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         Stokes George Gabriel:     more books (100)
  1. MATHEMATICAL AND PHYSICAL PAPERS: VOL. II. by George Gabriel. Stokes, 1883-01-01
  2. On Light: In Three Courses Delivered at Aberdeen in November, 1883, December, 1884, and November, 18 by George Gabriel Stokes, 2009-08-20
  3. Mathematical and physical papers by George Gabriel Stokes, Joseph Larmor, et all 2010-09-05
  4. Memoirs Presented to the Cambridge Philosophical Society on the Occasion of the Jubilee of Sir Georg by George Gabriel Stokes, 2009-09-25
  5. Mathematical and Physical Papers 5 Volume Paperback Set (Cambridge Library Collection - Mathematics) by George Gabriel Stokes, 2010-01-28
  6. Mathematical and physical papers by George Gabriel Stokes, Joseph Larmor, et all 2010-09-05
  7. On light: Third course, on the beneficial effects of light. Delivered at Aberdeen in November, 1885 by George Gabriel Stokes, 1887
  8. Mathematical and Physical Papers -- Vol. 5. by George Gabriel Stokes, 2010-04-08
  9. Mathematical and physical papers by George Gabriel Stokes, Joseph Larmor, et all 2010-09-05
  10. On light: First course, On the nature of light delivered at Aberdeen in November, 1883 by George Gabriel Stokes, 1884-01-01
  11. On light; in three courses delivered at Aberdeen in November, 1883, December, 1884, and November, 1885 by George Gabriel Stokes, 2010-08-28
  12. On Light. In Three Courses. Delivered at Aberdeen in November, 1883, December, 1884, and November, 1887. Nature Series. Burnett Lectures. by George Gabriel. Stokes, 1887
  13. Mathematical And Physical Papers V2 (1883) by George Gabriel Stokes, 2010-09-10
  14. Mathématicien Irlandais: William Rowan Hamilton, Joseph Larmor, George Gabriel Stokes, George Salmon, Robert Adrain, James Maccullagh (French Edition)

81. Stokes's Law
george gabriel stokes was an Irishborn mathematician who spent much of his lifeworking with fluid properties. He is most famous for his work describing
http://www.cord.edu/faculty/ulnessd/legacy/fall1998/sonja/stokes.htm
Stokes's Law George Gabriel Stokes was an Irish-born mathematician who spent much of his life working with fluid properties. He is most famous for his work describing the motion of a sphere through viscous fluids. This lead to the the development of Stokes's Law. This equation shows the force needed to move a small sphere through a continuous, quiescent fluid at a certain velocity. It is based primarily on the radius of the sphere and the viscosity of the fluid. The equation he developed is F=6(pi)RnVc, where R is the radius of the sphere, n is the viscosity, and Vc is the velocity through a continuous fluid. This equation can be manipulated to calculate the viscosity of the fluid. An explanation is given in the partial lab write-up linked below. Stokes's work was further refined later to account for "wall (or edge) effects" and "end effects" by Gibson and Jacobs in 1920. These phenomena result in a slower observed velocity because the medium is not continuous. The wall effect correction accounts for the compression of the liquid against the sides of the container holding the fluid as the sphere moves through. This is based on a ratio between the sphere radius and the inner radius of the cylinder. To see a demonstration of the wall effect, click here (if you are viewing this outside the campus of Concordia College, Moorhead, the graphics may be of low resolution or may not work properly).

82. Dropping The Ball
It was done in the 1840’s by Sir george gabriel stokes. He found what has becomeknown as stokes’ Law the drag force on a sphere of radius a moving through
http://galileo.phys.virginia.edu/classes/152.mf1i.spring02/Stokes_Law.htm
Link to Previous Lecture
Dropping the Ball (Slowly)
Michael Fowler, UVa
Stokes’ Law
We’ve seen how viscosity acts as a frictional brake on the rate at which water flows through a pipe, let us now examine its frictional effect on an object falling through a viscous medium, to make it simple, we take a sphere. If we take a very viscous liquid, such as glycerin, and a small sphere, for example a ball bearing of diameter a few millimeters, it turns out experimentally that the liquid flows smoothly around the ball as it falls, with a flow pattern like: (The arrows show the fluid flow as seen by the ball. This smooth flow only takes place for fairly slow motion , as we shall see.) If we knew mathematically precisely how the velocity in this flow pattern varied near the ball, we could find the total viscous force on the ball by finding the velocity gradient near each little area of the ball’s surface, and doing an integral. But actually this is quite difficult. It was done in the 1840’s by Sir George Gabriel Stokes. He found what has become known as Stokes’ Law: the drag force on a sphere of radius a moving through a fluid of viscosity h at speed v is given by: F (drag) = 6 p a h v Note that this drag force is directly proportional to the radius That’s not obvious—one might have thought it would be proportional to the cross-section area, which would go as the square of the radius. The drag force is also

