21. La Matematica, La Geometria, L'analisi Per Chi Voglia Ripartire Da Zero Translate this page riccati jacopo Francesco naVanezia, ma Treviso (1676-1754) (esponenti indeterm.)Vincenzo (1707-1775), Giordano (1709-1790), Francesco (1718-1791) figli http://spazioweb.inwind.it/corradobrogi/indicer.htm

Inizio: Volume: Corrado Brogi Indice Enciclopedico Indice: A B C D ... Z R (simbolo di insieme reale) ( " costante dei gas R=1.98 cal.(piccole) ra (operatore raf (x) =f (x) /x ) I-117 V-2 V-128 V-270 ... VI-358 RAABE (Joseph (1801-1859) matematico tedesco) " (criterio di) II-120 Raccordo (punto di tangente comune a due curve) racos(x) (grafico) V-365 racosh(x) V-375 racot(x) V-371 racoth(x) V-377 Radiale (agente in direzione del raggio) Radiante I-36 VI-7 VI-8 Radicale I-108 " (Asse)(=retta sulla corda comune a due cerchi) I-552 (centro) I-552 " (doppio) I-111 Radicando I-108 Radice/i I-100 I-110 " (calcolo delle) I-110 II-159 " (coppia di) V-3 " (criterio della) II-119 " (cubica) V-10 V-147 " ( " di numeri complessi) V-21 " (dell'unità) II-190 " (di numeri complessi) II-190 V-21 " (di una equazione) I-183 V-1 " ( " " calcolo col metodo di Graffe) V-35 " (immaginarie) I-186 I-192 V-1 V-3 " (indice di) I-108 " (multiple dell'equaz.caratt.)

22. Guardia Di Finanza Veneto Translate this page V. riccati jacopo 15/A 31100 Treviso, 0422411190. Guardia Di Finanza V. Damini Pietro31033 Castelfranco Veneto TV, 0423494440. Guardia Di Finanza http://www.interforze.it/regioni/gdfveneto.htm

Home Page ARMA DEI CARABINIERI GUARDIA DI FINANZA POLIZIA DI STATO CORPO FORESTALE DELLO STATO GUARDIA DI FINANZA - COMANDO REGIONALE VENETO Gruppo Venezia Gruppo Belluno Gruppo Padova Gruppo Rovigo ... Gruppo Vicenza GRUPPO VENEZIA Guardia Di Finanza V. Costa Andrea - Mestre 26 30175 Venezia Guardia Di Finanza V. De Marchi Giuseppe - Marghera 16 30175 Venezia Guardia Di Finanza Dorsoduro 69 30123 Venezia Guardia Di Finanza Giudecca (Campo Nani) 4 30133 Venezia Guardia Di Finanza V. Dei Petroli - Marghera 4 30175 Venezia Guardia Di Finanza V. Piave - Mestre 32 30175 Venezia Guardia Di Finanza V. Bandiera Fratelli - Marghera 4 30175 Venezia Guardia Di Finanza Cannaregio 5751 30131 Venezia Guardia Di Finanza Dorsoduro 1826/C 30123 Venezia Guardia Di Finanza V. Lotti Antonio - Lido 3 30126 Venezia Guardia Di Finanza V. Forte Marghera - Mestre 1 30172 Venezia Guardia Di Finanza S. Polo 2128/A 30125 Venezia Guardia Di Finanza - Polizia Tributaria V. Costa Andrea - Mestre 26 30175 Venezia

23. Riccati Biography of jacopo riccati (16761754) Originally entering Padua to readlaw, jacopo riccati became friends with Angeli who encouraged him to study http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Riccati.html

Jacopo Francesco Riccati Born: 28 May 1676 in Venice, Venetian Republic (now Italy) Died: 15 April 1754 in Treviso, Venetian Republic (now Italy) Click the picture above to see a larger version Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Main index Version for printing Originally entering Padua to read law, Jacopo Riccati became friends with Angeli who encouraged him to study mathematics. He soon attained fame and turned down offers from Peter the Great to become President of the St Petersburg Acanemy of Science, and other offers, to remain in Italy. His work in hydraulics was useful to the city of Venice and he helped construct dikes along the canals. In the study of differential equations his methods of lowering the order of an equation and separating variables were important. He considered many general classes of differential equations and found methods of solution which were widely adopted. He is chiefly known for the Riccati differential equation of which he made elaborate study and gave solutions for certain special cases. The equation had already been studied by Jacob Bernoulli , and was discussed by Riccati in a paper of 1724.

