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  1. French Engineers: Émile Baudot, Pierre Schaeffer, Gaspard-Gustave Coriolis, Villard de Honnecourt, Charles Deutsch, Robert Choulet
  2. Large yield intensive culture: How 80,000 pounds of potatoes, 55 bushels of wheat, 135 bushels of oats and 80 bushels of barley may be produced, to the ... a new system of culture introduced in Canada by Gustave de Coriolis, 1907
  3. Theorie Mathematique des Effets du Jeu de Billard (Billiards). by Gaspard-Gustave de. CORIOLIS, 1835

81. Gaspard-Gustave Coriolis Definition Meaning Information Explanation
C Aviation Lexicon - Translate this page coriolis, gustave Gaspard. 1792-1843. Die corioliskraft wurde nach gustaveGaspard coriolis benannt. Seitenanfang. Copyright © by Frank Kerkau.
http://www.free-definition.com/Gaspard-Gustave-Coriolis.html
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Gaspard-Gustave Coriolis
Gaspard-Gustave de Coriolis May 21 September 19 French engineer and scientist . His interest in the dynamics of rotating machines led him to derive the differential equation s of motion from the point of view of a coordinate system which is itself rotating, which he first presented in to the Acad©mie des Sciences. Due to the importance of this work, the Coriolis effect is named for him. He is sometimes referred to as Gustave-Gaspard Coriolis Gustave Coriolis and variations thereof. Books about 'Gaspard-Gustave Coriolis' at: amazon.com or amazon.co.uk Note: This article from Wikipedia is made available under the terms of the GNU FDL
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82. ABLE Mass Flow Measurement, Coriolis Mass Flow Metering.
The coriolis effect was initially discovered by gustave Gaspard coriolis in the 1830’s,and can be explained as the inertial force exerted on an object as a
http://www.able.co.uk/massflow.htm
Products Industry Sectors Enquiries Support ... Coriolis Mass Flow Meters Able can offer a comprehensive range of mass flow meters capable of withstanding vibration, abrasion and corrosive media. The Coriolis effect was initially discovered by Gustave Gaspard Coriolis in the 1830’s, and can be explained as the inertial force exerted on an object as a result of movement relative to a rotating frame of reference. Since its discovery it has been applied to ballistic missile trajectories, hydraulics, machine performance, ergonomics, ocean and atmospheric circulations. The use of Coriolis force as a technique for liquid and gas mass flow measurement has been firmly established for over 20 years. During this time a number of different configurations and technological signal processing advances have been made, of which, ABLE are at the forefront with the Rheonik range. It is worth noting that only the Rheonik range has all of the capabilities listed below:-
  • Measurement of liquids, sludges, suspensions and gases

83. Liste Alphabétique Des Mathématiciens
Translate this page Condorcet (Nicolas de Caritat, marquis de), Français (1743-1794). coriolis (GustaveGaspard), Français (1792-1843). Courant (Richard), Américain (1888-1972).
http://www.cegep-st-laurent.qc.ca/depar/maths/noms.htm
Abel (Niels Henrik) Agnesi (Maria Guetana) Italienne (1718-1799) Alembert (Jean Le Rond d') Alexander (James Waddell) Alexandroff (Pavel Sergeevich) Russe (1896-1982) Apian (Peter Benneuwitz, dit) Allemand (1495-1552) Apollonios de Perga Grec(v.~262-v.~180) Appel (Paul) Grec (~287-~212) Aristote Grec (~384-~322) Arzela (Cesare) Italien (1847-1912) Ascoli (Guilio) Italien (1843-1896) Babbage (Charles) Anglais (1792-1871) Banach (Stefan) Polonais (1892-1945) Argand (Jean Robert) Suisse (1768-1822) Barrow (Isaac) Anglais (1630-1677) Bayes (Thomas) Anglais (1702-1761) Bellavitis (Giusto) Italien (1803-1880) Beltrami (Eugenio) Italien (1835-1900) Bernays (Paul) Suisse (1888-1977) Bernoulli (Daniel) Suisse (1700-1782) Bernoulli (Jacques) Suisse (1654-1705) Bernoulli (Jean) Suisse (1667-1748) Allemand (1878-1956) Bernstein (Sergei Natanovich) Russe (1880-1968) Bertrand (Josepn) Bessel (Friedrich) Allemand (1784-1846) Birkoff (George David) Bliss (Gilbert Ames) Bochner (Salomon) Allemand (1899-1982) Bolyai (Janos) Hongrois (1802-1860) Bolzano (Bernhard) Bombelli (Raffaele) Italien (1522-1572) Bonnet (Ossian) Boole (George) Anglais (1815-1864) Bourbaki (Nicolas) Braikenridge (William) Anglais (v.1700-1762)

