Magnetism of Ferromagnetic Metals Above Their Curie Temperature P.J
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Canted Ferrimagnetism and Giant Coercivity in the Non-Stoichiometric
Canted ferrimagnetism and giant coercivity in the non-stoichiometric double perovskite La2Ni1.19Os0.81O6 Hai L. Feng1, Manfred Reehuis2, Peter Adler1, Zhiwei Hu1, Michael Nicklas1, Andreas Hoser2, Shih-Chang Weng3, Claudia Felser1, Martin Jansen1 1Max Planck Institute for Chemical Physics of Solids, Dresden, D-01187, Germany 2Helmholtz-Zentrum Berlin für Materialien und Energie, Berlin, D-14109, Germany 3National Synchrotron Radiation Research Center (NSRRC), Hsinchu, 30076, Taiwan Abstract: The non-stoichiometric double perovskite oxide La2Ni1.19Os0.81O6 was synthesized by solid state reaction and its crystal and magnetic structures were investigated by powder x-ray and neutron diffraction. La2Ni1.19Os0.81O6 crystallizes in the monoclinic double perovskite structure (general formula A2BB’O6) with space group P21/n, where the B site is fully occupied by Ni and the B’ site by 19 % Ni and 81 % Os atoms. Using x-ray absorption spectroscopy an Os4.5+ oxidation state was established, suggesting presence of about 50 % 5+ 3 4+ 4 paramagnetic Os (5d , S = 3/2) and 50 % non-magnetic Os (5d , Jeff = 0) ions at the B’ sites. Magnetization and neutron diffraction measurements on La2Ni1.19Os0.81O6 provide evidence for a ferrimagnetic transition at 125 K. The analysis of the neutron data suggests a canted ferrimagnetic spin structure with collinear Ni2+ spin chains extending along the c axis but a non-collinear spin alignment within the ab plane. The magnetization curve of La2Ni1.19Os0.81O6 features a hysteresis with a very high coercive field, HC = 41 kOe, at T = 5 K, which is explained in terms of large magnetocrystalline anisotropy due to the presence of Os ions together with atomic disorder. -
Arxiv:2107.00256V1 [Cond-Mat.Str-El] 1 Jul 2021
1 Novel elementary excitations in spin- 2 antiferromagnets on the triangular lattice A. V. Syromyatnikov∗ National Research Center "Kurchatov Institute" B.P. Konstantinov Petersburg Nuclear Physics Institute, Gatchina 188300, Russia (Dated: September 3, 2021) 1 We discuss spin- 2 Heisenberg antiferromagnet on the triangular lattice using the recently proposed bond-operator technique (BOT). We use the variant of BOT which takes into account all spin degrees of freedom in the magnetic unit cell containing three spins. Apart from conventional magnons known from the spin-wave theory (SWT), there are novel high-energy collective excitations in BOT which are built from high-energy excitations of the magnetic unit cell. We obtain also another novel high-energy quasiparticle which has no counterpart not only in the SWT but also in the harmonic approximation of BOT. All observed elementary excitations produce visible anomalies in dynamical spin correlators. We show that quantum fluctuations considerably change properties of conventional magnons predicted by the SWT. The effect of a small easy-plane anisotropy is discussed. The anomalous spin dynamics with multiple peaks in the dynamical structure factor is explained that was observed recently experimentally in Ba3CoSb2O9 and which the SWT could not describe even qualitatively. PACS numbers: 75.10.Jm, 75.10.-b, 75.10.Kt I. INTRODUCTION Plenty of collective phenomena are discussed in the modern theory of many-body systems in terms of appropriate elementary excitations (quasiparticles).1{5 According to the quasiparticle concept, each weakly excited state of a system can be represented as a set of weakly interacting quasiparticles carrying quanta of momentum and energy. -
Unerring in Her Scientific Enquiry and Not Afraid of Hard Work, Marie Curie Set a Shining Example for Generations of Scientists