24. References For Riccati References for the biography of jacopo riccati. S Giuntini, jacopo riccatiand the inverse problem of central forces (Italian), in The riccatis and http://www-groups.dcs.st-and.ac.uk/~history/References/Riccati.html

References for Jacopo Riccati Version for printing Biography in Dictionary of Scientific Biography (New York 1970-1990). Articles: G T Bagni, Differential equations in the works of Jacopo and Vincenzo Riccati (Italian), Riv. Mat. Univ. Parma S Bittanti, Count Riccati and the early days of the Riccati equation, in The Riccati equation (Berlin, 1991), 1-10. S Giuntini, Jacopo Riccati and the inverse problem of central forces (Italian), in The Riccatis and frontier culture in eighteenth-century Europe (Florence, 1992), 127-149. S Giuntini, The relations between Gabriele Manfredi and Jacopo Riccati (Italian), Boll. Storia Sci. Mat. L Grugnetti, On the correspondence between Jacopo Riccati and Nicolaus Bernoulli II (Italian), in The Riccatis and frontier culture in eighteenth-century Europe (Florence, 1992), 151-159. L Grugnetti, The Riccati equation : unpublished correspondence of Jacopo Riccati and Nicolas II Bernoulli (Italian), Boll. Storia Sci. Mat. G Loria, Storia delle matematiche (Milan, 1950), 630, 631, 659- , 667, 701.

25. Riccati, Jacopo (1667-1754) -- From Eric Weisstein's World Of Scientific Biograp riccati, jacopo (16671754). Venetian nobleman who studied differential equations,including the riccati differential equation. http://scienceworld.wolfram.com/biography/Riccati.html

Branch of Science Mathematicians Nationality Italian Riccati, Jacopo (1667-1754) Venetian nobleman who studied differential equations, including the Riccati differential equation Additional biographies: MacTutor (St. Andrews)

26. JACOPO FRANCESCO, COUNT RICCATI - LoveToKnow Article On JACOPO FRANCESCO, COUNT riccati, jacopo FRANCESCO, COUNT (16761754), Italian mathematician, was born atVenice on the 8th of May 1676, and died at Treviso on the 15th of April http://25.1911encyclopedia.org/R/RI/RICCATI_JACOPO_FRANCESCO_COUNT.htm

JACOPO FRANCESCO, COUNT RICCATI RICCATI, JACOPO FRANCESCO, COUNT (1676-1754), Italian mathematician, was born at Venice on the 8th of May 1676, and died at Treviso on the 15th of April 1754. He studied at the university of Padua, where he graduated in 1696. His favorite pursuits were scientific, and his authority on all questions of practical science was referred to by the senate of Venice. He corresponded with many of the European savants of his day, and contributed largely to the Acta ErudiLorum of Leipzig. He was offered the presidency of the academy of science of St Petersburg; but he declined, preferring the leisure and independence of life in Italy. Riccatis name is best known in connection with his problem called Riccatis equation, published in the Acta Eruditorum, September 1724. A very complete account of this equation and its various transformations was given by J. W. L. Glaisher in the Phil. Trans. (1881). After Riccatis death his works were collected by his sons and published (1758) in four volumes. His sons, Vincenzo (1707 1775) and Giordano (1709-1790), inherited his talents. The former was professor of mathematics at Bologna, and published, among other works, a treatise on the infinitesimal calculus, Giordano was distinguished both as a mathematician and an architect. in China, he also devoted much time to answering the letters of the priests under him, a matter on which he spared no pains or detail. New converts had to be attended toalways welcomed, and never hustled away. Besides these came the composition of his Chinese books, the teaching of his people and the maintenance of the record of the mission history which had been enjoined upon him by the general of the order, and which he kept well up to date. Thus his labors were wearing and incessant. In May 1610 he broke down, and after an illness of eight days died on the 11th of that month. His colleague Pantoja applied to the emperor for a burying-I-lace outside the city. This was granted, with the most honorable official testimonies to the reputation and character of Ricci; and a large building in the neighborhood of the city was at the same time bestowed upon the mission for their residence.