83. Los Datos Sobre La Vida Y La Obra De Los Científicos E Ingenieros
Translate this page george gabriel stokes. Matemático y físico británico. n 13 de agosto de 1819,Skreen. m 1 de febrero de 1903, Cambridge
http://www.terra.es/personal/flromera/cientifis.htm
Tú, pregunta... CIENTIFICOS Y TECNICOS (S) Allan Rex Sandage Astrónomo estadounidense n 18 de junio de 1926, Iowa city (Iowa) Tras finalizar sus estudios en la Uni­versidad de Illinois, se doctoró por el Instituto de Tecnología de California en 1953. Su actividad de investiga­ción en el campo de la astrofísica se ha centrado en el estudio de los es­pectros de determinados cúmulos globulares, así como en la posibilidad de que el Universo no sólo se expan­da sino que también presente fases de contracción periódicas. Entre sus descubrimientos más notables se en­cuentra la detección, para el rango de la luz asociada al hidrógeno a alta temperatura, de procesos violentos asociados al núcleo de la galaxia M 82. Ha destacado también por sus es­tudios de las fuentes de radiación de gran intensidad situadas fuera de nuestra galaxia (es decir, la Vía Láctea). Eugen Sänger Técnico espacial y constructor de cohetes alemán n 22 de septiembre de 1905, Pressnitz/Komotau m l0 de febrero de 1964, Berlín Sänger ya se dedicó, desde su época de estudiante en Graz y Viena, a la aeronáutica. En la Escuela Técnica Superior de Viena experimentó con éxito la construcción de cohetes de combustible líquido. A partir de 1936 trabajó en Alemania, durante la Segunda Guerra Mundial, en los institu­tos de Berlín, de Braunschweig, de Trauen y de Ainring. Durante esta época desarrolló en primer lugar cá­maras de combustión para cohetes y motores cohete. En 1954 fundó en Stuttgart un centro de investigación para motores a reacción. En 1957 fue nombrado catedrático en esta ciudad y a partir de 1963 empezó a trabajar en Berlín. Desde 1956 dirigió la So­ciedad Alemana de técnico espacial.

84. DML: Digital Mathematics Library: Retrodigitized Mathematics Journals And Monogr
(by stokes, george gabriel, Sir), 18801905. book. 11, Michigan Mathematical andphysical papers, by Sir William Thomson.
http://www.mathematik.uni-bielefeld.de/~rehmann/DML/dml_links_title_M.html
DML: Digital Mathematics Library
Also: WDML: World Digital Mathematics Library Retrodigitized Mathematics Journals and Monographs
Contains links to 1874 digitized books (> 385236 pages )
and to 145 digitized journals (> 2942143 pages).

(Numbers of pages are preliminary; not all informations are already available.) Includes all the links mentioned on page 920 of: Allyn Jackson, "The Digital Mathematics Libary",
Notices Amer. Math. Soc., vol. 50 (8), 2003
Local Copy
A similar list is offered at http://www.wdml.org The database for this table is an ASCII based (ISO Latin 8859-1 extended) list , which may be parsed by this PERL script
If you want items to be added here, please send me the necessary data. Lists ordered by "Journal", "Repository" (Journals only) or by "Author name", "Title" are provided, as well as an
overview of the repositories
Author: A B C D ... Z Title: A B C D ... Z Nr. Repository: Title, Author: Pages: Year(s): Type: Wien Manifolds of differentiable mappings (by Michor, Peter W.) book GDZ Manuscripta mathematica journal Michigan Manuscrits de Évariste Galois. [Papiers et écrits mathématiques.]

