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         Bernoulli Daniel:     more books (65)
  1. Daniel Bernoulli - Biographie by SPEISER, 1991-01-01
  2. Werke 2analysis, Wahrscheinlichkeitsr. by Bernoulli Daniel, 1982-11
  3. Specimen theoriae novae de mensura sortis by Daniel Bernoulli, 1967
  4. Specimen theoriae novae de mensura sortis by Daniel Bernoulli, 1967
  5. Hydrodynamics, by Daniel Bernoulli, 1968
  6. The contributions of Newton, Bernoulli and Euler to the theory of the tides (Annals of science) by E. J Aiton, 1956
  7. PHYSICS.: An entry from Charles Scribner's Sons' <i>New Dictionary of the History of Ideas</i> by G. Weisel, 2005
  8. On the normative dimension of the St. Petersburg paradox [An article from: Studies in History and Philosophy of Science] by D. Teira, 2006-06-01
  9. Daniil Bernulli, 1700-1782 (Nauchno-biograficheskaia seriia) by Ashot Tigranovich Grigorian, 1981

81. The Bernoulli Project
Associated with the accumulation of this material were Johann III bernoulli,daniel Huber and Peter Merian, as well as PaulHeinrich Fuss, Fritz Burckhardt,
http://www.fyma.ucl.ac.be/~gaino/Bernoulli/aboutus.html

Why a Bernoulli Edition?

The Bernoulli Family

Works and correspondence

The scientific legacy

The Edition (about us):
The Bernoulli project

Editors

Structure and Sponsors

Links

Contacts: P. Radelet : General Editor F. Nagel : Editor responsible for Correspondence B. Gaino : Secretary
THE BERNOULLI PROJECT
Already in the eighteenth century, it was recognised that it was desirable to have the large volume of published work, of the first generation of Bernoullis, available in collected format. This was done in the case of Johann I during his lifetime. Under the supervision of Johann II, Gabriel Cramer edited the four-volume set Opera Omnia Johannis Bernoulli published in Geneva 1742. (It was reissued with an introduction by J. E. Hofmann, under the imprint of Georg Olms Verlag, Hildesheim, 1968). Parallel with this collection of the work of Johann I, the published work of Jacob I was also being edited by Cramer under the direction of Nicolaus I: it appeared in two volumes titled Jacobi Bernoulli Basiliensis Opera Geneva, 1744. (It was reissued in Bruxelles in 1967 as a unit of

82. Bernoulli, Daniel (1700-1782) -- From Eric Weisstein's World Of Scientific Biogr
Primary types at NMB, page 190, bernoulli, daniel, 1964, Zur Geologie des Monte Generoso (Lombardische Alpen) . 13, bernoulli, daniel Mélières, F. 1978, Dolomitization in early
http://www.astro.virginia.edu/~eww6n/bios/BernoulliDaniel.html
Branch of Science Mathematicians Nationality Swiss ... Scientific Families
Bernoulli, Daniel (1700-1782)

Swiss mathematician, son of Johann Bernoulli , who showed that as the velocity of a fluid increases, the pressure decreases, a statement known as the Bernoulli principle He won the annual prize of the French Academy ten times for work on vibrating strings ocean tides and the kinetic theory of gases. For one of these victories, he was ejected from his jealous father's house, as his father had also submitted an entry for the prize. His kinetic theory proposed that the properties of a gas could be explained by the motions of its particles. He was the first person to encounter the functions today known as Bessel functions With his brother Nicholas Bernoulli , he discussed the Saint Petersburg paradox Bernoulli (Jakob) Bernoulli (Johann) Bernoulli (Nicholas)
Additional biographies: MacTutor (St. Andrews) Bonn
References Bell, E. T. "Nature or Nurture? The Bernoullis." Ch. 8 in New York: Simon and Schuster, pp. 131-138, 1986.