27. Science: Mathematics: Mathematicians: Riccati, Jacopo - Open Site Science Mathematics Mathematicians riccati, jacopo Open Site. http://open-site.org/Science/Mathematics/Mathematicians/Riccati,_Jacopo/

Open Site The Open Encyclopedia Project home submit content become an editor the entire directory only in Mathematicians/Riccati,_Jacopo Top Science Mathematics Mathematicians : Riccati, Jacopo Biography Jacopo Francesco, Count Riccati, born at Venice on May 28, 1676, and died at Tr¨ves on April 15, 1754, did a great deal to disseminate a knowledge of the Newtonian philosophy in Italy. Besides the equation known by his name, certain cases of which he succeeded in integrating, he discussed the question of the possibility of lowering the order of a given differential equation. His works were published at Tr¨ves in four volumes in 1758. He had two sons who wrote on several minor points connected with the integral calculus and differential equations: these were Vincenzo, who was born in 1707 and died in 1775, and Giordano, who was born in 1709 and died in 1790. This category needs an editor - apply here Open Site Code 0.5.3 robot company. Visit our sister sites dmoz.org mozilla.org chefmoz.org musicmoz.org ... edit

28. Bibliography riccati, jacopo, 16761754, Opere del conte jacopo riccati, nobile trevigiano,In Lucca, Appresso jacopo Giusti, 1761-1765. riccati, jacopo, 1676-1754 http://www.library.cornell.edu/math/bibliography/display.cgi?start=R&

29. Riccati Difference Equation The forbidden set F of the riccati difference equation is the set of initialconditions www.sosmath.com. Bio of jacopo Francesco riccati. jacopo riccati http://hypatia.math.uri.edu/~kulenm/diffeqaturi/chad442/project.htm

THE RICCATI DIFFERENCE EQUATION The Riccati difference equation is of the form n where the parameters a, b, c, d and the initial condition x are real numbers. In order to avoid unwanted cases, we must assume that both d and ad-bc do not equal zero. The forbidden set F of the Riccati difference equation is the set of initial conditions which the denominator c+dx n will become zero for some non negative value of n. Assume that the previous conditions hold and that the Riccati difference equation does possess a periodic solution of prime period two. When b+c is equal to zero, we observe the every solution of the Riccati difference equation with x not equal to b/c is periodic of period 2. In addition to the previous conditions, we will assume that b+c does not zero. The change of variable for n non negative transforms the Riccati difference equation into the difference equation (which we shall refer to as Equation (1)) n The nonzero real number is known as the Riccati number. We can observe that when Equation(1) has the two equilibrium points and We see that w R and w When Equation(1) has exactly one equilibrium point When Equation(1) has no equilibrium points.

30. Biografia De Riccati, Jacopo Francesco Translate this page riccati, jacopo Francesco. (Venecia, 1676-Treviso, 1754) Matemático italiano.Contribuyó notablemente a la difusión de las teorías de Newton y llevó a cabo http://www.biografiasyvidas.com/biografia/r/riccati.htm

Inicio Buscador Las figuras clave de la historia Reportajes Los protagonistas de la actualidad Riccati, Jacopo Francesco (Venecia, 1676-Treviso, 1754) Matemático italiano. Contribuyó notablemente a la difusión de las teorías de Newton y llevó a cabo diversas investigaciones sobre problemas de hidrodinámica. Sus estudios sobre las ecuaciones diferenciales le llevaron a encontrar una solución particular para un determinado tipo de ecuaciones, conocidas como ecuaciones de Riccati Inicio Buscador Recomendar sitio

31. CASA EDITRICE LEO S. OLSCHKI Modulo Di Risposta Translate this page Autore riccati, jacopo - Poleni, Giovanni Titolo Carteggio (1715-1742). Anno 1997.Autore riccati, jacopo - Vallisneri, Antonio http://www.olschki.it/cgi-bin/olscq2.pl?que=xSoppelsaxMariaxLaurax&terse=terse

32. CASA EDITRICE LEO S. OLSCHKI Modulo Di Risposta Translate this page Autore riccati, jacopo - Poleni, Giovanni Titolo Carteggio (1715-1742). Anno 1997. http://www.olschki.it/cgi-bin/olscq2.pl?que=o45229o&terse=terse

33. Jacopo Riccati math lessons jacopo riccatiMath Lessons - jacopo riccati. jacopo riccati. (Redirected from riccati).jacopo Francesco riccati (28 May 1676 - 15 April 1754) was an Italian http://www.algebra.com/algebra/about/history/Jacopo-Riccati.wikipedia