Historical profile Elements of inspiration Unerring in her scientific enquiry and not afraid of hard work, Marie Curie set a shining example for generations of scientists. Bill Griffiths explores the life of a chemical heroine SCIENCE SOURCE / SCIENCE PHOTO LIBRARY LIBRARY PHOTO SCIENCE / SOURCE SCIENCE 42 | Chemistry World | January 2011 www.chemistryworld.org On 10 December 1911, Marie Curie only elements then known to or ammonia, having a water- In short was awarded the Nobel prize exhibit radioactivity. Her samples insoluble carbonate akin to BaCO3 in chemistry for ‘services to the were placed on a condenser plate It is 100 years since and a chloride slightly less soluble advancement of chemistry by the charged to 100 Volts and attached Marie Curie became the than BaCl2 which acted as a carrier discovery of the elements radium to one of Pierre’s electrometers, and first person ever to win for it. This they named radium, and polonium’. She was the first thereby she measured quantitatively two Nobel prizes publishing their results on Boxing female recipient of any Nobel prize their radioactivity. She found the Marie and her husband day 1898;2 French spectroscopist and the first person ever to be minerals pitchblende (UO2) and Pierre pioneered the Eugène-Anatole Demarçay found awarded two (she, Pierre Curie and chalcolite (Cu(UO2)2(PO4)2.12H2O) study of radiactivity a new atomic spectral line from Henri Becquerel had shared the to be more radioactive than pure and discovered two new the element, helping to confirm 1903 physics prize for their work on uranium, so reasoned that they must elements, radium and its status. -
Magnetism, Magnetic Properties, Magnetochemistry
Magnetism, Magnetic Properties, Magnetochemistry 1 Magnetism All matter is electronic Positive/negative charges - bound by Coulombic forces Result of electric field E between charges, electric dipole Electric and magnetic fields = the electromagnetic interaction (Oersted, Maxwell) Electric field = electric +/ charges, electric dipole Magnetic field ??No source?? No magnetic charges, N-S No magnetic monopole Magnetic field = motion of electric charges (electric current, atomic motions) Magnetic dipole – magnetic moment = i A [A m2] 2 Electromagnetic Fields 3 Magnetism Magnetic field = motion of electric charges • Macro - electric current • Micro - spin + orbital momentum Ampère 1822 Poisson model Magnetic dipole – magnetic (dipole) moment [A m2] i A 4 Ampere model Magnetism Microscopic explanation of source of magnetism = Fundamental quantum magnets Unpaired electrons = spins (Bohr 1913) Atomic building blocks (protons, neutrons and electrons = fermions) possess an intrinsic magnetic moment Relativistic quantum theory (P. Dirac 1928) SPIN (quantum property ~ rotation of charged particles) Spin (½ for all fermions) gives rise to a magnetic moment 5 Atomic Motions of Electric Charges The origins for the magnetic moment of a free atom Motions of Electric Charges: 1) The spins of the electrons S. Unpaired spins give a paramagnetic contribution. Paired spins give a diamagnetic contribution. 2) The orbital angular momentum L of the electrons about the nucleus, degenerate orbitals, paramagnetic contribution. The change in the orbital moment -
An Overview of Representational Analysis and Magnetic Space Groups
Magnetic Symmetry: an overview of Representational Analysis and Magnetic Space groups Stuart Calder Neutron Scattering Division Oak Ridge National Laboratory ORNL is managed by UT-Battelle, LLC for the US Department of Energy Overview Aim: Introduce concepts and tools to describe and determine magnetic structures • Basic description of magnetic structures and propagation vector • What are the ways to describe magnetic structures properly and to access the underlying physics? – Representational analysis – Magnetic space groups (Shubnikov groups) 2 Magnetic Symmetry: an overview of Representational Analysis and Magnetic Space groups Brief History of magnetic structures • ~500 BC: Ferromagnetism documented Sinan, in Greece, India, used in China ~200 BC • 1932 Neel proposes antiferromagnetism • 1943: First neutron experiments come out of WW2 Manhatten project at ORNL • 1951: Antiferromagnetism measured in MnO and Ferrimagnetism in Fe3O4 at ORNL by Shull and Wollan with neutron scattering • 1950-60: Shubnikov and Bertaut develop methods for magnetic structure description • Present/Future: - Powerful and accessible experimental and software tools available - Spintronic devices and Quantum Information Science 3 Magnetic Symmetry: an overview of Representational Analysis and Magnetic Space groups Intrinsic magnetic moments (spins) in ions • Consider an ion with unpaired electrons • Hund’s rule: maximize S/J m=gJJ (rare earths) m=gsS (transtion metals) core 2+ Ni has a localized magnetic moment of 2µB Ni2+ • Magnetic moment (or spin) is a classical -