84. Encyclopedia: Gaspard Gustave Coriolis
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    Encyclopedia : Gaspard Gustave Coriolis
    Sorry, no entry exists for this yet.
    The Wikipedia article included on this page is licensed under the GFDL
    Usage implies agreement with terms

    85. Sargent-Welch - Coriolis Effect Wheel And Foucault Pendulum
    coriolis Effect Wheel and Foucault Pendulum WL0934A $139.00. gustave coriolisstudied the effects of the Earth s rotation on wind and ocean currents.
    http://sargentwelch.com/product.asp?pn=WL0934A_EA

    86. Imago Mundi - Coriolis.
    Translate this page coriolis (Gaspard gustave), mathématicien né à Paris en 1792, mortà Paris en 1843. Sorti comme ingénieur des ponts et chaussées
    http://www.cosmovisions.com/Coriolis.htm
    Dictionnaire biographique Les gens Coriolis Dulong Corio Calcul de l'effet des machines , et (T.). A B C D ... Z

    87. BBC - H2g2 - Coriolis Force - A Convenient Fiction - A593273
    The coriolis effect which the coriolis force is often used to account for - isnamed after gustave Gaspard coriolis (1792-1843), the French mathematician and
    http://www.bbc.co.uk/dna/h2g2/alabaster/A593273
    @import url('/includes/tbenh.css') ; Home
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    Coriolis Force - a Convenient Fiction
    Introduction
    The Coriolis force is a theoretical force used to account for the odd behaviour of objects which move far enough in rotating frames of reference. It is related to centrifugal force , and is a similarly convenient fiction. The Coriolis effect - which the Coriolis force is often used to account for - is named after Gustave Gaspard Coriolis (1792-1843), the French mathematician and physicist who first described it in 1835 in a paper entitled On the Equations of Relative Motion of a System of Bodies Newton's Laws and Frames of Reference Newton's Laws apply, in full and unmodified, in an inertial frame of reference. This means that if the place where you are doing your experiments is either standing still, or is in uniform motion, ie not accelerating or decelerating in a straight line, all your experiments will agree with Newton's Laws. However, if your 'lab' is undergoing any kind of acceleration, either in a straight line or in a curve ie, it's either rotating, orbiting a point or simply moving in curve, you will notice some strange effects. An example of an inertial frame of reference is the whole universe (as far as we know...). Unless you have some seriously accurate measuring equipment, another example of an inertial frame of reference is a room in your house. Even though your front room is on the surface of the Earth, and the earth is rotating, practically any experiment you do will suggest your frame of reference is inertial.

    88. Greinasafn Raunvísindamanna
    svör. Það var Frakkinn Gaspard gustave coriolis sem fyrstur mannabenti á tilvist svigkraftsins árið 1835. coriolis hafði
    http://www.ismennt.is/vefir/raungreinar/einarsveinbjornsson.htm
    Mynd 1.
    Mynd 2

    89. Gaspard-Gustave Coriolis
    Main Page See live article, Gaspardgustave coriolis. He is sometimes referredto as gustave-Gaspard coriolis, gustave coriolis and variations thereof.
    http://www.sciencedaily.com/encyclopedia/gaspard_gustave_coriolis
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    Gaspard-Gustave Coriolis
    Gaspard-Gustave de Coriolis May 21 September 19 French engineer and scientist . His interest in the dynamics of rotating machines led him to derive the differential equations of motion from the point of view of a coordinate system which is itself rotating, which he first presented in to the Académie des Sciences. Due to the importance of this work, the Coriolis effect is named for him. He is sometimes referred to as Gustave-Gaspard Coriolis Gustave Coriolis and variations thereof.

