Definition of Temperature

Total Page:16

File Type:pdf, Size:1020Kb

Definition of Temperature Definition of Temperature Ron Reifenberger Birck Nanotechnology Center Purdue University January 9, 2013 1 Lecture 1 A Brief History • Prior to 18th Century, society supports advances in medicine (health) and astronomy (navigation; time keeping) • Other realms of science were viewed as a purely philosophic endeavor – not much in the way of experiments • mid 18th Century (1750’s); transition from rural to urban society – start of Industrial Revolution; “How is heat converted to work in a steam engine?” • 19th Century (1800-1850) scientists were encouraged to study engines and their efficiency; is a perpetual motion machine possible? • Two “Laws of Thermodynamics” emerge 2 TIMELINES Year Electricity and Magnetism 1st Law Thermodynamics 2nd Law Thermodynamics Francis Hauksbee - first electrostatic 1706 generator Charles de Cisternay Dufay - electrified 1733 objects repel as well as attract Bernoulli uses idea of “atomic” 1738 motion to calculate pressure Bishop Von Kleist & Cunaeus of Leyden - 1745 Leyden jar (first capacitor) Ben Franklin - simple theory of 1746 electricity; two polarities of charge J. Black - discovers heat capacity, latent ~1760 heat; inherently contradicts the calorique theory 1760-75 J. Watt – invents steam engine (condenser) Chales Coulomb; force law for 1785 electrostatics Wm. Cleghorn – formulated coherent 1779 calorique theory Count Rumford (Benj. Thompson) 1790 questions caloric theory while boring out canons in Bavaria Boulton and Watt - commercial steam 1794 engines; first attempts to define w ork, power, horsepower, etc. Count Rumford – established connection 1798 between mechanical work and heat 1800 Alexandre Volta – first electric battery 3 Hans Christian Oersted – magnetic field 1819 from current Andre Marie Ampere – first theory of the Herapath links heat w ith “atomic” 1820 magnetic field motion 1821 Michael Faraday – primitive electric motor Carnot formulates 2nd Law; supports 1824 calorique theory 1827 Georg Ohm – Ohm’s Law 1830 William Sturgeon – first electromagnet Michael Faraday – electromagnetic 1831 induction 1833 Joesph Henry – self inductance 1834 Heinrich Lenz – Lenz’s Law 1837 Samuel Morse – first telegraph James Prescott Joule – heat produced by J.R. von Mayer – (heat + work) is 1842 electric current conserved; initial formulation of 1st Law 1843-49 Joule’ s quantitative experiments Waterston first suggests that energy 1845 of gas “molecules” is proportional to temperature Gustav Kirchoff – Kirchoff’s laws of 1846 electric circuits Helmholtz: conservation of energy, 1st 1847 Law of Thermodynamics 1850s – J.P. Joule – quantified heat & work in many ways – mechanical, 1850s electrical, etc.; Calorique theory of heat finally overturned 4 Clausius introduces concept of mean 1858 free path Maxwell introduces idea of a 1859 distribution function Clausius introduces concept of 1865 James Clerk Maxwell – unified theory of thermodynamic entropy; Loschmidt electricity and magnetism estimates the size of an atom Boltzmann extends Maxwell’s mathematical derivation of 1868 distribution function w ith considerable physical insight Boltzmann’s transport equation proves that the MB distribution function is 1872 the ONLY one possible for a gas in thermal equilibrium Treatise on Electricity and Magnetism by James 1873 Clerk Maxwell Henry Row land – rotating static charge 1875 creates magnetic field 1876 Alexander Graham Bell – telephone 1877 Boltzmann: S=kBln(w) 1879 Thomas Edison – electric lamp Stefan-Boltzmann T4 law – connects 1884 thermodynamics w ith E&M William Stanley – electric transformer 1886 and transmission of ac voltages Heinrich Hertz – generation and Clausius, Maxwell, Boltzmann – kinetic 1887 detection of electromagnetic w aves theory of a gas (late 1800s) Oliver Heaviside – reworks Maxwell’s 1887 theory – FOUR Maxwell equations Nikola Tesla – alternating current; long- 1888 distance electrical transmission Gibbs publishes Elementary Principles 1902 in Statistical Mechanics 5 Why did it take ~100 years to sort all this out? A confusion between Temperature and Heat. We all have a qualitative feel for what “heat”, “hot”, “cold”, etc. means, but how do we turn these qualitative feelings into quantitative concepts? The answer to this question relies on an understanding how microscopic properties (atoms) translate into macroscopic measurable quantities. The Science of Thermodynamics Thermodynamics fundamentally was developed to understand the relationship between heat and work 6 While developing the Science of Thermodynamics, many Fundamental Conceptual problems arise I. Is Heat Conserved? II. Is Cold the Opposite of Hot? III. How to Quantify Temperature? ……. Without a Science of Thermodynamics, many of these basic concepts are not well-defined 7 Example I: Water Wheel vs. Steam Engine Steam in Steam in Work is produced Water in = Water out + Work Water is conserved. Heat in ?