• W19477911 cites W2015408750 @default.
• W19477911 cites W2016162396 @default.
• W19477911 cites W2017313122 @default.
• W19477911 cites W2020915028 @default.
• W19477911 cites W2021187644 @default.
• W19477911 cites W2022655450 @default.
• W19477911 cites W2023133480 @default.
• W19477911 cites W2025169742 @default.
• W19477911 cites W2027110736 @default.
• W19477911 cites W2027652501 @default.
• W19477911 cites W2031583565 @default.
• W19477911 cites W2040662296 @default.
• W19477911 cites W2043064553 @default.
• W19477911 cites W2045622239 @default.
• W19477911 cites W2051289590 @default.
• W19477911 cites W2057307566 @default.
• W19477911 cites W2057743881 @default.
• W19477911 cites W2061378676 @default.
• W19477911 cites W2065577800 @default.
• W19477911 cites W2065789692 @default.
• W19477911 cites W2066822900 @default.
• W19477911 cites W2068661481 @default.
• W19477911 cites W2075689277 @default.
• W19477911 cites W2076329229 @default.
• W19477911 cites W2083756556 @default.
• W19477911 cites W2084450067 @default.
• W19477911 cites W2087974479 @default.
• W19477911 cites W2088131027 @default.
• W19477911 cites W2091147132 @default.
• W19477911 cites W2092965759 @default.
• W19477911 cites W2093721852 @default.
• W19477911 cites W2105743851 @default.
• W19477911 cites W2114607444 @default.
• W19477911 cites W2119403392 @default.
• W19477911 cites W2122765624 @default.
• W19477911 cites W2123343298 @default.
• W19477911 cites W2134297119 @default.
• W19477911 cites W2139937294 @default.
• W19477911 cites W2951740858 @default.
• W19477911 doi "https://doi.org/10.1016/b978-0-12-397028-2.00003-5" @default.
• W19477911 hasPublicationYear "2012" @default.
• W19477911 type Work @default.
• W19477911 sameAs 19477911 @default.
• W19477911 citedByCount "28" @default.
• W19477911 countsByYear W194779112013 @default.
• W19477911 countsByYear W194779112014 @default.
• W19477911 countsByYear W194779112015 @default.
• W19477911 countsByYear W194779112016 @default.
• W19477911 countsByYear W194779112017 @default.
• W19477911 countsByYear W194779112018 @default.
• W19477911 countsByYear W194779112019 @default.
• W19477911 countsByYear W194779112022 @default.
• W19477911 crossrefType "book-chapter" @default.
• W19477911 hasAuthorship W19477911A5002489302 @default.
• W19477911 hasConcept C110367647 @default.
• W19477911 hasConcept C192562407 @default.
• W19477911 hasConcept C49040817 @default.
• W19477911 hasConceptScore W19477911C110367647 @default.
• W19477911 hasConceptScore W19477911C192562407 @default.
• W19477911 hasConceptScore W19477911C49040817 @default.
• W19477911 hasLocation W194779111 @default.
• W19477911 hasOpenAccess W19477911 @default.
• W19477911 hasPrimaryLocation W194779111 @default.
• W19477911 hasRelatedWork W1546571134 @default.
• W19477911 hasRelatedWork W1570806970 @default.
• W19477911 hasRelatedWork W2045305845 @default.
• W19477911 hasRelatedWork W2174268617 @default.
• W19477911 hasRelatedWork W2542370373 @default.
• W19477911 hasRelatedWork W2545051477 @default.
• W19477911 hasRelatedWork W2899084033 @default.
• W19477911 hasRelatedWork W2906433383 @default.
• W19477911 hasRelatedWork W3169542578 @default.
• W19477911 hasRelatedWork W3021878631 @default.
• W19477911 isParatext "false" @default.
• W19477911 isRetracted "false" @default.

• next