@article{oai:ushimane.repo.nii.ac.jp:00001762, author = {井上, 治 and INOUE, Osamu}, journal = {北東アジア研究, Shimane journal of North East Asian research : North East Asian region}, month = {Mar}, note = {論文, In this paper, the author considers the ways in which a Buryat historian, Tegülder Toba-yin described their own history in relation to Mongolia and Russia, in the first half of his book Qori kiged aγuyin buriyad nar-un urida-daγan boluγsan anu (1862). After Qori- and Aγu-Buryat came under the rule of the Russian monarch, it became important to prove that they are distinct from Mongol and other khans, in order to explain their own position historically. Tegülder combined the genealogy recorded in Mongolian ancient texts, as represented by Mongqol-un ni 'uča tobča' an, and the Qori's narratives on ancestors handed down from the past, and described the ways in which they are different from the families descending from such people as Börte čino and Činggis Qan, and how they moved away from Mongolia to form 'Qori-Buryats'. On the other hand, as for the description of the reasons why 'Qori-Buryats' came under the rule of the Russian monarch, he only says that they moved away from Mongolia and voluntarily sought support from Russia. However, as for Qabansi, an ancestor of Tegülder who was a Mongolian turned into Qori, it is explained that he contributed to the territorial policy of the Russian monarch and became a prominent figure by being recognised by the Russian monarch. This story is in line with the narrative that they left Mongolia and came to be dependent on the Russian monarch. It is maintained that after joining the Russian state, Qori- and Aγu-Buryat overcame challenges under the good governance of the Russian monarch, and although they had a bitter experience of the division between Qori and Aγu, they overcame this by each getting its own government system, and are moving forward the road of peace and development.}, pages = {183--203}, title = {ブリヤート人歴史家の歴史記述 : モンゴルとロシアの描写を中心に}, volume = {29}, year = {2018}, yomi = {イノウエ, オサム} }