Magnetic Studies of Single Crystal Intermetallics Evan M
Total Page:16
File Type:pdf, Size:1020Kb
Load more
Recommended publications
-
Arxiv:Cond-Mat/0106646 29 Jun 2001 Landau Diamagnetism Revisited
Landau Diamagnetism Revisited Sushanta Dattagupta†,**, Arun M. Jayannavar‡ and Narendra Kumar# †S.N. Bose National Centre for Basic Sciences, Block JD, Sector III, Salt Lake, Kolkata 700 098, India ‡Institute of Physics, Sachivalaya Marg, Bhubaneswar 751 005, India #Raman Research Institute, Bangalore 560 080, India The problem of diamagnetism, solved by Landau, continues to pose fascinating issues which have relevance even today. These issues relate to inherent quantum nature of the problem, the role of boundary and dissipation, the meaning of thermodynamic limits, and above all, the quantum–classical crossover occasioned by environment- induced decoherence. The Landau diamagnetism provides a unique paradigm for discussing these issues, the significance of which is far-reaching. Our central result connects the mean orbital magnetic moment, a thermodynamic property, with the electrical resistivity, which characterizes transport properties of material. In this communication, we wish to draw the attention of Peierls to term diamagnetism as one of the surprises in the reader to certain enigmatic issues concerning dia- theoretical physics4. Landau’s pathbreaking result also magnetism. Indeed, diamagnetism can be used as a demonstrated that the calculation of diamagnetic suscep- prototype phenomenon to illustrate the essential role of tibility did indeed require an explicit quantum treatment. quantum mechanics, surface–boundary, dissipation and Turning to the classical domain, two of the present nonequilibrium statistical mechanics itself. authors had worried, some years ago, about the issue: Diamagnetism is a material property that characterizes does the BV theorem survive dissipation5? This is a natu- the response of an ensemble of charged particles (more ral question to ask as dissipation is a ubiquitous property specifically, electrons) to an applied magnetic field. -
SPASER As a Complex System: Femtosecond Dynamics Traced by Ab-Initio Simulations
SPASER as a complex system: femtosecond dynamics traced by ab-initio simulations Item Type Conference Paper Authors Gongora, J. S. Totero; Miroshnichenko, Andrey E.; Kivshar, Yuri S.; Fratalocchi, Andrea Citation Juan Sebastian Totero Gongora ; Andrey E. Miroshnichenko ; Yuri S. Kivshar and Andrea Fratalocchi " SPASER as a complex system: femtosecond dynamics traced by ab-initio simulations ", Proc. SPIE 9746, Ultrafast Phenomena and Nanophotonics XX, 974618 (March 14, 2016); doi:10.1117/12.2212967; http:// dx.doi.org/10.1117/12.2212967 Eprint version Publisher's Version/PDF DOI 10.1117/12.2212967 Publisher SPIE-Intl Soc Optical Eng Journal Ultrafast Phenomena and Nanophotonics XX Rights Copyright 2016 Society of Photo Optical Instrumentation Engineers. One print or electronic copy may be made for personal use only. Systematic reproduction and distribution, duplication of any material in this paper for a fee or for commercial purposes, or modification of the content of the paper are prohibited. Download date 27/09/2021 00:14:10 Link to Item http://hdl.handle.net/10754/619757 SPASER as a complex system: femtosecond dynamics traced by ab-initio simulations Juan Sebastian Totero Gongoraa, Andrey E. Miroshnichenkob, Yuri S. Kivsharb, and Andrea Fratalocchia aPRIMALIGHT, King Abdullah University of Science and Technology (KAUST),Thuwal 23955-6900, Saudi Arabia bNonlinear Physics Centre, Australian National University, Canberra ACT 2601, Australia. ABSTRACT Integrating coherent light sources at the nanoscale with spasers is one of the most promising applications of plasmonics. A spaser is a nano-plasmonic counterpart of a laser, with photons replaced by surface plasmon polaritons and the resonant cavity replaced by a nanoparticle supporting localized plasmonic modes. -
Phase Transitions in Spin Glasses