    90. Coriolis Effect - InformationBlast
    coriolis effect. In physics, the coriolis effect is an inertial force firstdescribed by Gaspardgustave coriolis, a French scientist, in 1835.
    http://www.informationblast.com/Coriolis_effect.html
    Coriolis effect
    In physics , the Coriolis effect is an inertial force first described by Gaspard-Gustave Coriolis , a French scientist, in . When the equations of motion are formulated in a rotating coordinate system a term arises which looks like a force, called the Coriolis force . See also centrifugal force In changing from an essentially inertial coordinate system (such as the "frame of the fixed stars") to a rotating frame of reference (such as Earth), a term appears in the equation of motion described by the formula: where bold indicates vector quantities, m is mass v is the velocity and is the angular velocity of the coordinate system. Note that this equation ignores the second-order term in , which in geophysical terms is small, and can anyway be absorbed into the gravitational potential term. This equation means that the force will be proportional to the velocity of the object and the rotation of the coordinate system. The force will be in a direction perpendicular to the velocity (and thus does no work). If an object is travelling on earth in the northern hemisphere, the Coriolis force will deflect the object to the right. In the southern hemisphere the reverse is true, while at the equator the horizontal component of the force is zero for horizontal motions. The Coriolis force plays a strong role in weather patterns, where it affects prevailing

    91. Coriolis Effect :: Online Encyclopedia :: Information Genius
    coriolis effect. Online Encyclopedia The coriolis effect is an inertial forcefirst described by Gaspardgustave coriolis, a French scientist, in 1835.
    http://www.informationgenius.com/encyclopedia/c/co/coriolis_effect.html
    Quantum Physics Pampered Chef Paintball Guns Cell Phone Reviews ... Science Articles Coriolis effect
    Online Encyclopedia

    The Coriolis effect is an inertial force first described by Gaspard-Gustave Coriolis , a French scientist, in . When an object is moving in a rotating coordinate system, the path of the object appears to deviate due to the Coriolis effect. If you are in the moving coordinate system, this deviation makes it look like a force is acting upon the object (due to Newton's laws of motion ), but actually there is no real force acting on the object, the effect is due to rotation (associated with an acceleration ) of the coordinate system itself. A similar effect from a moving frame of reference is the centrifugal force In a rotating frame of reference (such as the earth), the apparent force can be described by the formula: where bold indicates vector quantities, m is mass v is the velocity and is the angular velocity of the coordinate system. This equation means that the force will be proportional to the velocity of the object and the rotation of the coordinate system. The force will be in a direction perpendicular to the velocity. If an object is travelling on earth in the northern hemisphere, the Coriolis force will deflect the object to the right. In the southern hemisphere the reverse is true, while at the equator the horizontal component of the force is zero for horizontal motions. The Coriolis force plays a strong role in weather patterns, where it affects prevailing

    92. The Coriolis Effect
    The coriolis Effect The coriolis effect is the apparent acceleration of a moving body on or near the Earth as a result of the Earth's rotation. This interactive example provides a simple map of
    http://rdre1.inktomi.com/click?u=http://www.eoascientific.com/interactive/the_co

    93. The Coriolis Effect
    Weather and Climate Module. The coriolis Effect (webbased exercise). The coriolis Effect. The coriolis Force The coriolis Force. The coriolis Force, although a key concept in understanding the
    http://www.wiley.com/college/strahler/0471238007/web_ex/coriolis.html
    Weather and Climate Module. The Coriolis Effect (web-based exercise).
    The Coriolis Effect
    The Coriolis Force
    The Coriolis Force, although a key concept in understanding the circulation of the atmosphere and oceans, can be difficult to envisage and understand. The general principles are described on pages 97-102, and you should read and make concise notes on these pages before embarking on these exercises. The objectives of this series of web exercises are:
    • to describe and explain the Coriolis Force,
    • to identify some incorrect theories and observations surrounding it, and,
    • to explore the many effects it has on Earth systems
    Throughout the history of science, humans have sought to identify the forces that control phenomena in our environment. For example, Newton theorized about gravity to explain falling objects. Click here to find out.

    94. Rotations Of The Earth
    This approach was pioneered by the French mathematician Gaspard Gustavede coriolis (1792 1843). He showed that the laws of motion
    http://curvebank.calstatela.edu/earth/earth.htm
    Back to . . . . Curve Bank Home Page NCB Deposit # 27 Tevian Dray
    Department of Mathematics
    Oregon State University
    Corvallis, OR 97331 tevian@math.orst.edu Coriolis Effects via "Earth Hockey" Coriolis Acceleration: A Term from Physics
    In this section . . .
    An Application
    of
    Vector Calculus For the student . . . .