83. Paper Plane With Airfoil
bernoulli s principle was named for daniel bernoulli (17001782), a Swissmathematician. Some bernoulli links. bernoulli, daniel - Bubble-ology and
http://www.hilaroad.com/camp/projects/paperplane/paperplane.html
Model Aircraft Workshop
This flying paper model uses an airfoil
Fold a standard (8.5" x 11") piece of paper, 7 cm from one end. Fold paper down center. Fold two outer corners to center and tape in place. Fold both wings down on a line 2 cm from the bottom of the fuselage. Fold both wings up on a line 1 cm from the the top of the fuselage Cut both wings, as shown, on the dotted line. Hold the wings up out of the way and cut the fuselage on the dotted lines.
A = 2 cm, B = 3 cm. Final Assembly: Push tail up to top of fuselage. Fold sharp point of nose back in. Wrap tape around shoulder at front. Tape the fuselage together along the top.
This model flys best in calm conditions. A gymnasium is an excellent place to experiment. Folding the trim tabs down will cause the model to dive, folding them up will cause it to climb.
Twisting the rudder left or right will cause the model to turn that way.
Adding weight (a paper clip is perfect) to the fuselage will change flying characteristics.
Try moving the weight along the fuselage.
This stepped air foil creates a longer path over top of the wing.

84. ¿·ÈÇ¡¡Åý·×³Ø¤Îǧ¼±¡¡´ðÈפÈÊýË¡
bernoulli, daniel, 37 2.1. bernoulli, daniel, 50 2.5. bernoulli, daniel, 61 2.7. bernoulli, daniel, 62 2.8. bernoulli, daniel, 88 4.2
http://www.sci.kagoshima-u.ac.jp/~ebsa/kitagawa04/keyword03.html
Page Section A Achenwall, Gottfried Ancherson, Johann Peter Avogadro, Amedeo Page Section B Bacon, Francis Bayes Bayes Beaven Beaven Bernard, Claude Bernoulli, Daniel Bernoulli, Daniel Bernoulli, Daniel Bernoulli, Daniel Bernoulli, Daniel Bernoulli, Jakob Bernoulli, Jakob Bernoulli, Jakob Birkhoff, G.D. Birkhoff, G.D. Borel, H. Borel, H. Borel, H. Boltzmann, Ludwig Bortkiewicz, L.von Bowley, A.L. Bowley, A.L. Brown, Robert Buffon, George Louis Leclerc de Buffon, George Louis Leclerc de Buffon, George Louis Leclerc de Busching, Anton Friedrich Page Section C Cantor, G. Cantor, G. Condorcet Conring, Hermann Cournot, Antoine Augustin Cramer, G. Crome Page Section D D'Alembert Darwin, Charles Robert Darwin, Charles Robert Darwin, Charles Robert Darwin, Charles Robert Darwin, Charles Robert Dalton, John Deming, Edwards D. De Moivre, Abraham De Moivre, Abraham De Moivre, Abraham De Moivre, Abraham Dirichlet Page Section E Engel, Ernst Euler, Leonhart Page Section F Feller Fermat, Pierre de Fisher, Irving Fisher, Ronald Aylmer Fisher, Ronald Aylmer Fisher, Ronald Aylmer Fisher, Ronald Aylmer

85. Portrait - Bernoulli
Translate this page daniel bernoulli. Né le 29 janvier 1700 à Groningue aux Pays-Bas dans une famillede mathématiciens célèbres, il se consacre dès son plus jeune âge aux
http://www.palais-decouverte.fr/discip/physique/bernoulli/
Sciences sur Internet Ressources docs Autres expositions Expositions temporaires Expositions à venir Expositions permanentes Palais d'hier ... Palais d'aujourd'hui Palais de demain Tout public Enseignants Groupes L'esprit Palais Electrostatique ... Fiches Daniel Bernoulli Né le 29 janvier 1700 à Groningue aux Pays-Bas dans une famille de mathématiciens célèbres, il se consacre dès son plus jeune âge aux mathématiques. Mais après le retour de sa famille à Bâle en Suisse, il commence des études de médecine, poussé par son père Jean Bernoulli (1667-1748). Celui-ci rêve pour son fils d'une situation prospère que ne peuvent lui apporter les mathématiques. D. Bernoulli rédige sa thèse de médecine sur le mécanisme de la respiration, mais ses travaux sur la circulation et la pression sanguine le poussent vers l'étude plus approfondie des écoulements. Suite à la publication de divers travaux, il prend possession en 1725 de la chaire de mathématiques à l'Académie impériale de Saint-Pétersbourg, en même temps que son frère Nicolas, qui décède malheureusement quelques mois plus tard. Leonhard Euler (1707-1783), élève de son père Jean Bernoulli, le rejoint alors et les années suivantes se révéleront très productives. Ils vont poursuivre notamment les travaux de D. Bernoulli sur la pression sanguine, ce qui conduira à établir la relation entre la vitesse d'un écoulement et sa pression, connue sous le nom de