Phase Transitions in Spin Glasses Peter Young Talk available at http://physics.ucsc.edu/˜peter/talks/columbia.pdf e-mail:[email protected] Supported by the Hierarchical Systems Research Foundation. Recent collaborators: H. G. Katzgraber, L. W. Lee, J. Pixley, D. Larson, V. Martin-Mayor, A. Tarancon, L. A. Fernandez, S. Gaviro, Colloquium at Columbia University, October 19, 2009. – p.1 Overview • Basic Introduction • What is a spin glass? Why are they important? • Why are Monte Carlo simulations for spin glasses hard? • Try to answer two important questions concerning phase transitions in spin glasses: • Is there a phase transition in an isotropic Heisenberg spin glass? • Is there a transition in an Ising spin glass in a magnetic field (Almeida-Thouless line)? – p.2 What is a spin glass? A system with disorder and frustration. or Most theory uses the simplest model with these ingredients: the Edwards-Anderson Model: H = − Jij Si · Sj − hi · Si . i,j i hXi X Interactions are quenched and are random (have either sign). 2 1/2 Take a Gaussian distribution: [Jij ]av = 0; [Jij ]av = J (= 1) Spins, Si, fluctuate and have m–components: m = 1 (Ising) m = 2 (XY) m = 3 (Heisenberg). – p.3 Spin Glass Systems • Metals: Diluted magnetic atoms, e.g. Mn, in non-magnetic metal, e.g. Cu. RKKY interaction: cos(2kF Rij ) Jij ∼ 3 Rij Random in magnitude and sign, which gives frustration. Note: Mn (S-state ion) has little anisotropy; → Heisenberg spin glass. • Important because relevant to other systems: • “Vortex glass” transition in superconductors • Optimization problems in computer science (including solving optimization problems on a quantum computer) • Protein folding • Error correcting codes – p.4 Slow Dynamics (free) energy Slow dynamics The dynamics is very slow barrier at low T . -
Solid State Physics 2 Lecture 5: Electron Liquid
Physics 7450: Solid State Physics 2 Lecture 5: Electron liquid Leo Radzihovsky (Dated: 10 March, 2015) Abstract In these lectures, we will study itinerate electron liquid, namely metals. We will begin by re- viewing properties of noninteracting electron gas, developing its Greens functions, analyzing its thermodynamics, Pauli paramagnetism and Landau diamagnetism. We will recall how its thermo- dynamics is qualitatively distinct from that of a Boltzmann and Bose gases. As emphasized by Sommerfeld (1928), these qualitative di↵erence are due to the Pauli principle of electons’ fermionic statistics. We will then include e↵ects of Coulomb interaction, treating it in Hartree and Hartree- Fock approximation, computing the ground state energy and screening. We will then study itinerate Stoner ferromagnetism as well as various response functions, such as compressibility and conduc- tivity, and screening (Thomas-Fermi, Debye). We will then discuss Landau Fermi-liquid theory, which will allow us understand why despite strong electron-electron interactions, nevertheless much of the phenomenology of a Fermi gas extends to a Fermi liquid. We will conclude with discussion of electrons on the lattice, treated within the Hubbard and t-J models and will study transition to a Mott insulator and magnetism 1 I. INTRODUCTION A. Outline electron gas ground state and excitations • thermodynamics • Pauli paramagnetism • Landau diamagnetism • Hartree-Fock theory of interactions: ground state energy • Stoner ferromagnetic instability • response functions • Landau Fermi-liquid theory • electrons on the lattice: Hubbard and t-J models • Mott insulators and magnetism • B. Background In these lectures, we will study itinerate electron liquid, namely metals. In principle a fully quantum mechanical, strongly Coulomb-interacting description is required. -
Arxiv:Cond-Mat/0503344 V1 15 Mar 2005 Local Vs. Global Variables For
Local vs. Global Variables for Spin Glasses C. M. Newman∗ D. L. Stein† newman@ cims.nyu.edu dls @ physics.arizona.edu Courant Institute of Mathematical Sciences Depts. of Physics and Mathematics New York University University of Arizona New York, NY 10012, USA Tucson, AZ 85721, USA Abstract We discuss a framework for understanding why spin glasses differ so remarkably from ho- mogeneous systems like ferromagnets, in the context of the sharply divergent low temperature behavior of short- and infinite-range versions of the same model. Our analysis is grounded in understanding the distinction between two broad classes of thermodynamic variables – those that describe the global features of a macroscopic system, and those that describe, or are sen- sitive to, its local features. In homogeneous systems both variables generally behave similarly, but this is not at all so in spin glasses. In much of the literature these two