Magnetic Point Groups
GDR MEETICC Matériaux, Etats ElecTroniques, Interaction et Couplages non Conventionnels Winter school 4 – 10 February 2018, Banyuls-sur-Mer, France CRYSTALLOGRAPHIC and MAGNETIC STRUCTURES from NEUTRON DIFFRACTION: the POWER of SYMMETRIES (Lecture II) Béatrice GRENIER & Gwenaëlle ROUSSE UGA & CEA, INAC/MEM/MDN UPMC & Collège de France, Grenoble, France Paris, France GDR MEETICC Banyuls, Feb. 2018 Global outline (Lectures II, and III) II- Magnetic structures Description in terms of propagation vector: the various orderings, examples Description in terms of symmetry: Magnetic point groups: time reversal, the 122 magnetic point groups Magnetic lattices: translations and anti-translations, the 36 magnetic lattices Magnetic space groups = Shubnikov groups III- Determination of nucl. and mag. structures from neutron diffraction Nuclear and magnetic neutron diffraction: structure factors, extinction rules Examples in powder neutron diffraction Examples in single-crystal neutron diffraction Interest of magnetic structure determination ? Some material from: J. Rodriguez-Carvajal, L. Chapon and M. Perez-Mato was used to prepare Lectures II and III GDR MEETICC Crystallographic and Magnetic Structures / Neutron Diffraction, Béatrice GRENIER & Gwenaëlle ROUSSE 1 Banyuls, Feb. 2018 Interest of magnetic structure determination Methods and Computing Programs Multiferroics Superconductors GDR MEETICC Crystallographic and Magnetic Structures / Neutron Diffraction, Béatrice GRENIER & Gwenaëlle ROUSSE 2 Banyuls, Feb. 2018 Interest of magnetic structure determination Nano particles Multiferroics Computing Methods Manganites, charge ordering orbital ordering Heavy Fermions 3 GDR MEETICC Crystallographic and Magnetic Structures / Neutron Diffraction, Béatrice GRENIER & Gwenaëlle ROUSSE 3 Banyuls, Feb. 2018 1. What is a magnetic structure ? A crystallographic structure consists in a long-range order of atoms, described by a unit cell, a space group, and atomic positions of the asymmetry unit. -
Magnetism Some Basics: a Magnet Is Associated with Magnetic Lines of Force, and a North Pole and a South Pole
Materials 100A, Class 15, Magnetic Properties I Ram Seshadri MRL 2031, x6129 [email protected]; http://www.mrl.ucsb.edu/∼seshadri/teach.html Magnetism Some basics: A magnet is associated with magnetic lines of force, and a north pole and a south pole. The lines of force come out of the north pole (the source) and are pulled in to the south pole (the sink). A current in a ring or coil also produces magnetic lines of force. N S The magnetic dipole (a north-south pair) is usually represented by an arrow. Magnetic fields act on these dipoles and tend to align them. The magnetic field strength H generated by N closely spaced turns in a coil of wire carrying a current I, for a coil length of l is given by: NI H = l The units of H are amp`eres per meter (Am−1) in SI units or oersted (Oe) in CGS. 1 Am−1 = 4π × 10−3 Oe. If a coil (or solenoid) encloses a vacuum, then the magnetic flux density B generated by a field strength H from the solenoid is given by B = µ0H −7 where µ0 is the vacuum permeability. In SI units, µ0 = 4π × 10 H/m. If the solenoid encloses a medium of permeability µ (instead of the vacuum), then the magnetic flux density is given by: B = µH and µ = µrµ0 µr is the relative permeability. Materials respond to a magnetic field by developing a magnetization M which is the number of magnetic dipoles per unit volume. The magnetization is obtained from: B = µ0H + µ0M The second term, µ0M is reflective of how certain materials can actually concentrate or repel the magnetic field lines. -
Experimental Search for High Curie Temperature Piezoelectric Ceramics with Combinatorial Approaches Wei Hu Iowa State University