=? Heat out + Work Is Heat conserved? 8 Example II: Is “Hot” the opposite of “Cold”? • Most people would claim that “Hot” and “Cold” are opposites. • To make something hot, we add heat (measured in thermal units) because heat is energy. • You can always provide “more heat” by adding more energy, so you can always make an object “hotter”. • Therefore, by subtracting energy, you must have “less heat”; it follows that an object will get colder. • But….., experiment shows you can only cool to -273.15oC, you can't get any colder. • Since you can’t go any colder, you cannot continue to subtract more heat (or add “more cold”)? • How then can “cold” be the opposite of “hot”? • “Cold” is only a word used to describe the “absence of heat”. 9 Example III: Temperature – a way to quantify the “hotness” or “coldness” of an object Which object is colder? Styrofoam cup Piece of metal You can’t even trust your sense of touch! 10 Thermodynamic Laws The Big Picture Four Laws of Thermodynamics 0th Law: Definition of thermal equilibrium 1st Law: U = Q - W – quantity of energy; in a closed system energy can be exchanged but it can not be created or destroyed 2nd Law: Definition of Entropy – quality of energy: when transforming “organized, useful” energy, some of it always deteriorates into “disorganized, non-useable” energy 3rd Law: The entropy of a system at zero absolute temperature is a well-defined constant because a system at zero temperature exists in its lowest energy (ground) state. Its entropy is determined only by the degeneracy of the ground state. (Nernst 1906-1912). 11 To sort through these issues it is useful to list some of the attributes of temperature • It’s a property usually associated with a system • It’s a strange quantity – what are its origins? • Not derived from Newton’s Laws of Motion! • Distinguish between scientific (T=23.5oC) and colloquial (hot, cold, lukewarm, etc.) use • Tightly coupled to local properties of well defined systems; e.g. “What’s the temperature of the earth?” is not a meaningful question • Associated with equilibrium: constant T • How do you measure temperature? 12 Highly accurate measures of temperature are hard to find! • based on easily measured property of a common substance • easy to calibrate • the physical property chosen to measure temperature should monotonically increase in value as T increases • physical property must be measurable over a wide range of temperatures • readily reproduced in other laboratories 13 Thermoscopes A simple constant-volume gas thermoscope calibrated masses, m calibration mark moveable piston, area A Force mg Pressure == gas PistonArea A units :[N / m2 ] = Pascal(Pa) 5 substance whose 1atm=1.01×10 Pa temperature you want to measure T=C1 P + C2 14 Implementation of a Constant Volume Gas Thermoscope Patm Experiment showed this was a particularly reliable thermometer m ρ h mg P Patm A hA g Patm A P hg T atm T=C1 P + C2 1 atm = 760 mm of Hg = 760 Torr Thermometers have scales printed one click on them; thermoscopes do not. 15 Can add Patm =Const. Defining Temperatures (or remove) using a Constant Volume Hg Gas Thermoscope Pt Po and P100 are pressures calibration measured at fixed mark P temperature points. Volume V What is tC (temperature of liquid bath)? Pt -Po tC = x 100 (for Celsius scale) 16 P100 -Po Which gas is best?? Which Gas is Best? (measuring the boiling point of sulfur) Pt As Pt → 0, all gasses give the same answer. 17 Thermometers All Temperature Thermometers Rely on Fixed Points ( ) t = 9/5 t + 32 tC= 5/9 (tF-32) F C Fixed Points In the 1840’s there were ~18 different thermometer scales; 18 each country had their own! Negative Temperatures? Negative Temperatures? This value does not depend on gas used V1 V2 V3 Defines Absolute Zero as –273.15oC Note that temperature T= tC + 273.15 (Kelvin Scale) DIFFERENCES are the same19 The range of temperatures is enormous! “Standard Temperature” = 273 K ~ 20 orders of magnitude! 20 0th Law of Thermodynamics If objects A and B have the same temperature as object C, then objects A and B are also in thermal equilibrium with each other 21.