86. Asfychema - èeská Verze - Vìdci
daniel bernoulli 1700 17.3. 1782 švýcarský matematik a fyzik daniel bernoullibyl jediný velký ucenec v Petrohradu, zabýval se nejen matematikou,
http://www.sweb.cz/asfychema/cz/vedci/bernoulli_daniel.htm
Úvod Astronomie Chemie Matematika Vìdci Odkazy A Abel Niels Henrik
Adams John Couch
...
Bell Alexander Graham

Bernoulli Daniel
C
Cantor George
D
Dalton John ... Zeeman Pieter
Daniel Bernoulli
švýcarský matematik a fyzik Významnì pøispìl k rozvoji newtonovské mechaniky. Položil základy hydrodynamiky a vytvoøil první kinetickou teorii plynù.

87. Deutsches Museum - Sonderausstellungen - Daniel Bernoulli
Translate this page daniel bernoulli - zum dreihundertsten Geburtstag. Ort Foyer der Bibliothek desDeutschen Museums 5. August bis 15. Oktober 2000
http://www.deutsches-museum.de/ausstell/soarchiv/berno.htm
Daniel Bernoulli - zum dreihundertsten Geburtstag
Ort: Foyer der Bibliothek des Deutschen Museums
5. August bis 15. Oktober 2000
Die Bibliothek des Deutschen Museums zeigt in ihrem Foyer vom 5. August bis zum 15. Oktober eine Ausstellung zu Leben und wissenschaftlichem Werk Daniel Bernoullis (1700-1782), der zusammen mit Isaac Newton, Gottfried Wilhelm Leibniz und Leonhard Euler zu den bedeutendsten Mathematikern der Barock- und Aufklärungszeit zählt.
Die Ausstellung, die bis vor wenigen Wochen in der Universität Basel zu sehen war, geht auf die Initiative der Bernoulli-Edition zurück, in deren Rahmen neben den Werken Daniel Bernoulllis auch die Werke seines Vaters Johann und seines Onkels Jacob herausgegeben werden. Die Bernoulli-Edition sowie die Edition der Werke des Schweizer Mathematikers Leonhard Euler bilden die ehrgeizigsten Publikationsprojekte des Basler Birkhäuser-Verlages. Dieser traditionsreiche Verlag, in dem nach 1933 nicht zuletzt die Werke vieler aus Deutschland geflohener Wissenschaftler weiter erscheinen konnten, ist heute der größte naturwissenschaftliche Verlag der Schweiz und weltweit der bedeutendste Verlag für Architektur-Bücher. Die Bernoulli-Edition und die Euler-Edition sind wissenschaftshistorische Großprojekte mit einer Bearbeitungszeit von vielen Jahrzehnten.
Physik, Mathematik, Astronomie, Medizin und Nautik waren die Arbeitsfelder Daniel Bernoullis. In Basel 1700 geboren, nahm er mit 17 Jahren das Medizinstudium auf und promovierte 1721 mit einer Dissertation über die Atmung. Nach einem dreijährigen Italienaufenthalt wurde er 1725 an die neu gegründete Akademie in St. Petersburg berufen. 1733 kehrte er nach Basel zurück und wurde Professor für Anatomie und Botanik. Als Anatom wandte er sein physikalisches Wissen zur Klärung physiologischer Fragen an, wie etwa zur Berechnung der Leistung des menschlichen Herzens. Daneben vollendete er sein berühmtestes Werk die Hydrodynamica, in dem er die Strömungen von Flüssigkeiten und Gasen behandelte. 1750 wurde er zum Professor der Physik berufen, hielt vielbeachtete Vorlesungen und befasste sich daneben mit der Herstellung von Hufeisenmagneten, Kompassnadeln und elektrischen Instrumenten.