Jacopo Riccati Regular View Dictionary View (all words explained) Algebra Help my dictionary with pronunciation , wikipedia etc Wikimedia needs your help in the final days of its fund drive. See our fundraising page The Red Cross and other charities also need your help. Jacopo Riccati Jacopo Francesco Riccati 28 May 15 April ) was an Italian mathematician , from Venice . He is now remembered for the Riccati equation External link Biography at the MacTutor archive This biographical article about a mathematician is a stub . You can help Wikipedia by expanding it Retrieved from " http://en.wikipedia.org/wiki/Jacopo_Riccati Categories Mathematician stubs 1676 births ... 18th century mathematicians Views Article Discussion Edit this page History Personal tools Create account / log in Navigation Main Page Community portal Current events Recent changes ... Donations Search Toolbox What links here Related changes Upload file Special pages ... Permanent link In other languages Fran§ais This page was last modified 09:05, 24 May 2005. All text is available under the terms of the GNU Free Documentation License (see for details).

34. Math Lessons - Jacopo Riccati Math Lessons jacopo riccati. jacopo riccati. (Redirected from jacopoFrancesco riccati). jacopo Francesco riccati (28 May 1676 - 15 April 1754) was an http://www.mathdaily.com/lessons/Jacopo_Francesco_Riccati

Search Mathematics Encyclopedia and Lessons Lessons Popular Subjects algebra arithmetic calculus equations ... more References applied mathematics mathematical games mathematicians more ... 18th century mathematicians Jacopo Riccati (Redirected from Jacopo Francesco Riccati Jacopo Francesco Riccati 28 May 15 April ) was an Italian mathematician , from Venice . He is now remembered for the Riccati equation External link Categories 1676 births 1754 deaths Italian mathematicians ... 18th century mathematicians Last updated: 09-02-2005 16:50:46 algebra arithmetic calculus equations ... mathematicians

35. Catalogo Articoli Translate this page riccati, jacopo Iacobi riccati De motuum communicationibus ex attractione.De bononiensi scientiarum et artium Instituto atque Academia commentarii, 2(3), http://serials.cib.unibo.it/cgi-ser/start/it/spogli/ds-s.tcl?fasc_issn=1122-4150

36. Catalogo Articoli riccati, jacopo riccati, jacopoJacobi riccati Verae germanae virium elasticarum leges ex phaenomenis http://serials.cib.unibo.it/cgi-ser/start/it/spogli/ds-s.tcl?soggetti=Mechanica

37. Daniel Bernoulli -- Facts, Info, And Encyclopedia Article by (Click link for more info and facts about jacopo riccati) jacoporiccati (the (Click link for more info and facts about riccati equation) riccati http://www.absoluteastronomy.com/encyclopedia/d/da/daniel_bernoulli.htm

Daniel Bernoulli [Categories: Dutch mathematicians, 1782 deaths, 1700 births] Daniel Bernoulli (Click link for more info and facts about Groningen) Groningen (A city in northwestern Switzerland) Basel , March 17, 1782) was a (The West Germanic language of the Netherlands) Dutch -born (A person skilled in mathematics) mathematician who spent much of his life in (A city in northwestern Switzerland) Basel (A landlocked federal republic in central Europe) Switzerland . He worked with (Swiss mathematician (1707-1783)) Leonhard Euler on the equations bearing their names. (Click link for more info and facts about Bernoulli's principle) Bernoulli's principle is of critical use in (The branch of mechanics that deals with the motion of gases (especially air) and their effects on bodies in the flow) aerodynamics . It is applicable to steady, (Click link for more info and facts about inviscid) inviscid (Click link for more info and facts about incompressible flow) incompressible flow , along a (Click link for more info and facts about streamline) streamline Born as the son of (Swiss mathematician (1667-1748)) Johann Bernoulli , and nephew of (Swiss mathematician (1654-1705)) Jakob Bernoulli , Daniel Bernoulli was by far the ablest of the younger Bernoullis.

38. Comune Di Treviso di Via jacopo riccati a Viale Cesare Battisti (C. Centro) http://www.comune.treviso.it/index.php?option=content&task=view&id=627&Itemid=20

39. Lexikon: Jacopo Riccati - Begriff http://lexikon.donx.de/?action=details&show=Jacopo Riccati

40. The Development Of Analysis On The Continent jacopo Francesco, Count riccati, born at Venice on May 28, 1676, and died atTrèves on April 15, 1754, did a great deal to disseminate a knowledge of 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

A  B  C  D  E  F  G  H  I  J  K  L  M  N  O  P  Q  R  S  T  U  V  W  X  Y  Z

Page 2     21-40 of 93    Back | 1  | 2  | 3  | 4  | 5  | Next 20