Recommended publications
  • Determination of the Magnetic Permeability, Electrical Conductivity
    This article has been accepted for publication in a future issue of this journal, but has not been fully edited. Content may change prior to final publication. Citation information: DOI 10.1109/TII.2018.2885406, IEEE Transactions on Industrial Informatics TII-18-2870 1 Determination of the magnetic permeability, electrical conductivity, and thickness of ferrite metallic plates using a multi-frequency electromagnetic sensing system Mingyang Lu, Yuedong Xie, Wenqian Zhu, Anthony Peyton, and Wuliang Yin, Senior Member, IEEE Abstract—In this paper, an inverse method was developed by the sensor are not only dependent on the magnetic which can, in principle, reconstruct arbitrary permeability, permeability of the strip but is also an unwanted function of the conductivity, thickness, and lift-off with a multi-frequency electrical conductivity and thickness of the strip and the electromagnetic sensor from inductance spectroscopic distance between the strip steel and the sensor (lift-off). The measurements. confounding cross-sensitivities to these parameters need to be Both the finite element method and the Dodd & Deeds rejected by the processing algorithms applied to inductance formulation are used to solve the forward problem during the spectra. inversion process. For the inverse solution, a modified Newton– Raphson method was used to adjust each set of parameters In recent years, the eddy current technique (ECT) [2-5] and (permeability, conductivity, thickness, and lift-off) to fit the alternating current potential drop (ACPD) technique [6-8] inductances (measured or simulated) in a least-squared sense were the two primary electromagnetic non-destructive testing because of its known convergence properties. The approximate techniques (NDT) [9-21] on metals’ permeability Jacobian matrix (sensitivity matrix) for each set of the parameter measurements.
    [Show full text]
  • Laboratory Manual Physics 166, 167, 168, 169
    Laboratory Manual Physics 166, 167, 168, 169 Lab manual, part 2 For PHY 167 and 169 students Department of Physics and Astronomy HERBERT LEHMAN COLLEGE Spring 2018 TABLE OF CONTENTS Writing a laboratory report ............................................................................................................................... 1 Introduction: Measurement and uncertainty ................................................................................................. 3 Introduction: Units and conversions ............................................................................................................ 11 Experiment 1: Density .................................................................................................................................... 12 Experiment 2: Acceleration of a Freely Falling Object .............................................................................. 17 Experiment 3: Static Equilibrium .................................................................................................................. 22 Experiment 4: Newton’s Second Law .......................................................................................................... 27 Experiment 5: Conservation Laws in Collisions ......................................................................................... 33 Experiment 6: The Ballistic Pendulum ......................................................................................................... 41 Experiment 7: Rotational Equilibrium ........................................................................................................
    [Show full text]
  • GEORG OHM - Ω Physicist and Mathematician
    GEORG OHM - Ω Physicist and Mathematician The start Georg Simon Ohm was born on 16th of March 1789 in Erlangen in Germany and died on 6th of July 1854 in Munich, Germany. He was born into a Protestant family and was the son of Johann Wolfgang Ohm and Maria Elizabeth Beck. The family had seven children, but only three survived: Georg, his younger brother Martin and his sister Elizabeth Barbara. His mother died when Georg was only 10 years old. Education Georg and Martin were taught by their father who brought them to a high standard in mathematics, physics, chemistry and philosophy. Georg Simon attended Erlangen Gymnasium from age eleven to fifteen where he hardly received any scientific education. After the Gymnasium, he was sent to Switzerland as his father was concerned that his son was wasting his educational opportunity. In September 1806 Ohm accepted a position as a mathematics teacher in a school in Gottstadt. Ohm restarted his mathematical studies, left his teaching post in March 1809 and became a private tutor in Neuchâtel. For two years he carried out his duties as a tutor while he followed private studies of mathematics. Then in April 1811 he returned to the University of Erlangen. Teaching Ohm received his doctorate from the University of Erlangen on October 25, 1811. He immediately joined the faculty there as a lecturer in mathematics but left after three semesters because of unpromising prospects. He could not survive on his salary as a lecturer. He had a few more teaching jobs after that and unhappy with his job, Georg began writing an elementary textbook on geometry as a way to prove his abilities.