88. Daniel Bernoulli
Translate this page daniel bernoulli. daniel bernoulli.
http://www.chemie.uni-bremen.de/stohrer/biograph/bernoull.htm
Daniel Bernoulli

89. List Of Scientists By Field
Translate this page bernoulli, daniel. bernoulli, daniel. bernoulli, daniel. bernoulli, Jakob.bernoulli, Jakob. bernoulli, Jakob I. bernoulli, Jakob II. bernoulli, Johann
http://www.indiana.edu/~newdsb/b.html
Baade, Wilhelm Heinrich Walter Babbage, Charles Babbage, Charles Babcock, Ernest Brown Babcock, Stephen Moulton Babcock, Stephen Moulton Babinet, Jacques Babinet, Jacques Babington, Charles Cardale Babington, William Baccelli, Guido Bach, Aleksei Nikolaevich Bach, Aleksei Nikolaevich Bache, Alexander Dallas Bachelard, Gaston Bachelier, Louis Bachmann, Augustus Quirinus Bachmann, Paul Gustav Heinrich Back, Ernst E. A. Bacon, Francis Bacon, Roger Bacon, Roger Bacon, Roger Badger, Richard McLean Badger, Richard McLean Baekeland, Leo Hendrik Baer, Karl Ernst von Baer, Karl Ernst von Baer, Karl Ernst von Baeyer, Adolf Johann Friedrich Wilhelm von Baglivi, Georgius Baier, Johann Jacob Baier, Johann Jacob Baier, Johann Jacob Bailey, Edward Battersby Bailey, Liberty Hyde Bailey, Loring Woart Bailey, Solon Irving Baillie, Matthew Baillou, Guillaume de Bailly, Jean-Sylvain Baily, Francis Baily, Francis Bain, Alexander Bain, Alexander Baird, Spencer Fullerton Baird, Spencer Fullerton Baker, Henry Baker, John Gilbert Bakewell, Robert Balandin, Aleksey Aleksandrovich Balbus Balbus Baldi, Bernardino

90. Daniel I Bernoulli - Personen Online Lexikon
Translate this page Neben daniel I bernoulli gibt es bei uns weitere 7245 erklärte Begriffe.Unter anderem Port NDIS ISSE Euro.
http://www.at-mix.de/daniel_i_bernoulli.htm
Daniel I Bernoulli - Info
Glossar Kategorie wählen Hilfe Fehler? ... Personen Daniel I Bernoulli Daniel I Bernoulli
Bernoulli

Er war der Sohn von Johann Bernoulli und der Neffe von Jakob Bernoulli
Bernoulli
Bernoulli
Bernoulli
... Bernoulli -Prinzip).
Bernoulli
Bernoulli Person(en):
Zeitraum:
Firma: kein Eintrag vorhanden
kein Eintrag vorhanden
Es gibt 8 weiterführende Erklärungen oder Definitionen:
Bedingung
Bernoulli Disc EIDE Euro ISSE NDIS ... Port Veröffentlicht am: Zuletzt bearbeitet am: Referenz: 26.07.2004 von Wilhelm Janssen (7092) Beiträge 27.07.2004 von Wilhelm Janssen at-mix Druckversion Navigation var et_easy = 0; var et_ssl = 0; var et_pagename = "Lexikon/daniel_i_bernoulli.htm"; var et_areas = "Lexikon"; var et_ilevel = 0; Home Internet e Commerce Kontakt ... Lexikon et_eC('NTmwbb'); News-Rubriken Computer / Internet Daten-Sicherheit E-Commerce E-Learning ... Telekommunikation Besuchte Seiten Daniel I Bernoulli Begriffslisten Lexikon top 100 Lexikon last 100 Lexikon Gesamtliste Empfehlung: Computer Kurs Täglich neue Fragen und Antworten die Ihr Wissen bereichern! Empfehlung?

