Anthony Schuyler Arrott

Last updated
Anthony Arrott
Born(1928-04-01)April 1, 1928
Pittsburgh, Pennsylvania, US
DiedFebruary 29, 2024(2024-02-29) (aged 95)
Burnaby, B.C., Canada.
Nationality Canadian
Alma mater Carnegie Institute of Technology
Known for Arrott plot
Scientific career
Fields Physics
Institutions Simon Fraser University
Doctoral advisor Jacob E. Goldman

Anthony Schuyler Arrott (born April 1, 1928) was an American-born Canadian physicist, and a professor at Carnegie Institute of Technology and Simon Fraser University. He was a specialist in condensed matter physics, the physics of magnetism, and liquid crystals. He was the author of over 200 scientific papers. [1] Arrott is the subject of the 2020 documentary Portrait, directed by Lily Ekimian and A.T. Ragheb. [2]

Contents

Early work

Arrott wrote his PhD thesis at the Carnegie Institute of Technology on the magnetic properties of Nickel alloys. [3]

After working at Carnegie Tech from 1953 to 1956, he joined the physics department of the Ford Scientific Laboratory in Dearborn, Michigan, where he studied the magnetic properties of iron alloys. [4]

Research area

In 1957, he suggested a straightforward criterion for ferromagnetism from observations of magnetic isotherms. [5] This method was called Arrott plots. [6] [7] In collaboration with Murray J. Press, he gave a description of surface singularities in liquid-crystal droplets. [8] A lot of works are devoted to the properties of ferromagnetic samples (for example the so-called Arrott's cylinder [9] ) with micrometer and sub-micrometer sizes. [10] [11] [12] Commissioned in 1978, Arrott designed the Thermal Neutron Facility at the TRIUMF cyclotron. [1]

Recognition

See also

Related Research Articles

<span class="mw-page-title-main">Condensed matter physics</span> Branch of physics

Condensed matter physics is the field of physics that deals with the macroscopic and microscopic physical properties of matter, especially the solid and liquid phases that arise from electromagnetic forces between atoms and electrons. More generally, the subject deals with condensed phases of matter: systems of many constituents with strong interactions among them. More exotic condensed phases include the superconducting phase exhibited by certain materials at extremely low cryogenic temperatures, the ferromagnetic and antiferromagnetic phases of spins on crystal lattices of atoms, the Bose–Einstein condensates found in ultracold atomic systems, and liquid crystals. Condensed matter physicists seek to understand the behavior of these phases by experiments to measure various material properties, and by applying the physical laws of quantum mechanics, electromagnetism, statistical mechanics, and other physics theories to develop mathematical models and predict the properties of extremely large groups of atoms.

<span class="mw-page-title-main">Ferromagnetism</span> Mechanism by which materials form into and are attracted to magnets

Ferromagnetism is a property of certain materials that results in a significant, observable magnetic permeability, and in many cases, a significant magnetic coercivity, allowing the material to form a permanent magnet. Ferromagnetic materials are noticeably attracted to a magnet, a consequence of their substantial magnetic permeability.

<span class="mw-page-title-main">Antiferromagnetism</span> Regular pattern of magnetic moment ordering

In materials that exhibit antiferromagnetism, the magnetic moments of atoms or molecules, usually related to the spins of electrons, align in a regular pattern with neighboring spins pointing in opposite directions. This is, like ferromagnetism and ferrimagnetism, a manifestation of ordered magnetism. The phenomenon of antiferromagnetism was first introduced by Lev Landau in 1933.

<span class="mw-page-title-main">Curie temperature</span> Temperature above which magnetic properties change

In physics and materials science, the Curie temperature (TC), or Curie point, is the temperature above which certain materials lose their permanent magnetic properties, which can (in most cases) be replaced by induced magnetism. The Curie temperature is named after Pierre Curie, who showed that magnetism was lost at a critical temperature.

Magnetostriction is a property of magnetic materials that causes them to change their shape or dimensions during the process of magnetization. The variation of materials' magnetization due to the applied magnetic field changes the magnetostrictive strain until reaching its saturation value, λ. The effect was first identified in 1842 by James Joule when observing a sample of iron.