    [Show full text]
  • 3.Joule's Experiments
    The Force of Gravity Creates Energy: The “Work” of James Prescott Joule http://www.bookrags.com/biography/james-prescott-joule-wsd/ James Prescott Joule (1818-1889) was the son of a successful British brewer. He tinkered with the tools of his father’s trade (particularly thermometers), and despite never earning an undergraduate degree, he was able to answer two rather simple questions: 1. Why is the temperature of the water at the bottom of a waterfall higher than the temperature at the top? 2. Why does an electrical current flowing through a conductor raise the temperature of water? In order to adequately investigate these questions on our own, we need to first define “temperature” and “energy.” Second, we should determine how the measurement of temperature can relate to “heat” (as energy). Third, we need to find relationships that might exist between temperature and “mechanical” energy and also between temperature and “electrical” energy. Definitions: Before continuing, please write down what you know about temperature and energy below. If you require more space, use the back. Temperature: Energy: We have used the concept of gravity to show how acceleration of freely falling objects is related mathematically to distance, time, and speed. We have also used the relationship between net force applied through a distance to define “work” in the Harvard Step Test. Now, through the work of Joule, we can equate the concepts of “work” and “energy”: Energy is the capacity of a physical system to do work. Potential energy is “stored” energy, kinetic energy is “moving” energy. One type of potential energy is that induced by the gravitational force between two objects held at a distance (there are other types of potential energy, including electrical, magnetic, chemical, nuclear, etc).
    [Show full text]
  • Units in Electromagnetism (PDF)
    Units in electromagnetism Almost all textbooks on electricity and magnetism (including Griffiths’s book) use the same set of units | the so-called rationalized or Giorgi units. These have the advantage of common use. On the other hand there are all sorts of \0"s and \µ0"s to memorize. Could anyone think of a system that doesn't have all this junk to memorize? Yes, Carl Friedrich Gauss could. This problem describes the Gaussian system of units. [In working this problem, keep in mind the distinction between \dimensions" (like length, time, and charge) and \units" (like meters, seconds, and coulombs).] a. In the Gaussian system, the measure of charge is q q~ = p : 4π0 Write down Coulomb's law in the Gaussian system. Show that in this system, the dimensions ofq ~ are [length]3=2[mass]1=2[time]−1: There is no need, in this system, for a unit of charge like the coulomb, which is independent of the units of mass, length, and time. b. The electric field in the Gaussian system is given by F~ E~~ = : q~ How is this measure of electric field (E~~) related to the standard (Giorgi) field (E~ )? What are the dimensions of E~~? c. The magnetic field in the Gaussian system is given by r4π B~~ = B~ : µ0 What are the dimensions of B~~ and how do they compare to the dimensions of E~~? d. In the Giorgi system, the Lorentz force law is F~ = q(E~ + ~v × B~ ): p What is the Lorentz force law expressed in the Gaussian system? Recall that c = 1= 0µ0.
    [Show full text]
  • On the First Electromagnetic Measurement of the Velocity of Light by Wilhelm Weber and Rudolf Kohlrausch
    Andre Koch Torres Assis On the First Electromagnetic Measurement of the Velocity of Light by Wilhelm Weber and Rudolf Kohlrausch Abstract The electrostatic, electrodynamic and electromagnetic systems of units utilized during last century by Ampère, Gauss, Weber, Maxwell and all the others are analyzed. It is shown how the constant c was introduced in physics by Weber's force of 1846. It is shown that it has the unit of velocity and is the ratio of the electromagnetic and electrostatic units of charge. Weber and Kohlrausch's experiment of 1855 to determine c is quoted, emphasizing that they were the first to measure this quantity and obtained the same value as that of light velocity in vacuum. It is shown how Kirchhoff in 1857 and Weber (1857-64) independently of one another obtained the fact that an electromagnetic signal propagates at light velocity along a thin wire of negligible resistivity. They obtained the telegraphy equation utilizing Weber’s action at a distance force. This was accomplished before the development of Maxwell’s electromagnetic theory of light and before Heaviside’s work. 1. Introduction In this work the introduction of the constant c in electromagnetism by Wilhelm Weber in 1846 is analyzed. It is the ratio of electromagnetic and electrostatic units of charge, one of the most fundamental constants of nature. The meaning of this constant is discussed, the first measurement performed by Weber and Kohlrausch in 1855, and the derivation of the telegraphy equation by Kirchhoff and Weber in 1857. Initially the basic systems of units utilized during last century for describing electromagnetic quantities is presented, along with a short review of Weber’s electrodynamics.