91. Catalogue Des Publications
bernoulli, daniel par discipline Département de minéralogie.par année. Liste des publications. Volcanic ash layers in the Upper Cretaceous
http://www.unige.ch/cyberdocuments/catpub/index.cgi?view-table&id=auteur-class:1

92. MSN Encarta - Bernoulli, Daniel
Translate this page bernoulli, daniel (1700-1782), Schweizer Wissenschaftler niederländischer Herkunft Andere Features aus Encarta. Suchen in Encarta nach bernoulli, daniel
http://de.encarta.msn.com/encyclopedia_761572110/Bernoulli_Daniel.html
  • MSN Home My MSN Hotmail Suche ... Upgraden Sie Ihre Encarta Encarta - Suche
    Abonnentenartikel MSN Encarta Premium: Holen Sie sich diesen Artikel, 47.000 weitere Artikel, einen interaktiven Atlas, W¶rterb¼cher und vieles mehr f¼r 29,95 €/Jahr (zuz¼glich Steuern). Lernen Sie mehr. Dieser Artikel ist ausschlieŸlich f¼r Abonnenten von MSN Encarta Premium verf¼gbar. Sind Sie schon Abonennt? Melden Sie sich oben an. Bernoulli, Daniel Bernoulli, Daniel (1700-1782), Schweizer Wissenschaftler niederl¤ndischer Herkunft, der die Grundprinzipien der Hydrodynamik aufdeckte. Er war der Sohn... Multimedia Literaturangaben In diesen Quellen finden Sie weitere Informationen zu folgenden Themen: Bernoulli, Daniel M¶chten Sie noch mehr von Encarta? Werden Sie noch heute Abonnent, und Sie erhalten Zugriff auf:
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93. ETHZ - Who's Who: Daniel Bernoulli
Translate this page daniel bernoulli war ab Oktober 1986 ordentlicher Professor für Geologie amGeologischen Institut der ETH und der Universität Zürich und emeritierte am 1.
http://www.verw.ethz.ch/cgi-win/whoShow.exe/ws7?ID=437&lang=dt

94. MSN Encarta - Bernoulli, Daniel
Translate this page bernoulli, daniel (Groninga 1700 - Basilea 1782), scienziato svizzero nato inOlanda, Trova altre informazioni su bernoulli, daniel
http://it.encarta.msn.com/encyclopedia_761572110/Bernoulli_Daniel.html

95. The Development Of Analysis On The Continent
2, 1704, was among the earliest pupils of John bernoulli, who, in 1691, spentsome months at l Hospital s house in Paris for the purpose of teaching him the
http://www.maths.tcd.ie/pub/HistMath/People/18thCentury/RouseBall/RB_Cont18C.htm
The Development of Analysis on the Continent
From `A Short Account of the History of Mathematics' (4th edition, 1908) by W. W. Rouse Ball. L'Hospital Varignon De Montmort Nicole ... Fagnano Leaving for a moment the English mathematicians of the first half of the eighteenth century we come next to a number of continental writers who barely escape mediocrity, and to whom it will be necessary to devote but few words. Their writings mark the steps by which analytical geometry and the differential and integral calculus were perfected and made familiar to mathematicians. Nearly all of them were pupils of one or other of the two elder Bernoullis, and they were so nearly contemporaries that it is difficult to arrange them chronologically. The most eminent of them are Cramer de Gua De Montmort Fagnano l'Hospital Nicole Parent Riccati Saurin , and Varignon
L'Hospital
, born in Paris in 1661, and died there on Feb. 2, 1704, was among the earliest pupils of John Bernoulli, who, in 1691, spent some months at l'Hospital's house in Paris for the purpose of teaching him the new calculus. It seems strange, but it is substantially true, that a knowledge of the infinitesimal calculus and the power of using it was then confined to Newton, Leibnitz, and the two elder Bernoullis - and it will be noticed that they were the only mathematicians who solved the more difficult problems then proposed as challenges. There was at that time no text-book on the subject, and the credit of putting together the first treatise which explained the principles and use of the method is due to l'Hospital; it was published in 1696 under the title