85. George Gabriel Stokes
Translate this page Begrifferklärung george gabriel stokes. Februar 1903. STERBEORT,Cambridge (England). Dieser Artikel basiert auf dem Artikel george gabriel stokes
http://www.netzwelt.de/lexikon/George_Gabriel_Stokes.html

86. William Thomson: King Of Victorian Physics (December 2002) - Physics World - Phy
Hermann von Helmholtz, James Joule, James Clerk Maxwell and george gabrielstokes. with another physicist of Irish origin ­ george gabriel stokes.
http://physicsweb.org/article/world/15/12/6

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December 2002
William Thomson: king of Victorian physics
Feature: December 2002
Thomson was a leading figure in the creation of thermodynamics, he researched problems as diverse as the age of the Earth and the design of the nautical compass, and was intimately involved in the laying of the first transatlantic telegraph cable. He also corresponded with an array of other important scientists such as George Fitzgerald, Hermann von Helmholtz, James Joule, James Clerk Maxwell and George Gabriel Stokes. Thomson was educated at Glasgow and Cambridge universities, and from 1846 until 1899 was professor of natural philosophy at Glasgow. He was elected a fellow of the Royal Society in 1851, knighted in 1866 and elevated to the peerage as Lord Kelvin in 1892. He died at his home near Largs in Ayrshire, Scotland, on 17 December 1907 at the age of 83 after a long and successful life. Family matters From Glasgow to Cambridge Cambridge Mathematical Journal , in which he defended the mathematical rigour of Fourier series against the erroneous criticisms of Philip Kelland, a mathematician at Edinburgh University. During his time as an undergraduate he wrote a further 10 papers and was quickly tipped to be the "senior wrangler" (the student who would come first in the final mathematics examinations).

87. Stokes’ Mistake
In 1845 george gabriel stokes (18191903) sought to interpret the effect ofstellar aberration in terms of an ether that was totally dragged along with
http://www.mathpages.com/home/kmath561/kmath561.htm
Stokes’ Mistake The original interpretation of stellar aberration when it was first discovered by Bradley was in terms of a corpuscular theory of light, but when the wave theory gained prominence in the 19 th century the explanation for stellar aberration became more difficult.  The basic problem was that no one knew if the putative luminiferous ether was immobile or participated in the motions of ordinary material objects.  On the assumption that it was just slightly dragged along by ordinary objects, Fresnel had given a fairly successful account of aberration and other first order optical phenomena, but many physicists were dissatisfied with the idea that the ether was so little affected by ordinary matter. Consider a portion of a plane wave, centered at the origin of xyz coordinates, with the normal pointing in the positive x direction as shown below. Since the wave is assumed to be propagating through the ether, and the ether itself is moving (relative to the frame of the quiescent background ether far from any bodies), the wavefront acquires additional components of velocity from the ether.  If the motion of the ether varies from place to place, it can have the effect of tilting the wavefronts.  To the first order the only significant effects are due to the component of the ether’s velocity in the direction of the wave propagation.  Thus, letting u = [u x ,u y ,u z ] denote the velocity vector of the ether, we will focus on the component u

88. The Cauchy-Stokes Decomposition Theorem
Figure george gabriel stokes (18191903). Physicist and mathematician noted forhis studies of the behavior of viscous fluids, particularly for his law of
http://astron.berkeley.edu/~jrg/ay202/node58.html
Next: Linear momentum of the Up: Fluids as Continua Previous: Vorticity and circulation Contents
The Cauchy-Stokes decomposition theorem
Figure: George Gabriel Stokes (1819-1903). Physicist and mathematician noted for his studies of the behavior of viscous fluids, particularly for his law of viscosity, which describes the motion of a solid sphere in a fluid, and for Stokes's theorem in vector analysis. The stoke, a unit of kinematic viscosity in the cgs system, was named after him. We continue this treatment of fluids as continuous media with a discussion of the kinematics of fluid motion, Cauchy-Stokes decomposition theorem. This important theorem lets us decompose an arbitrary instantaneous state of fluid motion at each point may be resolved into the sum of:
  • Rigid translation Distortion along three orthogonal axes Rigid rotation of these axes
  • To prove the Cauchy-Stokes theorem consider two adjacent region in the fluid, and which are separated by a vector , such that
    and the velocity at the primed location by Taylor's theorem is
    The velocity gradient tensor

    89. Sir George Gabriel STOKES (1819 - 1903)
    Translate this page sir george gabriel stokes (1819 - 1903). Matemático y físico británico, nacidoen Skreen. Estudió numerosos temas de hidrodinámica, estableció la teoría de
    http://es.geocities.com/fisicas/cientificos/matematicos/stokes.htm