    [Show full text]
  • SKIFFS: Superconducting Kinetic Inductance Field-Frequency Sensors for Sensitive Magnetometry in Moderate Background Magnetic Fields
    SKIFFS: Superconducting Kinetic Inductance Field-Frequency Sensors for sensitive magnetometry in moderate background magnetic fields Cite as: Appl. Phys. Lett. 113, 172601 (2018); https://doi.org/10.1063/1.5049615 Submitted: 24 July 2018 . Accepted: 10 October 2018 . Published Online: 25 October 2018 A. T. Asfaw , E. I. Kleinbaum, T. M. Hazard , A. Gyenis, A. A. Houck, and S. A. Lyon ARTICLES YOU MAY BE INTERESTED IN Multi-frequency spin manipulation using rapidly tunable superconducting coplanar waveguide microresonators Applied Physics Letters 111, 032601 (2017); https://doi.org/10.1063/1.4993930 Publisher's Note: “Anomalous Nernst effect in Ir22Mn78/Co20Fe60B20/MgO layers with perpendicular magnetic anisotropy” [Appl. Phys. Lett. 111, 222401 (2017)] Applied Physics Letters 113, 179901 (2018); https://doi.org/10.1063/1.5018606 Tunneling anomalous Hall effect in a ferroelectric tunnel junction Applied Physics Letters 113, 172405 (2018); https://doi.org/10.1063/1.5051629 Appl. Phys. Lett. 113, 172601 (2018); https://doi.org/10.1063/1.5049615 113, 172601 © 2018 Author(s). APPLIED PHYSICS LETTERS 113, 172601 (2018) SKIFFS: Superconducting Kinetic Inductance Field-Frequency Sensors for sensitive magnetometry in moderate background magnetic fields A. T. Asfaw,a) E. I. Kleinbaum, T. M. Hazard, A. Gyenis, A. A. Houck, and S. A. Lyon Department of Electrical Engineering, Princeton University, Princeton, New Jersey 08544, USA (Received 24 July 2018; accepted 10 October 2018; published online 25 October 2018) We describe sensitive magnetometry using lumped-element resonators fabricated from a supercon- ducting thin film of NbTiN. Taking advantage of the large kinetic inductance of the superconduc- tor, we demonstrate a continuous resonance frequency shift of 27 MHz for a change in the magnetic field of 1.8 lT within a perpendicular background field of 60 mT.
    [Show full text]
  • Weberˇs Planetary Model of the Atom
    Weber’s Planetary Model of the Atom Bearbeitet von Andre Koch Torres Assis, Gudrun Wolfschmidt, Karl Heinrich Wiederkehr 1. Auflage 2011. Taschenbuch. 184 S. Paperback ISBN 978 3 8424 0241 6 Format (B x L): 17 x 22 cm Weitere Fachgebiete > Physik, Astronomie > Physik Allgemein schnell und portofrei erhältlich bei Die Online-Fachbuchhandlung beck-shop.de ist spezialisiert auf Fachbücher, insbesondere Recht, Steuern und Wirtschaft. Im Sortiment finden Sie alle Medien (Bücher, Zeitschriften, CDs, eBooks, etc.) aller Verlage. Ergänzt wird das Programm durch Services wie Neuerscheinungsdienst oder Zusammenstellungen von Büchern zu Sonderpreisen. Der Shop führt mehr als 8 Millionen Produkte. Weber’s Planetary Model of the Atom Figure 0.1: Wilhelm Eduard Weber (1804–1891) Foto: Gudrun Wolfschmidt in der Sternwarte in Göttingen 2 Nuncius Hamburgensis Beiträge zur Geschichte der Naturwissenschaften Band 19 Andre Koch Torres Assis, Karl Heinrich Wiederkehr and Gudrun Wolfschmidt Weber’s Planetary Model of the Atom Ed. by Gudrun Wolfschmidt Hamburg: tredition science 2011 Nuncius Hamburgensis Beiträge zur Geschichte der Naturwissenschaften Hg. von Gudrun Wolfschmidt, Geschichte der Naturwissenschaften, Mathematik und Technik, Universität Hamburg – ISSN 1610-6164 Diese Reihe „Nuncius Hamburgensis“ wird gefördert von der Hans Schimank-Gedächtnisstiftung. Dieser Titel wurde inspiriert von „Sidereus Nuncius“ und von „Wandsbeker Bote“. Andre Koch Torres Assis, Karl Heinrich Wiederkehr and Gudrun Wolfschmidt: Weber’s Planetary Model of the Atom. Ed. by Gudrun Wolfschmidt. Nuncius Hamburgensis – Beiträge zur Geschichte der Naturwissenschaften, Band 19. Hamburg: tredition science 2011. Abbildung auf dem Cover vorne und Titelblatt: Wilhelm Weber (Kohlrausch, F. (Oswalds Klassiker Nr. 142) 1904, Frontispiz) Frontispiz: Wilhelm Weber (1804–1891) (Feyerabend 1933, nach S.
