文献一覧: 13405217 (ISSN) - Ceek.jp Altmetrics

"Mon Emouvant Amour", c'est une chanson avec les paroles et la musique de Charles Aznavour. Il l'a chante parlant par gestes fascinants, c'est-a-dire avec la langue des mains, au theatre de l'Olympia a Paris en 1980 et a eu un tres grand succes. Voila l'histoire : Un brave homme sympathique aime une jeune fille qui est tres jolie, mais sourde-muette. Il lit dans ses regards et ses sourires interpretant ce qu'elle veut dire par ses mains. Quand elle lui murmure de bout des doigts : "je t'aime", il est tout a fait emu, mais quant a lui, il n'a aucun moyen de parler a son aimee; elle lui semble tout etrangere, malgre qu'elle soit tout pres de lui. Alors il se decide a apprendre a son tour le langage des mains. Us reussissent tous les deux a jouer une pantomime. C'est ainsi que leurs deux coeurs se fondent en un seul. Quel miracle ! Ce miracle de pantomime evoque en nous l'opera "La Muette de Portici" (1829, livret de Eugene Scribes) mis en musique par Daniel-Francois-Esprit Aubert. Que l'heroine, fille de pecheur de Portici, est muette, cela a un effet important, agite, touche et gagne le coeur comme "Mon Emouvant Amour". Or, Charles Aznavour, auteur-compositeur-interprete, est ne a Paris en 1924. il est fils d'Armeniens emigres de Turquie. C'est pouquoi il l'a ecrit sur la musique de G.Garvarentz "Ils sont tombes" a la memoire des Armeniens massacres.

2018-09-28 22:33:00
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https://ci.nii.ac.jp/naid/110004715646

1 0 0 0 基本的感情の数について

著者: 宇津木成介
出版者: 神戸大学
雑誌: 国際文化学研究 : 神戸大学国際文化学部紀要 (ISSN:13405217)
巻号頁・発行日: vol.29, pp.73-91, 2007-12

How many basic emotions are? As William James suggested, we may have an endless list of words expressing emotional states if we enumerate them. In this article the author briefly introduced "seven (basic) emotions" which seem to be based on Buddhism. Charles Darwin provided 37 affective words in eight chapter titles in his "On the expression of the emotions in man and animals." To the contrary J.B. Watson argued he found only three basic emotions X,Y, and Z in his "Behaviorism." James listed seven names of emotions in his 1884 article, and eight names in his 1892 textbook. Only anger and fear appeared in the both lists. He thought that "the varieties of emotion are innumerable," so he seemed to try not to talk about each emotion but to explain emotion per se. Researchers like Wundt have suggested the dimensional structure of emotion. Later, Plutchik introduced his three dimensions theory of emotions and maintained that there are 8 primary emotions and they compose other emotions as three primary colors do. His dimensional view of emotions seems to be the opposite to the one that we humans have a set of basic instincts and each emotion connects to the instinct. James' view of emotion could be understood on a sort of physiological continuum, he also subscribed the idea that humans have discrete instincts. Watson, criticizing James, followed the way suggested by James, that emphasizes the stimulus arousing the emotional response. Although he did not deny the basic action parts observed in the newborn child, he did deny the importance of human instinct which was laid a great importance by McDougall. Woodworth showed that 58 emotional words could be classified into 11 classes. He also indicated that there might be six categories of emotions using Feleky's data. The six categories showed a similar circular structure proposed by Plutchik. In sum, most common number of basic emotions will be 6 to 8. The modern theories of basic emotions should be compared with the older philosophical views of emotions speculated by Tomas Aquinas, Descartes, and Spinoza who proposed 3 to 6 basic emotions that humans have.

2018-03-26 01:10:14
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https://ci.nii.ac.jp/naid/110006979189

1 0 0 0 IR 神話の構造主義的分析 -キャンベル,プロップ,レヴィ=ストロース

著者: ベナマルカリーム
出版者: 神戸大学
雑誌: 国際文化学研究 : 神戸大学国際文化学部紀要 (ISSN:13405217)
巻号頁・発行日: vol.9, pp.27-39, 1998-03

2018-02-11 20:41:26
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1 0 0 0 IR 許されなかった「民族」の叫び : 帝国主義日本による「回教空間」と東アジアのトルコ・タタール人

著者: 王柯
出版者: 神戸大学大学院国際文化学研究科
雑誌: 国際文化学研究 : 神戸大学大学院国際文化学研究科紀要 (ISSN:13405217)
巻号頁・発行日: no.46, pp.1-30, 2016-07

2017-08-25 22:53:29
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https://ci.nii.ac.jp/naid/120005853135

1 0 0 0 IR 五胡十六国時代における胡族政権の中華王朝思想

著者: 王柯
出版者: 神戸大学
雑誌: 国際文化学研究 : 神戸大学国際文化学部紀要 (ISSN:13405217)
巻号頁・発行日: vol.10, pp.1-23, 1998-09-30