    90. RASC Library - Title Index - Alphabet O
    On Light as a Means of Investigation, stokes, george gabriel, unclassified,535.8 S, London MacMillan and Co. 1885, 119. On the Connection of the Physical
    http://www.rasc.ca/library/libto.htm
    The Royal Astronomical Society of Canada Library
    Title Index - Alphabet O
    Home Library (special) A ... Z Title Author Subject heading Out Dewey Note Publisher Lyear L.C. Notes Observational Astronomy for Amateurs Sidgwick, John Benson unclassified 522.6 S London: Faber and Faber Observations of Comets, From B.C. 611 to A.D. 1640 Extracted From... Williams, John Comets 523.6 W London: Strangeways and Walden Full title is: Observations of Comets, From B.C. 611 to A.D. 1640 Extracted From the Chinese Annals Observations of Halley's Comet Made at the Khedivial Ob'y, Helwan Shaw, H. Knox Comets-observations 523.64 S Cairo: National Printing Department Observations on the Zodiacal Light from April 2,1853 to April 22,1855 Jones, George Zodiacal light 523.59 J Vol. III Washington: U.S. Navy Observations on the Zodiacal Light from April 2, 1853 to April 22, 1855. Vol III. Observing Variable Stars With Binoculars Chilton, K.E. Stars-variable
    RASC-Hamilton Centre 523.844 C Copy 2 Hamilton: RASC Hamilton Centre Title Author Subject heading Out Dewey Note Publisher Lyear L.C.

    91. Golem.de - Lexikon
    Translate this page Dieser Artikel basiert auf dem Artikel george gabriel stokes aus der freien Lexikon george gabriel stokes. Bild Gstokes.jpg george gabriel stokes
    http://lexikon.golem.de/George_Gabriel_Stokes
    News Forum Archiv Markt ... Impressum Lexikon-Suche Lizenz Dieser Artikel basiert auf dem Artikel George Gabriel Stokes aus der freien Enzyklopädie Wikipedia und steht unter der GNU Lizenz für freie Dokumentation . In der Wikipedia ist eine Liste der Autoren verfügbar, dort kann man den Artikel bearbeiten Letzte Meldungen IFA: Veranstalter und Aussteller hochzufrieden Sanyo-Projektor PLV-Z4: Leise und kontraststark (Update) ... Originalartikel
    Lexikon: George Gabriel Stokes
    Bild: Gstokes.jpg
    George Gabriel Stokes
    Sir George Gabriel Stokes 13. August in Skreen (Grafschaft Sligo , Irland), Irland 1. Februar in Cambridge ) war ein irischer Mathematiker und Physiker Nach ihm sind die Navier-Stokes Gleichungen , die verwandten Stokes-Gleichungen und der Satz von Stokes benannt. Ebenso die Einheit Stokes sowie die Stokessche Reibung Stokes studierte ab an der , graduierte und wurde dort Professor der Mathematik. Seit Royal Society . Stokes arbeitete auf dem Gebiet der reinen Mathematik sowie der mathematischen und experimentellen Physik Hydrodynamik , der Theorie der Ausbreitung elektromagnetischer Wellen und der Theorie der Schallausbreitung . Seine Experimente hatten vorwiegend mit den Erscheinungen des Lichts zu tun. Eine wichtige Arbeit von Stokes behandelt die Fluoreszenz , deren Natur er als erster erkannte. Er wies nach, dass die fluoreszierenden Substanzen selbst leuchtend werden, indem sie das auftreffende Licht in sich aufnehmen. Dadurch geraten die

    92. List Of Cycles
    Frequency spectrum george gabriel stokes - Hamiltonian (quantum mechanics) -Harmonic oscillator - Huygens principle - Longitudinal wave - Mechanical
    http://www.blogthing.com/wikipedia/l/li/list_of_cycles.html

    93. Berry: Stokes' Phenomenon; Smoothing A Victorian Discontinuity
    Sir george gabriel stokes Memoir and Scientific Correspondence (CambridgeUniversity Press 1907), vol. 1, p. 62. 7 GG stokes, On the critical values of
    http://www.numdam.org/numdam-bin/item?id=PMIHES_1988__68__211_0

    94. George_Gabriel_Stokes
    ImageGstokes.jpg right george gabriel stokes Sir george gabriel stokes, george stokes was the youngest son of the Rev. gabriel stokes, rector of
    http://copernicus.subdomain.de/George_Gabriel_Stokes
    Suche:
    Main Page
    '''Sir George Gabriel Stokes, 1st Baronet''' ( August 13 February 1 ) was an Irish mathematician and physicist . Stokes made important contributions to fluid dynamics (see for example Navier-Stokes equations optics , and mathematical physics (see Stokes' theorem
    Life
    George Stokes was the youngest son of the Rev. Gabriel Stokes, rector of Skreen County Sligo , where he was born. After attending schools in Dublin and Bristol , he matriculated in at Pembroke College Cambridge , where four years later, on graduating as senior wrangler and first Smith's prizeman, he was elected to a fellowship. This he had to vacate by the statutes of that society when he married in , but twelve years later, under new statutes, he was re-elected. He retained his place on the foundation until , when on the day before his 84th birthday, he was elected to the mastership. He did not enjoy this position for long, for he died at Cambridge on February 1 in the following year.
    In he was appointed to the Lucasian professor ship of mathematics in the university, and on June 1 the jubilee of his appointment was celebrated at Cambridge in a brilliant ceremonial, which was attended by numerous delegates from European and American universities. On that occasion a commemorative gold medal was presented to him by the chancellor of the university, and marble busts of him by