    [Show full text]
  • Simple Circuit Theory and the Solution of Two Electricity Problems from The
    Simple circuit theory and the solution of two electricity problems from the Victorian Age A C Tort ∗ Departamento de F´ısica Te´orica - Instituto de F´ısica Universidade Federal do Rio de Janeiro Caixa Postal 68.528; CEP 21941-972 Rio de Janeiro, Brazil May 22, 2018 Abstract Two problems from the Victorian Age, the subdivision of light and the determination of the leakage point in an undersea telegraphic cable are discussed and suggested as a concrete illustrations of the relationships between textbook physics and the real world. Ohm’s law and simple algebra are the only tools we need to discuss them in the classroom. arXiv:0811.0954v1 [physics.pop-ph] 6 Nov 2008 ∗e-mail: [email protected]. 1 1 Introduction Some time ago, the present author had the opportunity of reading Paul J. Nahin’s [1] fascinating biog- raphy of the Victorian physicist and electrician Oliver Heaviside (1850-1925). Heaviside’s scientific life unrolls against a background of theoretical and technical challenges that the scientific and technological developments fostered by the Industrial Revolution presented to engineers and physicists of those times. It is a time where electromagnetic theory as formulated by James Clerk Maxwell (1831-1879) was un- derstood by only a small group of men, Lodge, FitzGerald and Heaviside, among others, that had the mathematical sophistication and imagination to grasp the meaning and take part in the great Maxwellian synthesis. Almost all of the electrical engineers, or electricians as they were called at the time, considered themselves as “practical men”, which effectively meant that most of them had a working knowledge of the electromagnetic phenomena spiced up with bits of electrical theory, to wit, Ohm’s law and the Joule effect.
    [Show full text]
  • The Concept of Field in the History of Electromagnetism
    The concept of field in the history of electromagnetism Giovanni Miano Department of Electrical Engineering University of Naples Federico II ET2011-XXVII Riunione Annuale dei Ricercatori di Elettrotecnica Bologna 16-17 giugno 2011 Celebration of the 150th Birthday of Maxwell’s Equations 150 years ago (on March 1861) a young Maxwell (30 years old) published the first part of the paper On physical lines of force in which he wrote down the equations that, by bringing together the physics of electricity and magnetism, laid the foundations for electromagnetism and modern physics. Statue of Maxwell with its dog Toby. Plaque on E-side of the statue. Edinburgh, George Street. Talk Outline ! A brief survey of the birth of the electromagnetism: a long and intriguing story ! A rapid comparison of Weber’s electrodynamics and Maxwell’s theory: “direct action at distance” and “field theory” General References E. T. Wittaker, Theories of Aether and Electricity, Longam, Green and Co., London, 1910. O. Darrigol, Electrodynamics from Ampère to Einste in, Oxford University Press, 2000. O. M. Bucci, The Genesis of Maxwell’s Equations, in “History of Wireless”, T. K. Sarkar et al. Eds., Wiley-Interscience, 2006. Magnetism and Electricity In 1600 Gilbert published the “De Magnete, Magneticisque Corporibus, et de Magno Magnete Tellure” (On the Magnet and Magnetic Bodies, and on That Great Magnet the Earth). ! The Earth is magnetic ()*+(,-.*, Magnesia ad Sipylum) and this is why a compass points north. ! In a quite large class of bodies (glass, sulphur, …) the friction induces the same effect observed in the amber (!"#$%&'(, Elektron). Gilbert gave to it the name “electricus”.