different classes of variables were commingled and confused. By analyzing their quite different behaviors in finite- and infinite-range spin glass models, we see the fundamental reason why the two sys- tems possess very different types of low-temperature phases. In so doing, we also reconcile apparent discrepancies between the infinite-volume limit and the behavior of large, finite vol- umes, and provide tools for understanding inhomogeneous systems in a wide array of contexts. We further propose a set of ‘global variables’ that are definable and sensible for both short- range and infinite-range spin glasses, and allow a meaningful basis for comparison of their arXiv:cond-mat/0503344 v1 15 Mar 2005 low-temperature properties. -
Study of Spin Glass and Cluster Ferromagnetism in Rusr2eu1.4Ce0.6Cu2o10-Δ Magneto Superconductor Anuj Kumar, R
Study of spin glass and cluster ferromagnetism in RuSr2Eu1.4Ce0.6Cu2O10-δ magneto superconductor Anuj Kumar, R. P. Tandon, and V. P. S. Awana Citation: J. Appl. Phys. 110, 043926 (2011); doi: 10.1063/1.3626824 View online: http://dx.doi.org/10.1063/1.3626824 View Table of Contents: http://jap.aip.org/resource/1/JAPIAU/v110/i4 Published by the American Institute of Physics. Related Articles Annealing effect on the excess conductivity of Cu0.5Tl0.25M0.25Ba2Ca2Cu3O10−δ (M=K, Na, Li, Tl) superconductors J. Appl. Phys. 111, 053914 (2012) Effect of columnar grain boundaries on flux pinning in MgB2 films J. Appl. Phys. 111, 053906 (2012) The scaling analysis on effective activation energy in HgBa2Ca2Cu3O8+δ J. Appl. Phys. 111, 07D709 (2012) Magnetism and superconductivity in the Heusler alloy Pd2YbPb J. Appl. Phys. 111, 07E111 (2012) Micromagnetic analysis of the magnetization dynamics driven by the Oersted field in permalloy nanorings J. Appl. Phys. 111, 07D103 (2012) Additional information on J. Appl. Phys. Journal Homepage: http://jap.aip.org/ Journal Information: http://jap.aip.org/about/about_the_journal Top downloads: http://jap.aip.org/features/most_downloaded Information for Authors: http://jap.aip.org/authors Downloaded 12 Mar 2012 to 14.139.60.97. Redistribution subject to AIP license or copyright; see http://jap.aip.org/about/rights_and_permissions JOURNAL OF APPLIED PHYSICS 110, 043926 (2011) Study of spin glass and cluster ferromagnetism in RuSr2Eu1.4Ce0.6Cu2O10-d magneto superconductor Anuj Kumar,1,2 R. P. Tandon,2 and V. P. S. Awana1,a) 1Quantum Phenomena and Application Division, National Physical Laboratory (CSIR), Dr. -
Arxiv:1902.01645V1 [Cond-Mat.Mtrl-Sci] 5 Feb 2019 Magnetic Phases of Fe-Cr Alloys Are Fairly Complex
The Dynamics of Magnetism in Fe-Cr Alloys with Cr Clustering Jacob B. J. Chapman,∗ Pui-Wai Ma, and S. L. Dudarev UK Atomic Energy Authority, Culham Science Centre, Oxfordshire, OX14 3DB, United Kingdom The dynamics of magnetic moments in iron-chromium alloys with different levels of Cr clustering show unusual features resulting from the fact that even in a perfect body-centred cubic structure, magnetic moments experience geometric magnetic frustration resembling that of a spin glass. Due to the long range exchange coupling and configuration randomness, magnetic moments of Cr solutes remain non-collinear at all temperatures. To characterise magnetic properties of Fe-Cr alloys, we explore the temperature dependence of magnetisation, susceptibility, Curie temperature and spin- spin correlations with spatial resolution. The static and dynamic magnetic properties are correlated with the microstructure of Fe-Cr, where magnetisation and susceptibility are determined by the size of Cr precipitates at nominal Cr concentrations. The Curie temperature is always maximised when the solute concentration of Cr in the α phase is close to 5 to 6 at.%, and the susceptibility of Fe atoms is always enhanced at the boundary between a precipitate and solid solution. Interaction between Cr and Fe stimulates magnetic disorder, lowering the effective Curie temperature. Dynamic simulation of evolution of magnetic correlations shows that the spin-spin relaxation time in Fe-Cr alloys is in the 20 to 40 ps range. I. INTRODUCTION and 84 at.% Cr, Fe magnetic moments prevent long range AFM-like correlations, causing the moments to freeze 15 Iron and chromium are the main components of steels. -
Condensation of Bosons with Several Degrees of Freedom Condensación De Bosones Con Varios Grados De Libertad