Iowa State University Capstones, Theses and Graduate Theses and Dissertations Dissertations 2011 Experimental search for high Curie temperature piezoelectric ceramics with combinatorial approaches Wei Hu Iowa State University Follow this and additional works at: https://lib.dr.iastate.edu/etd Part of the Materials Science and Engineering Commons Recommended Citation Hu, Wei, "Experimental search for high Curie temperature piezoelectric ceramics with combinatorial approaches" (2011). Graduate Theses and Dissertations. 10246. https://lib.dr.iastate.edu/etd/10246 This Dissertation is brought to you for free and open access by the Iowa State University Capstones, Theses and Dissertations at Iowa State University Digital Repository. It has been accepted for inclusion in Graduate Theses and Dissertations by an authorized administrator of Iowa State University Digital Repository. For more information, please contact [email protected]. Experimental search for high Curie temperature piezoelectric ceramics with combinatorial approaches By Wei Hu A dissertation submitted to the graduate faculty in partial fulfillment of the requirements for the degree of DOCTOR OF PHILOSOPHY Major: Materials Science and Engineering Program of Study Committee: Xiaoli Tan, Co-major Professor Krishna Rajan, Co-major Professor Mufit Akinc, Hui Hu, Scott Beckman Iowa State University Ames, Iowa 2011 Copyright © Wei Hu, 2011. All rights reserved. ii Table of Contents Abstract ................................................................................................................................... -
Arxiv:1712.02418V2 [Cond-Mat.Str-El] 12 Oct 2018 Layers
Evidence for dynamic kagome ice E. Lhotel,1, ∗ S. Petit,2, y M. Ciomaga Hatnean,3 J. Ollivier,4 H. Mutka,4 E. Ressouche,5 M. R. Lees,3 and G. Balakrishnan3 1Institut N´eel,CNRS and Universit´eGrenoble Alpes, 38042 Grenoble, France 2Laboratoire L´eonBrillouin, CEA CNRS Universit Paris Saclay, CE-Saclay, F-91191 Gif-sur-Yvette, France 3Department of Physics, University of Warwick, Coventry, CV4 7AL, United Kingdom 4Institut Laue Langevin, F-38042 Grenoble, France 5INAC, CEA and Universit´eGrenoble Alpes, CEA Grenoble, F-38054 Grenoble, France The search for two-dimensional quantum spin liquids, exotic magnetic states remaining disordered down to zero temperature, has been a great challenge in frustrated magnetism over the last few decades. Recently, evidence for fractionalized excitations, called spinons, emerging from these states has been observed in kagome and triangular antiferromagnets. In contrast, quantum ferromagnetic spin liquids in two dimensions, namely quantum kagome ices, have been less investigated, yet their classical counterparts exhibit amazing properties, magnetic monopole crystals as well as magnetic fragmentation. Here we show that applying a magnetic field to the pyrochlore oxide Nd2Zr2O7, which has been shown to develop three-dimensional quantum magnetic fragmentation in zero field, results in a dimensional reduction, creating a dynamic kagome ice state: the spin excitation spectrum determined by neutron scattering encompasses a flat mode with a six arm shape akin to the kagome ice structure factor, from which dispersive branches emerge. I. INTRODUCTION (a) The two-dimensional kagome and three-dimensional pyrochlore structures are low connectivity lattices based (b) on corner sharing triangles or tetrahedra respectively. -
Spin-Wave Calculations for Low-Dimensional Magnets
Spin-Wave Calculations for Low-Dimensional Magnets Dissertation zur Erlangung des Doktorgrades der Naturwissenschaften vorgelegt beim Fachbereich Physik der Johann Wolfgang Goethe - Universit¨at in Frankfurt am Main von Ivan Spremo aus Ljubljana Frankfurt 2006 (D F 1) vom Fachbereich Physik der Johann Wolfgang Goethe - Universit¨at als Dissertation angenommen. Dekan: Prof. Dr. W. Aßmus Gutachter: Prof. Dr. P. Kopietz Prof. Dr. M.-R. Valenti Datum der Disputation: 21. Juli 2006 Fur¨ meine Eltern Marija und Danilo und fur¨ Christine i Contents 1 Introduction 1 2 Magnetic insulators 5 2.1 Exchange interaction . 5 2.2 Order parameters and disorder in low dimensions . 9 2.3 Low-energy excitations . 11 3 Quantum Monte Carlo methods for spin systems 13 3.1 Handscomb's scheme . 14 3.2 Stochastic Series Expansion . 15 3.3 ALPS . 16 4 Representing spin operators in terms of canonical bosons 17 4.1 Ordered state: Dyson-Maleev bosons . 17 4.2 Spin-waves in non-collinear spin configurations . 18 4.2.1 General bosonic Hamiltonian . 18 4.2.2 Classical ground state . 21 4.3 Holstein-Primakoff bosons . 22 4.4 Schwinger bosons . 23 5 Spin-wave theory at constant order parameter 25 5.1 Thermodynamics at constant order parameter . 26 5.1.1 Thermodynamic potentials and equations of state . 26 5.1.2 Conjugate field . 28 5.2 Spin waves in a Heisenberg ferromagnet . 29 5.2.1 Classical ground state . 29 5.2.2 Linear spin-wave theory . 31 5.2.3 Dyson-Maleev Vertex . 32 5.2.4 Hartree-Fock approximation . 33 5.2.5 Two-loop correction . -
