Relevant bibliographies by topics / Circolo matematico di Palermo

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Academic literature on the topic 'Circolo matematico di Palermo'

Author: Grafiati
Published: 4 June 2021
Last updated: 5 February 2022

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Journal articles on the topic "Circolo matematico di Palermo"

1

Israel, Giorgio. "II Circolo matematico di Palermo." Historia Mathematica 12, no. 4 (November 1985): 383–88. http://dx.doi.org/10.1016/0315-0860(85)90053-9.

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2

Yshkevick, Adolf P. "II Circolo matematico di Palermo." Historia Mathematica 17, no. 3 (August 1990): 284–87. http://dx.doi.org/10.1016/0315-0860(90)90017-8.

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Ciliberto, Ciro, and Emma Sallent Del Colombo. "Giovan Battista Guccia e il Circolo Matematico di Palermo." Lettera Matematica Pristem 94, no. 1 (October 2015): 33–44. http://dx.doi.org/10.1007/bf03356694.

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Ciliberto, Ciro, and Emma Sallent Del Colombo. "Gian Battista Guccia and the Circolo Matematico di Palermo." Lettera Matematica 3, no. 4 (November 23, 2015): 177–88. http://dx.doi.org/10.1007/s40329-015-0100-6.

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Parshall, Karen Hunger. "Algebra e geometria (1860–1940): Il contributo italiano. Edited by Aldo Brigaglia, Ciro Ciliberto, and E. Sernesi. Supplemento ai Rendiconti del Circolo matematico di Palermo, Ser. 2, No. 36 (1994). Palermo (Circolo matematico di Palermo). 1994. 277 pp." Historia Mathematica 24, no. 3 (August 1997): 334–39. http://dx.doi.org/10.1006/hmat.1996.2142.

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LLIBRE, JAUME, and CLÀUDIA VALLS. "On theC1non-integrability of differential systems via periodic orbits." European Journal of Applied Mathematics 22, no. 4 (April 6, 2011): 381–91. http://dx.doi.org/10.1017/s0956792511000143.

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We go back to the results of Poincaré [Poincare, H (1891) Sur lintegration des equations differentielles du premier ordre et du premier degre I and II,Rendiconti del circolo matematico di Palermo5, 161–191] on the multipliers of a periodic orbit for proving theC1non-integrability of differential systems. We apply these results to Lorenz, Rossler and Michelson systems, among others.
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7

Cerroni, Cinzia, and Aldo Brigaglia. "The “Circolo Matematico di Palermo” and the First World War: The crisis of scientific internationalism: a view through the unedited correspondence of De Franchis with Edmund Landau and other mathematicians." Historia Mathematica 55 (May 2021): 64–94. http://dx.doi.org/10.1016/j.hm.2021.04.004.

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8

NUNES, PEDRO. "DEFENSO DO TRATADO DA RUMAO DO GLOBO PARA A ARTE DE NAVEGAR." Nuncius 18, no. 1 (2003): 287–317. http://dx.doi.org/10.1163/182539103x00657.

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Abstracttitle RIASSUNTO /title Il presente articolo racchiude la edizione di un antico manoscritto portoghese (Biblioteca Nazionale Centrale di Firenze), senza titolo, n data, noto come Defenso do Tratado da Rumao do Globo para a Arte de Navegar. Un tempo appartenuto a Cosimo III de' Medici, che a sua volta lo aveva ricevuto in dono dal cosmografo e engenheiro-mor portoghese Lus Serro Pimentel, esso racchiude uno scritto del matematico e cosmografo portoghese Pedro Nunes a difesa, e a seguito delle critiche rivoltegli, delle sue teorie sulle linhas de rumo e, nella fattispecie, di quella legata alla rappresentazione della curva lossodromica sulla sfera, dopo che il medesimo aveva provato come una nave che navigasse alla bussola secondo un angolo di prora costante descrivesse non gi un arco di circolo massimo, come allora si riteneva, quanto una curva intersecante tutti i meridiani sotto uno stesso angolo.
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9

SANTILLI, RUGGERO MARIA. "ISOMINKOWSKIAN GEOMETRY FOR THE GRAVITATIONAL TREATMENT OF MATTER AND ITS ISODUAL FOR ANTIMATTER." International Journal of Modern Physics D 07, no. 03 (June 1998): 351–407. http://dx.doi.org/10.1142/s0218271898000255.