Condensation of bosons with several degrees of freedom Condensación de bosones con varios grados de libertad Trabajo presentado por Rafael Delgado López1 para optar al título de Máster en Física Fundamental bajo la dirección del Dr. Pedro Bargueño de Retes2 y del Prof. Fernando Sols Lucia3 Universidad Complutense de Madrid Junio de 2013 Calificación obtenida: 10 (MH) 1 [email protected], Dep. Física Teórica I, Universidad Complutense de Madrid 2 [email protected], Dep. Física de Materiales, Universidad Complutense de Madrid 3 [email protected], Dep. Física de Materiales, Universidad Complutense de Madrid Abstract The condensation of the spinless ideal charged Bose gas in the presence of a magnetic field is revisited as a first step to tackle the more complex case of a molecular condensate, where several degrees of freedom have to be taken into account. In the charged bose gas, the conventional approach is extended to include the macroscopic occupation of excited kinetic states lying in the lowest Landau level, which plays an essential role in the case of large magnetic fields. In that limit, signatures of two diffuse phase transitions (crossovers) appear in the specific heat. In particular, at temperatures lower than the cyclotron frequency, the system behaves as an effectively one-dimensional free boson system, with the specific heat equal to (1/2) NkB and a gradual condensation at lower temperatures. In the molecular case, which is currently in progress, we have studied the condensation of rotational levels in a two–dimensional trap within the Bogoliubov approximation, showing that multi–step condensation also occurs. -
Bose-Einstein Condensation in Quantum Glasses
Motivations The quantum cavity method A lattice model for the superglass Discussion Conclusions Bose-Einstein condensation in Quantum Glasses Giuseppe Carleo, Marco Tarzia, and Francesco Zamponi∗ Phys. Rev. Lett. 103, 215302 (2009) Collaborators: Florent Krzakala, Laura Foini, Alberto Rosso, Guilhem Semerjian ∗Laboratoire de Physique Th´eorique, Ecole Normale Sup´erieure, 24 Rue Lhomond, 75231 Paris Cedex 05 March 29, 2010 Motivations The quantum cavity method A lattice model for the superglass Discussion Conclusions Outline 1 Motivations Supersolidity of He4 Helium 4: Monte Carlo results 2 The quantum cavity method Regular lattices, Bethe lattices and random graphs Recursion relations Bose-Hubbard models on the Bethe lattice 3 A lattice model for the superglass Extended Hubbard model on a random graph Results A variational argument 4 Discussion Disordered Bose-Hubbard model: the Bose glass 3D spin glass model with quenched disorder Quantum Biroli-M´ezard model: a lattice glass model 5 Conclusions Motivations The quantum cavity method A lattice model for the superglass Discussion Conclusions Outline 1 Motivations Supersolidity of He4 Helium 4: Monte Carlo results 2 The quantum cavity method Regular lattices, Bethe lattices and random graphs Recursion relations Bose-Hubbard models on the Bethe lattice 3 A lattice model for the superglass Extended Hubbard model on a random graph Results A variational argument 4 Discussion Disordered Bose-Hubbard model: the Bose glass 3D spin glass model with quenched disorder Quantum Biroli-M´ezard model: a lattice glass model 5 Conclusions Experimental Results Discovery by Kim & Chan in He4 (Nature & Science 2004). Motivations• The quantumExperimental cavity method A lattice modelResults for the superglass Discussion Conclusions Reproduced after by many4 other groups. -
Introduction to AC Susceptibility
QuantumDesign Introduction to: AC Susceptibility AC Magnetic Measurements Dinesh Martien Introduction AC magnetic measurements, in which an AC field is applied to a sample and the resulting AC moment is measured, are an important tool for characterizing many materials. Because the induced sample moment is time-dependent, AC measurements yield information about magnetization dynamics which are not AC Magnetometry obtained in DC measurements, where the sample moment is constant during the measurement time. This application note In AC magnetic measurements, a small AC drive magnetic field will briefly describe how AC magnetic measurements are is superimposed on the DC field, causing a time-dependent performed, discuss the meaning of the