    Dray has also provided animations of a map of the Earth using vaious rotations about a fixed point or fixed line. Please click on the map below. This animation shows how to generate any rotation by using two successive 180 degree rotations about different axes. Background . . . . Briefly, Coriolis acceleration is the apparent acceleration one sees when observing particle motion from a rotating, rather an an inertial, reference frame. For instance, the needle of a phonograph moves (nearly) in a straight line, yet traces a spiral on the rotating record. Mathematically, this is equivalent to considering the opposite situation, such as an object moving along a radial line from the center of a rotating disk. You may visualize this phenomenon by placing yourself at the center of a merry-go-round and then walking toward the edge. [ Ignore the horses or any other obstruction. ] This situation is analyzed in the box below. For surface geometry, study the globe on the left. The black line gives the great circle path a frictionless hockey puck would follow if the Earth were not rotating. The blue line gives the great circle it actually follows. The red line shows the apparent path as seen from the Earth which rotates underneath the blue line - much as a phonograph rotates underneath the needle. Now click on the globe to the left to select a variety of animations.

    95. Ç äýíáìç Coriolis
    The summary for this Greek page contains characters that cannot be correctly displayed in this language/character set.
    http://www.physics4u.gr/energy/coriolis.html
    Coriolis . (ÏíïìÜóôçêå Ýôóé áðü ôïí Üëëï ìáèçìáôéêü Gustave Gaspard Coriolis 1792-1843). Ôï öáéíüìåíï Coriolis åßíáé ëïéðüí ç öáéíïìÝíç áðüêëéóç åíüò óþìáôïò óå ó÷Ýóç ìÝ Ýíá óýóôçìá áíáöïñÜò ðïõ êáé áõôü ðåñéóôñÝöåôáé (åäþ ôïí ñüëï áõôüí ôïí ðáßæåé ç ç). Óôçí ðñáãìáôéêüôçôá ôï óþìá äåí áðïêëßíåé áðü ôçí ðïñåßá ôïõ, áëëÜ áðëþò äßíåé áõôÞí ôçí åíôýðùóç. ÐñÝðåé üìùò åäþ íá óçìåéþóïõìå ðùò åðåéäÞ ç ôá÷ýôçôá ðåñéóôñïöÞò êÜðïéïõ óçìåßïõ óôç ç, åîáñôÜôáé áðü ôï ãåùãñáöéêü ðëÜôïò, ç áðüêëéóç ôåëéêÜ åîáñôÜôáé áðü ôçí ðåñéóôñïöéêÞ êßíçóç ôçò çò êáé áðü ôï ãåùãñáöéêü ðëÜôïò.
    Ç äýíáìç Coriolis åßíáé Ýíá ãíùóôü öáéíüìåíï. Ðáñáäåßãìáôá áõôÞò ôçò äýíáìçò õðÜñ÷ïõí ðïëëÜ, ôá ëÜóôé÷á ôùí áõôïêéíÞôùí ðïõ ôñßâïíôáé óôçí ìéÜ ðëåõñÜ ãñçãïñþôåñá ðáñÜ óôçí Üëëç, ïé êïßôåò ôùí ðïôáìþí óêÜâïíôáé âáèýôåñá óôç ìéÜ ðëåõñÜ ðáñÜ óôçí Üëëç. (ÐïéÜ ðëåõñÜ åîáñôÜôáé óå ðïéü çìéóöáßñéï åßìáóôå: Óôï Âüñåéï çìéóöáßñéï ôá êéíïýìåíá óùìáôßäéá óôñÝöïíôáé ðñïò ôá äåîéÜ.)
    Ç äýíáìç Coriolis ôçí ðåñßðôùóç ôùí áíÝìùí ïöåßëåôáé óôçí ðåñéóôñïöÞ ôçò çò êáé Ý÷åé ìÝôñï F=2*ù*óõíö. ¼ðïõ ù=ãùíéáêÞ ôá÷ýôçôá ðåñéóôñïöÞò ôçò çò êáé ö=ôï ðëÜôïò ôïõ ôüðïõ.

    96. The X Net: Coriolis-Effekt - The X-Files / Akte X - A-Z Lexikon
    Translate this page Dieser Effekt ist nach dem französischen Physiker Gaspard Gustavede coriolis benannt. In der Folge Satan / Die Hand Die Verletzt
    http://www.txf.net/a-z/c/coriolis-effekt.shtml
    Akte X im TV:
    11.04.: K1, Der Teufel von Jersey
    25.04.: K1, Schatten
    Coriolis-Effekt Episode Guide: 2x14 Satan / Die Hand Die Verletzt Letztes Update dieser Seite: 19.05.2002 Carter, Chris
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