96. Testing Bernoulli: A Simple Experiment
In our last issue we introduced you to the bernoulli equation which helps explainthe way To recap, the bernoulli equation is usually written like this
http://pass.maths.org.uk/issue2/bottle/tindex.html
PASS Maths Home Archive Search Comment ... Click here for the graphical version of this page. Features:
Testing Bernoulli: a simple experiment
In our last issue we introduced you to the Bernoulli equation which helps explain the way fluids move. (See " Understanding turbulence " in issue 1.) To recap, the Bernoulli equation is usually written like this: ['1/2*u^2 + p/rho + g*h = constant' 1K GIF] The symbol u stands for the fluid velocity. The other symbols, in order, stand for the pressure, p , the density, rho (the Greek letter in the denominator), the acceleration due to gravity, g , and the height, h , of some particle of fluid above some given reference level (such as sea level). The equation applies only to fluids in steady flow along a single path followed by a particle of fluid. In steady flow, such a path is called a streamline. At any point on the streamline, you can add up the three quantities on the left of the Bernoulli equation. The equation says that if you do that for any two points on the same streamline, then the two answers will be the same. Here is a simple experiment for testing Bernoulli's equation that you can do yourself.

97. Experimental Verification Of Bernoulli Equation (Prof. M. Kostic)
Objective To verify experimentally the validity of bernoulli’s equation The wellknown bernoulli equation is derived under the following assumptions
http://www.ceet.niu.edu/faculty/kostic/bernoulli.html
NORTHERN ILLINOIS UNIVERSITY - Department of Mechanical Engineering
MEE 390 EXPERIMENTAL METHODS IN MECHANICAL ENGINEERING
©1990-2001 M. Kostic Lab: Experimental verification of Bernoulli equation Objective: To verify experimentally the validity of Bernoulli’s equation for fluid flow Apparatus:
Bernoulli (Venturi-type) flow apparatus with column-manometers and Pitot tube;
3-5 gallon bucket; and
stopwatch. Theory: Bernoulli's law indicates that, if an inviscid fluid is flowing along a pipe of varying cross section, then the pressure is lower at constrictions where the velocity is higher, and higher where the pipe opens out and the fluid stagnates. Many people find this situation paradoxical when they first encounter it (higher velocity, lower pressure). The well-known Bernoulli equation is derived under the following assumptions:
  • fluid is incompressible ( density r is constant ); flow is steady: flow is frictionless ( t along a streamline;
  • Then, it is expressed with the following equation: Where (in SI units): p = fluid static pressure at the cross section in N/m r = density of the flowing fluid in kg/m g = acceleration due to gravity in m/s (its value is 9.81 m/s

    98. APPUNTI TESINE
    Jean bernoulli (Jean II) (1710-1790) **** Jean bernoulli (Jean III)
    http://www.matura.it/enciclopedia/bernoulli.htm
    Home Scuola Università Forum ... Gioca e vinci document.title = "Bernoulli" + " - " + document.title Home scuola > Bernoulli Bernoulli de:Bernoulli
    en:Bernoulli
    fr:Bernoulli
    nl:Bernoulli
    pl:Bernoulli
    La famiglia Bernoulli , originaria di Anversa,
    si stabil¬ verso la fine del '500 a Basilea (Svizzera).
    Ha contribuito notevolmente alle scienze, al punto che diversi termini portano
    tale nome, pur facendo riferimento a diversi componenti di tale famiglia.
    Vista la ricorrenza dei nomi all'interno della famiglia,
    a volte i singoli personaggi vengono citati con un numero progressivo, inoltre, tenuto conto sia delle origini che di altri aspetti della storia, vengono citati sia con i nomi tedeschi che con i nomi francesi. * Nicolas Bernoulli (1623-1708) ** Jakob Bernoulli (Jacques I) (1654-1705) - teoria delle probabilit  (statistica) *** Nicolas Bernoulli (Nicolas I) (1687-1759) - figlio di un altro fratello - giurista ** Johann Bernoulli (Jean I) (1667-1748) - matematico *** Nicolas Bernoulli Nicolaus(II) (1695-1726) - matematico *** Daniel Bernoulli (Daniel I) (1700-1782) - botanico e fisico, noto nell'idrodinamica

    99. Bernoulli1
    bernoulli naquit en Hollande à Groningue.
    http://www.ac-nancy-metz.fr/pres-etab/Charlema/Bac99sci/projet/Bernoulli2.htm
    Bernoulli, Daniel Savant suisse qui Il Retour

    100. Daniel Günstig & Billig - Preisvergleich Daniel

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