Remanence or remanent magnetization or residual magnetism is the magnetization left behind in a ferromagnetic material after an external magnetic field is removed. Colloquially, when a magnet is "magnetized", it has remanence. The remanence of magnetic materials provides the magnetic memory in magnetic storage devices, and is used as a source of information on the past Earth's magnetic field in paleomagnetism. The word remanence is from remanent + -ence, meaning "that which remains".

<span class="mw-page-title-main">Coercivity</span> Resistance of a ferromagnetic material to demagnetization by an external magnetic field

Coercivity, also called the magnetic coercivity, coercive field or coercive force, is a measure of the ability of a ferromagnetic material to withstand an external magnetic field without becoming demagnetized. Coercivity is usually measured in oersted or ampere/meter units and is denoted HC.

In physics, a ferromagnetic material is said to have magnetocrystalline anisotropy if it takes more energy to magnetize it in certain directions than in others. These directions are usually related to the principal axes of its crystal lattice. It is a special case of magnetic anisotropy. In other words, the excess energy required to magnetize a specimen in a particular direction over that required to magnetize it along the easy direction is called crystalline anisotropy energy.

<span class="mw-page-title-main">Magnon</span> Spin 1 quasiparticle; quantum of a spin wave

A magnon is a quasiparticle, a collective excitation of the spin structure of an electron in a crystal lattice. In the equivalent wave picture of quantum mechanics, a magnon can be viewed as a quantized spin wave. Magnons carry a fixed amount of energy and lattice momentum, and are spin-1, indicating they obey boson behavior.

Exchange bias or exchange anisotropy occurs in bilayers of magnetic materials where the hard magnetization behavior of an antiferromagnetic thin film causes a shift in the soft magnetization curve of a ferromagnetic film. The exchange bias phenomenon is of tremendous utility in magnetic recording, where it is used to pin the state of the readback heads of hard disk drives at exactly their point of maximum sensitivity; hence the term "bias."

Micromagnetics is a field of physics dealing with the prediction of magnetic behaviors at sub-micrometer length scales. The length scales considered are large enough for the atomic structure of the material to be ignored, yet small enough to resolve magnetic structures such as domain walls or vortices.

<span class="mw-page-title-main">Spin ice</span>

A spin ice is a magnetic substance that does not have a single minimal-energy state. It has magnetic moments (i.e. "spin") as elementary degrees of freedom which are subject to frustrated interactions. By their nature, these interactions prevent the moments from exhibiting a periodic pattern in their orientation down to a temperature much below the energy scale set by the said interactions. Spin ices show low-temperature properties, residual entropy in particular, closely related to those of common crystalline water ice. The most prominent compounds with such properties are dysprosium titanate (Dy2Ti2O7) and holmium titanate (Ho2Ti2O7). The orientation of the magnetic moments in spin ice resembles the positional organization of hydrogen atoms (more accurately, ionized hydrogen, or protons) in conventional water ice (see figure 1).

<span class="mw-page-title-main">Helimagnetism</span>

Helimagnetism is a form of magnetic ordering where spins of neighbouring magnetic moments arrange themselves in a spiral or helical pattern, with a characteristic turn angle of somewhere between 0 and 180 degrees. It results from the competition between ferromagnetic and antiferromagnetic exchange interactions. It is possible to view ferromagnetism and antiferromagnetism as helimagnetic structures with characteristic turn angles of 0 and 180 degrees respectively. Helimagnetic order breaks spatial inversion symmetry, as it can be either left-handed or right-handed in nature.

<span class="mw-page-title-main">Amikam Aharoni</span> Israeli physicist

Amikam Aharoni was an Israeli physicist who has made numerous contributions to the fields of magnetism.

In condensed matter physics, magnetic anisotropy describes how an object's magnetic properties can be different depending on direction. In the simplest case, there is no preferential direction for an object's magnetic moment. It will respond to an applied magnetic field in the same way, regardless of which direction the field is applied. This is known as magnetic isotropy. In contrast, magnetically anisotropic materials will be easier or harder to magnetize depending on which way the object is rotated.

In physics, the Landau–Lifshitz–Gilbert equation, named for Lev Landau, Evgeny Lifshitz, and T. L. Gilbert, is a name used for a differential equation describing the precessional motion of magnetization M in a solid. It is a modification by Gilbert of the original equation of Landau and Lifshitz.