Neutron Diffraction Studies of Magnetic Ordering in Superconducting Erni2b2c and Tmni2b2c in an Applied Magnetic Field
Risø–R–1440(EN) Neutron diffraction stud- ies of magnetic ordering in superconducting ErNi2B2C and TmNi2B2C in an ap- plied magnetic field Katrine Nørgaard Toft Risø National Laboratory, Roskilde Faculty of Science, University of Copenhagen January 2004 Abstract This thesis describes neutron diffraction studies of the long-range magnetic or- dering of superconducting ErNi2B2C and TmNi2B2C in an applied magnetic field. The magnetic structures in an applied field are especially interesting because the field suppresses the superconducting order parameter and therefore the magnetic properties can be studied while varying the strength of superconductivity. ErNi2B2C: For magnetic fields along all three symmetry directions, the observed magnetic structures have a period corresponding to the Fermi surface nesting structure. The phase diagrams present all the observed magnetic structures, and the spin configuration of the structures are well understood in the context of the mean field model by Jensen et al. [1]. However, two results remain unresolved: 1. When B applying the magnetic field along [010], the minority domain (QN=(0,Q,0) with moments perpendicular to the field) shows no signs of hysteresis. I expected it to be a meta stable state which would be gradually suppressed by a magnetic field, and when decreasing the field it would not reappear until some small field comparable to the demagnetization field of 0.1 T. 2. When the field is applied along [110], the magnetic structure rotates a small angle of 0.5o away from the symmetry direction. TmNi2B2C: A magnetic field applied in the [100] direction suppresses the zero field magnetic structure QF =(0.094, 0.094, 0) (TN = 1.6 K), in favor of the Fermi surface nest- ing structure QN =(0.483, 0, 0). -
Screening Magnetic Two-Dimensional Atomic Crystals with Nontrivial Electronic Topology
Screening magnetic two-dimensional atomic crystals with nontrivial electronic topology Hang Liu,†,¶ Jia-Tao Sun,*,†,¶ Miao Liu,† and Sheng Meng*,†,‡,¶ † Beijing National Laboratory for Condensed Matter Physics and Institute of Physics, Chinese Academy of Sciences, Beijing 100190, People’s Republic of China ‡ Collaborative Innovation Center of Quantum Matter, Beijing 100190, People’s Republic of China ¶ University of Chinese Academy of Sciences, Beijing 100049, People’s Republic of China Corresponding Authors *E-mail: [email protected] (J.T.S.). *E-mail: [email protected] (S.M.). ABSTRACT: To date only a few two-dimensional (2D) magnetic crystals were experimentally confirmed, such as CrI3 and CrGeTe3, all with very low Curie temperatures (TC). High-throughput first-principles screening over a large set of materials yields 89 magnetic monolayers including 56 ferromagnetic (FM) and 33 antiferromagnetic compounds. Among them, 24 FM monolayers are promising candidates possessing TC higher than that of CrI3. High TC monolayers with fascinating electronic phases are identified: (i) quantum anomalous and valley Hall effects coexist in a single material RuCl3 or VCl3, leading to a valley-polarized quantum anomalous Hall state; (ii) TiBr3, Co2NiO6 and V2H3O5 are revealed to be half-metals. More importantly, a new type of fermion dubbed type-II Weyl ring is discovered in ScCl. Our work provides a database of 2D magnetic materials, which could guide experimental realization of high-temperature magnetic monolayers with exotic electronic states for future spintronics and quantum computing applications. KEYWORDS: Magnetic two-dimensional crystals, high throughput calculations, quantum anomalous Hall effect, valley Hall effect. 1 / 12 The discovery of two-dimensional (2D) materials opens a new avenue with rich physics promising for applications in a variety of subjects including optoelectronics, valleytronics, and spintronics, many of which benefit from the emergence of Dirac/Weyl fermions.