2015-06-11 00:35:26
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https://ci.nii.ac.jp/naid/110000555227

1 0 0 0 OA 『ニーチェのバイロイト受難劇』より(ハンスリックかく語りき)

著者: エーガーマンフレート谷本愼介
出版者: 神戸大学
雑誌: 国際文化学研究 : 神戸大学国際文化学部紀要 (ISSN:13405217)
巻号頁・発行日: vol.25, pp.A1-A27, 2006-01

2014-10-25 19:42:22
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https://ci.nii.ac.jp/naid/110005859513

1 0 0 0 IR イスラームと科学(1)-ナスルの科学思想

著者: 三浦伸夫
出版者: 神戸大学
雑誌: 国際文化学研究 : 神戸大学国際文化学部紀要 (ISSN:13405217)
巻号頁・発行日: vol.11, pp.31-52, 1999-03-30

2014-10-09 19:24:53
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https://ci.nii.ac.jp/naid/110000555237

1 0 0 0 OA アルヴァロ・トマスの運動論における数学 : 16世紀初頭パリにおけるオックスフォードの数学の影響

著者: 三浦伸夫
出版者: 神戸大学
雑誌: 国際文化学研究 : 神戸大学国際文化学部紀要 (ISSN:13405217)
巻号頁・発行日: vol.28, pp.67-103, 2007-07

In the first half of the fourteenth-century Oxford many scholars developed the theory of motion in medieval cultural context. The most important figure among them is Richard Swineshead. His opus mains, "Book of Calculations", had a great influence into many scholars in Paris, especially Oresme. They discussed the spaces moved by mobile. For their discussion they used mathematical technique, summation of infinite geometrical series, by adding proportional parts infinitely. In the early sixteenth-century many Iberian students visited Paris to study theology under Scottish John Major, and learned also Aristotelian physics as students of faculty of arts. Some of them developed further the mathematical devices. The most conspicuous figure of this school, Alvaro Thomas, who was born in Lisbon probably during the second half of the fifteenth-century, wrote a voluminous treatise "Book of the Triple Motion" at Paris in 1509. This is a kind of sophism treatise popular in Oxford in the fourteenth-century and perhaps used as a textbook of logical reasoning at the faculty of arts. In this article, first, an overview of the contents of the book is presented and the mathematical techniques used there are discussed. This book elucidates the Mertonian theory of motion discussed in Swineshead's treatise, but went over that text, for he had focus upon pre-infinitesimal calculation. Secondly, novelties introduced by Thomas are discussed, that is the summation of infinite geometrical series of Oxford school. His impressive originality in the theory of series is that even if the exact numerical value was not known, he believed that he could evaluate it by estimations of upper and lower values which had been already known. He also calculated series by dividing it into two series which were easily calculated. However it is reasonable to think that he might use geometry in working his mathematics even if his description was rhetorical. He did not show general rules for solving series. And he usually did not use geometrical figures. His intuitive technique appeared in the later Iberian scholars and had an influence even upon Latin America.

2014-09-14 12:53:12
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https://ci.nii.ac.jp/naid/110006483177

1 0 0 0 OA アラビア数学における幾何学的発想の起源と展開 : クーヒーの幾何学的著作から

著者: 三浦伸夫
出版者: 神戸大学
雑誌: 国際文化学研究 : 神戸大学国際文化学部紀要 (ISSN:13405217)
巻号頁・発行日: vol.25, pp.65-106, 2006-01

Arabic Mathematics has been characterized as algebra. Compared with this, Arabic geometry had not influence on the later mathematics, and has not been studied so much. However without this geometry, no solution of cubic equations has not completed in Arabic mathematics. We sketch here the synopsis of the geometrical works of Abu Sahl al-Quhl (second half of the tenth century), "one of the most eminent mathematicians in Iraq", and investigate the origin and development of his geometrical ideas. Thirty three mathematical works are attributed to him, and almost of them are geometrical. His ideas were from Archimedes, Euclid and Apollonius. The opus magnum of the last one is indispensable for al-Quhl's works, and in the field of conic sections he contributed much. He completed the lacuna of the Greek mathematics, and developed it further. For showing this aspect four treatises are presented with partial translations. "On Tangent Circles" investigated Apollonian circle problems further, and "On the Trisection of Angle" solved the famous problem by Apollonian conic sections. "On the Motion" was a unique treatise in Arabic mathematics, for it dealt with infinity which had been avoided in Greek mathematics. "On the Perfect Compass (an instrument to draw conies by continuous moving)" gave an idea on the new classification of curves, which anticipates the seventeenth-century European mathematics. The problems and method which he used seems to be analytical and purely Greek, and he might be called as the last Greek-style mathematician. The atmosphere where he studied shows that Arabic science developed under a kind of patronage, and the manuscripts containing his treatises shows that Greek geometry was well established at his times. In conclusion, geometry flourished in Arabic world of the tenth century, and its results were over the Greek ones, and might be compared to the early modern mathematics in Europe.