Ferromagnetic Resonance in Orientational Transition Conditions

V.G. Shavrov, V.I. Shcheglov

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English

CRC Press
06 September 2021

Chemical physics; Spectrum analysis, spectrochemistry, mass spectrometry; Metals technology & metallurgy; Microwave technology; Communications engineering & telecommunications

The unique properties of ferromagnetic resonance (FMR) in magnetodielectric solids are widely used to create highly efficient analog information processing devices in the microwave range. Such devices include filters, delay lines, phase shifters, non-reciprocal and non-linear devices, and others.

This book examines magnetic resonance and ferromagnetic resonance under a wide variety of conditions to study physical properties of magnetodielectric materials. The authors explore the properties in various mediums that significantly complicate magnetic resonance and provide a summary of related advances obtained during the last two decades. It also covers the emergence of new branches of the spectrum and anomalous dependencies on the magnetic field.

Key Features:

Reviews basic principles of the science of crystallographic symmetry and anisotropic solid-state properties

Addresses the inhomogeneous nature of the distribution of the magnetization in the material being studied

Explains the mathematic methods used in the calculation of anisotropic solids of a solid

Provides the reader with a path to substitute electromagnetic waves when magnetostatic apparatus prove insufficient

By: V.G. Shavrov, V.I. Shcheglov
Imprint: CRC Press
Country of Publication: United Kingdom
Dimensions: Height: 234mm, Width: 156mm,
Weight: 1.016kg
ISBN: 9780367490560
ISBN 10: 0367490560
Pages: 630
Publication Date: 06 September 2021
Audience: Professional and scholarly , General/trade , Undergraduate , ELT Advanced
Format: Hardback
Publisher's Status: Active

Introduction. 1. General properties of ferromagnetic resonance and orientational transitions (literature review). 2. Mathematical apparatus used in calculating ferromagnetic resonance. 3. Mathematical apparatus used when working with crystals of various symmetry. 4. Energy density of magnetic anisotropy. 5. Orientational transition in a magnetic medium. 6. Ferromagnetic resonance in plates with uniaxial and cubic anisotropy. 7. Ferromagnetic resonance in films with tips of axis of easy magnetization. 8. Ferromagnetic resonance in a composition environment consisting of anisotropic ferrite particles. 9. Precession of positions of equilibrium of magnetization in the conditions of orientational transitions. 10. Precession of the position of the equilibrium magnetization in an anisotropic medium. Bibliography. Index.

V.G. Shavrov, Professor, Russian Academy of Science, Moscow, RU V.S. Shcheglov, Professor, Russian Academy of Science, Moscow, RU