    [Show full text]
  • 08. Ampère and Faraday Darrigol (2000), Chap 1
    08. Ampère and Faraday Darrigol (2000), Chap 1. A. Pre-1820. (1) Electrostatics (frictional electricity) • 1780s. Coulomb's description: ! Two electric fluids: positive and negative. ! Inverse square law: It follows therefore from these three tests, that the repulsive force that the two balls -- [which were] electrified with the same kind of electricity -- exert on each other, Charles-Augustin de Coulomb follows the inverse proportion of (1736-1806) the square of the distance."" (2) Magnetism: Coulomb's description: • Two fluids ("astral" and "boreal") obeying inverse square law. • No magnetic monopoles: fluids are imprisoned in molecules of magnetic bodies. (3) Galvanism • 1770s. Galvani's frog legs. "Animal electricity": phenomenon belongs to biology. • 1800. Volta's ("volatic") pile. Luigi Galvani (1737-1798) • Pile consists of alternating copper and • Charged rod connected zinc plates separated by to inner foil. brine-soaked cloth. • Outer foil grounded. • A "battery" of Leyden • Inner and outer jars that can surfaces store equal spontaeously recharge but opposite charges. themselves. 1745 Leyden jar. • Volta: Pile is an electric phenomenon and belongs to physics. • But: Nicholson and Carlisle use voltaic current to decompose Alessandro Volta water into hydrogen and oxygen. Pile belongs to chemistry! (1745-1827) • Are electricity and magnetism different phenomena? ! Electricity involves violent actions and effects: sparks, thunder, etc. ! Magnetism is more quiet... Hans Christian • 1820. Oersted's Experimenta circa effectum conflictus elecrici in Oersted (1777-1851) acum magneticam ("Experiments on the effect of an electric conflict on the magnetic needle"). ! Galvanic current = an "electric conflict" between decompositions and recompositions of positive and negative electricities. ! Experiments with a galvanic source, connecting wire, and rotating magnetic needle: Needle moves in presence of pile! "Otherwise one could not understand how Oersted's Claims the same portion of the wire drives the • Electric conflict acts on magnetic poles.
    [Show full text]
  • Guide for the Use of the International System of Units (SI)
    Guide for the Use of the International System of Units (SI) m kg s cd SI mol K A NIST Special Publication 811 2008 Edition Ambler Thompson and Barry N. Taylor NIST Special Publication 811 2008 Edition Guide for the Use of the International System of Units (SI) Ambler Thompson Technology Services and Barry N. Taylor Physics Laboratory National Institute of Standards and Technology Gaithersburg, MD 20899 (Supersedes NIST Special Publication 811, 1995 Edition, April 1995) March 2008 U.S. Department of Commerce Carlos M. Gutierrez, Secretary National Institute of Standards and Technology James M. Turner, Acting Director National Institute of Standards and Technology Special Publication 811, 2008 Edition (Supersedes NIST Special Publication 811, April 1995 Edition) Natl. Inst. Stand. Technol. Spec. Publ. 811, 2008 Ed., 85 pages (March 2008; 2nd printing November 2008) CODEN: NSPUE3 Note on 2nd printing: This 2nd printing dated November 2008 of NIST SP811 corrects a number of minor typographical errors present in the 1st printing dated March 2008. Guide for the Use of the International System of Units (SI) Preface The International System of Units, universally abbreviated SI (from the French Le Système International d’Unités), is the modern metric system of measurement. Long the dominant measurement system used in science, the SI is becoming the dominant measurement system used in international commerce. The Omnibus Trade and Competitiveness Act of August 1988 [Public Law (PL) 100-418] changed the name of the National Bureau of Standards (NBS) to the National Institute of Standards and Technology (NIST) and gave to NIST the added task of helping U.S.
    [Show full text]