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In a preceding paper at Foundations of Physics Letters,11 we have submitted the apparently first, axiomatically consistent inclusion of gravitation in unified gauge theories of electroweak interactions under the name of isotopic grand unification. The result was submitted via an apparent resolution of the structural incompatibilities between electroweak and gravitational interactions due to: (1) curvature, because the former are defined on a flat spacetime, while the latter are instead defined on a curved spacetime; (2) antimatter, because the former characterize antimatter via negative-energy solutions, while the latter use instead positive-definite energy-momentum tensors; and (3) basic spacetime symmetries, because the former satisfy the fundamental Poincaré symmetry, which is instead absent for the latter. The main purpose of this paper is to present the methods underlying the isotopic grand unification. We begin with a study of the new mathematics, called isomathematics, and of the related new geometry, called isominkowskian geometry, which permit an apparent resolution of the first incompatibility due to curvature. We then pass to a study of the second novel mathematics, called isodual isomathematics, and related geometry, called isodual isominkowskian geometry, which permit an apparent resolution of the second incompatibility due to antimatter. We then pass to a study of the novel realizations of the conventional Poincaré symmetry, known as Poincaré–Santilli isosymmetry and its isodual, which provide a universal symmetry of gravitation for matter and antimatter, respectively, and permit an apparent resolution of the third incompatibility due to spacetime symmetries. This paper has been made possible by the preceding: memoir5g recently appeared in Rendiconti Circolo Matematico Palermo, which achieves sufficient maturity in the new mathematics; memoir4h recently appeared in Foundations of Physics, which achieves sufficient maturity in the physical realizations of the new mathematics; and memoir8c recently appeared in Mathematical Methods in Applied Sciences, which achieves sufficient maturity in the formulation of the generalized symmetries. Regrettably, in addition to the study of the methods, we cannot study the novel applications and verifications to prevent a prohibitive length. Nevertheless, the reader should be aware that the isominkowskian geometry and its isodual already possess a number of novel applications and experimental verifications in classical physics, particle physics, nuclear physics, astrophysics, gravitation, superconductivity, chemistry, antimatter, and biology, which are indicated in the text with related references without a review.
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Books on the topic "Circolo matematico di Palermo"

1

Palermo, Circolo matematico di. Documenti della vita del Circolo matematico di Palermo. Palermo: The Circolo, 1988.

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2

Convegno celebrativo del I° centenario del Circolo matematico di Palermo (1984 Palermo, Sicily). Atti del Convegno celebrativo del I° centenario del Circolo matematico di Palermo: 22-27 ottobre 1984. Palermo: Circolo matematico di Palermo, 1985.

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3

Azzarello, Maria Barbera. Vediamoci al circolo: I circoli ricreativi di Palermo : 1759-1915. Palermo: Sellerio editore, 2003.

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4

Documenti della vita del Circolo matematico di Palermo. Palermo: Sede della Società, 1988.

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5

Atti del convegno celebrativo del I⁰ centenario del Circolo matematico di Palermo: 22-27 ottobre 1984. Palermo: Sede della Società, 1985.

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Book chapters on the topic "Circolo matematico di Palermo"

1

"The first international mathematical community: The Circolo matematico di Palermo." In Mathematics Unbound: The Evolution of an International Mathematical Research Community, 1800–1945, 179–200. Providence, Rhode Island: American Mathematical Society, 2002. http://dx.doi.org/10.1090/hmath/023/12.

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