    95. Janus: The Papers Of Henry Bradshaw
    Title, Letter from Sir george gabriel stokes to HB. Reference, BRA/2/91. Creator,stokes, Sir george gabriel. Covering Dates, 26 Nov. 1881
    http://janus.lib.cam.ac.uk/db/node.xsp?id=EAD/GBR/0272/BRA/2/91

    96. Conversatron 2000 - Girls Are Evil?
    george gabriel stokes I m afraid I must take issue with the 2nd line of your proof, george gabriel stokes And besides, everyone knows that girls=whack.
    http://conversatron.com/archive/91059.html
    The Topic: Girls are Evil?
    MaskedKitola

    Proof that we are evil:
    Girls require time and money (Girls = Time x Money)
    Time is money. (Time = Money)
    Therefore: Girls = Money x Money
    Also we know...
    Money is the route of all evil. (Money = /evil)
    Therefore:
    Girls = (/evil) x (/evil)
    So we are forced to conclude that: Girls = Evil Responses: George Gabriel Stokes I'm afraid I must take issue with the 2nd line of your proof, madam. George Gabriel Stokes I'd like to hear the reasoning behind your translation of "requires" into multiplication, but it's no matter as I am positively certain you just copied off of your neighbor's paper. George Gabriel Stokes And besides, everyone knows that girls=whack. MaskedKitola .....Are you coming on to me? George Gabriel Stokes Of course not. I only make moves on Doctoral Candidates. Back to Archive Index

    97. Science Timeline
    Translate this page Stibitz, george, 1937, 1939. stirrup, early eighth century. stokes, AlexanderR., 1952. stokes, george gabriel, 1852, 1864, 1898. Stoneking, Mark, 1987
    http://www.sciencetimeline.net/siteindex_s.htm
    use checkboxes to select items you wish to download
    Select Index Letter:
    a
    b c d ... w-x-y-z
    Sabin, Albert Bruce, 1959 Sach, Julius von, 1862 Sagan, Carl, 1963 Sager, Ruth, mid-1960s Saha, Meghnad, 1920 sailboats, 3200 bce, Sakaki, Yoshiyuki, 2000, 2000 Sakharov. Andrei, 1953, 1967, 1967 Salam, Abdus, 1967, 1971 Salk, Jonas Edward, 1943, 1954 Salpeter, Edwin E., 1951, 1961 Samios, Nicholas, 1964 Samuels, Arthur, 1967 Samuelsson, Bengt, Ingemar, 1959, 1982 Sandage, Allan R., 1960, 1970, early 1970s Sanger, Frederick, 1949, 1953, 1968, 1975 Santos, Michael R., 2001 Sapp, Jan, 1990 Sataki, Yoshiyuki, 2000 Saussure, Ferdinand de, 1906 Savery, Thomas, 1698 Schawlow, Arthur L., 1958 Scheele, Karl Wilhelm, 1773, 1806 Schelling, Frederick Wilhelm Joseph von, 1797

    98. Vector » Physicists Of Ireland (Ed. Mark McCartney Et Al) » George Gabriel Sto
    Chapter george gabriel stokes 1819–1903. Author. Alastair Wood. DOI10.1887/0750308664/b1111c11; Classification. Biographical, historical, and personal
    http://vector.iop.org/index.cfm?action=summary&doc=b1111/b1111c11@iop-xml

    99. Store Product Details
    ,middle age, threequarter view, suit, beard. Credit, AIP Emilio Segre Visual......Item ID, stokes george A2. Title, george gabriel stokes.
    http://store.aip.org/OA_HTML/ecl.jsp?mode=detail&item=32352

    100. Store Product Details
    ,middle age, threequarter view, suit, beard. Credit, AIP Emilio Segre Visual......Item ID, stokes george A1. Title, george gabriel stokes.
    http://store.aip.org/OA_HTML/ecl.jsp?mode=detail&item=32340

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