data that come out of moment in the sample. The field of the time-dependent an AC measurement, and show some measurement examples. moment induces a current in the pickup coils, allowing meas- urement without sample motion. The detection circuitry is configured to detect only in a narrow frequency band, normally DC Magnetometry at the fundamental frequency (that of the AC drive field). DC magnetic measurements determine the equilibrium value In order to understand what is measured in AC magnetometry, of the magnetization in a sample. The sample is magnetized first consider very low frequencies, where the measurement is by a constant magnetic field and the magnetic moment of the most similar to DC magnetometry. In this case, the magnetic sample is measured, producing a DC magnetization curve moment of the sample follows the M(H) curve that would be M(H) . The moment is measured by force, torque or induc- measured in a DC experiment. -
Pauli Paramagnetism of an Ideal Fermi Gas
Pauli paramagnetism of an ideal Fermi gas The MIT Faculty has made this article openly available. Please share how this access benefits you. Your story matters. Citation Lee, Ye-Ryoung, Tout T. Wang, Timur M. Rvachov, Jae-Hoon Choi, Wolfgang Ketterle, and Myoung-Sun Heo. "Pauli paramagnetism of an ideal Fermi gas." Phys. Rev. A 87, 043629 (April 2013). © 2013 American Physical Society As Published http://dx.doi.org/10.1103/PhysRevA.87.043629 Publisher American Physical Society Version Final published version Citable link http://hdl.handle.net/1721.1/88740 Terms of Use Article is made available in accordance with the publisher's policy and may be subject to US copyright law. Please refer to the publisher's site for terms of use. PHYSICAL REVIEW A 87, 043629 (2013) Pauli paramagnetism of an ideal Fermi gas Ye-Ryoung Lee,1 Tout T. Wang,1,2 Timur M. Rvachov,1 Jae-Hoon Choi,1 Wolfgang Ketterle,1 and Myoung-Sun Heo1,* 1MIT-Harvard Center for Ultracold Atoms, Research Laboratory of Electronics, Department of Physics, Massachusetts Institute of Technology, Cambridge, Massachusetts 02139, USA 2Department of Physics, Harvard University, Cambridge, Massachusetts 02138, USA (Received 7 January 2013; published 24 April 2013) We show how to use trapped ultracold atoms to measure the magnetic susceptibility of a two-component Fermi gas. The method is illustrated for a noninteracting gas of 6Li, using the tunability of interactions around a wide Feshbach resonance. The susceptibility versus effective magnetic field is directly obtained from the inhomogeneous density profile of the trapped atomic cloud. The wings of the cloud realize the high-field limit where the polarization approaches 100%, which is not accessible for an electron gas. -
Energy and Charge Transfer in Open Plasmonic Systems
Energy and Charge Transfer in Open Plasmonic Systems Niket Thakkar A dissertation submitted in partial fulfillment of the requirements for the degree of Doctor of Philosophy University of Washington 2017 Reading Committee: David J. Masiello Randall J. LeVeque Mathew J. Lorig Daniel R. Gamelin Program Authorized to Offer Degree: Applied Mathematics ©Copyright 2017 Niket Thakkar University of Washington Abstract Energy and Charge Transfer in Open Plasmonic Systems Niket Thakkar Chair of the Supervisory Committee: Associate Professor David J. Masiello Chemistry Coherent and collective charge oscillations in metal nanoparticles (MNPs), known as localized surface plasmons, offer unprecedented control and enhancement of optical processes on the nanoscale. Since their discovery in the 1950's, plasmons have played an important role in understanding fundamental properties of solid state matter and have been used for a variety of applications, from single molecule spectroscopy to directed radiation therapy for cancer treatment. More recently, experiments have demonstrated quantum interference between optically excited plasmonic materials, opening the door for plasmonic applications in quantum information and making the study of the basic quantum mechanical properties of plasmonic structures an important research topic. This text describes a quantitatively accurate, versatile model of MNP optics that incorporates MNP geometry, local environment, and effects due to the quantum properties of conduction electrons and radiation. We build the theory from