In magnetism, single domain refers to the state of a ferromagnet in which the magnetization does not vary across the magnet. A magnetic particle that stays in a single domain state for all magnetic fields is called a single domain particle. Such particles are very small. They are also very important in a lot of applications because they have a high coercivity. They are the main source of hardness in hard magnets, the carriers of magnetic storage in tape drives, and the best recorders of the ancient Earth's magnetic field.

<span class="mw-page-title-main">Arrott plot</span>

In condensed matter physics, an Arrott plot is a plot of the square of the magnetization of a substance, against the ratio of the applied magnetic field to magnetization at one fixed temperature(s). Arrott plots are an easy way of determining the presence of ferromagnetic order in a material. They are named after American physicist Anthony Arrott who introduced them as a technique for studying magnetism in 1957.

In electromagnetism and materials science, the Jiles–Atherton model of magnetic hysteresis was introduced in 1984 by David Jiles and D. L. Atherton. This is one of the most popular models of magnetic hysteresis. Its main advantage is the fact that this model enables connection with physical parameters of the magnetic material. Jiles–Atherton model enables calculation of minor and major hysteresis loops. The original Jiles–Atherton model is suitable only for isotropic materials. However, an extension of this model presented by Ramesh et al. and corrected by Szewczyk enables the modeling of anisotropic magnetic materials.

In condensed matter physics, the Slater–Pauling rule states that adding an element to a metal alloy will reduce the alloy's saturation magnetization by an amount proportional to the number of valence electrons outside of the added element's d shell. Conversely, elements with a partially filled d shell will increase the magnetic moment by an amount proportional to number of missing electrons. Investigated by the physicists John C. Slater and Linus Pauling in the 1930s, the rule is a useful approximation for the magnetic properties of many transition metals.

References

  1. 1 2 Goldfarb, R. B. (2016). "About the Cover". IEEE Magnetics Letters . 7: 0000401. doi:10.1109/LMAG.2016.2632141.
  2. "Portrait". Dog Door Films. Archived from the original on 2020-07-06. Retrieved July 6, 2020.
  3. Arrott, Anthony (1954-05-01). DTIC AD0034763: The Magnetization of Some Alloys of Nickel and the Collective Electron Theory of Ferromagnetism. Internet Archive (PhD). Retrieved 2023-07-15.
  4. Goldfarb, Ron B. (2016). "About the Cover". IEEE Magnetics Letters. 7. Institute of Electrical and Electronics Engineers (IEEE): C4. doi:10.1109/lmag.2016.2632141. ISSN   1949-307X.
  5. Arrott, A. (1957). "Criterion for Ferromagnetism from Observations of Magnetic Isotherms". Physical Review . 108 (6): 1394–1396. Bibcode:1957PhRv..108.1394A. doi:10.1103/PhysRev.108.1394.
  6. Aharoni, A. (2001). Introduction to the Theory of Ferromagnetism. Oxford University Press. pp. 80–82. ISBN   978-0-19-850809-0.
  7. du Trémolet de Lacheisserie, E.; Gignoux, D.; Schlenker, M. (2005). Magnetism (Fundamentals). Springer-Verlag New York. pp. 133–137. ISBN   978-0-387-22967-6.
  8. Press, M. J.; Arrott, A. S. (1974). "Theory and Experiments on Configurations with Cylindrical Symmetry in Liquid-Crystal Droplets". Physical Review Letters . 33 (7): 403–406. Bibcode:1974PhRvL..33..403P. doi:10.1103/PhysRevLett.33.403.
  9. Hubert, A.; Schäfer, R. (2009). Magnetic Domains. The Analysis of Magnetic Microstructures. Springer-Verlag Berlin. pp. 161–163. ISBN   978-3-540-64108-7.
  10. Arrott, A.; Heinrich, B.; Bloomberg, D. (1974). "Micromagnetics of magnetization processes in toroidal geometries". IEEE Transactions on Magnetics . 10 (3): 950–953. Bibcode:1974ITM....10..950A. doi:10.1109/TMAG.1974.1058423.
  11. Arrott, A. S. (1977). "Magnetization patterns with div M = 0". Physica B+C . 86–88 (3): 1369–1370. Bibcode:1977PhyBC..86.1369A. doi:10.1016/0378-4363(77)90915-9.
  12. Arrott, A. S. (2016). "Visualization and Interpretation of Magnetic Configurations Using Magnetic Charge". IEEE Magnetics Letters . 7: 1108505. doi:10.1109/LMAG.2016.2631127. S2CID   31450506.