• 検索結果がありません。

IRUCAA@TDC : 電気グワヤコール局所麻酔ノ試験ニ就テ

N/A
N/A
Protected

Academic year: 2021

シェア "IRUCAA@TDC : 電気グワヤコール局所麻酔ノ試験ニ就テ"

Copied!
3
0
0

読み込み中.... (全文を見る)

全文

(1)Title Author(s) Journal URL. 電気グワヤコール局所麻酔ノ試験ニ就テ S.N.生 歯科醫學叢談, 2(5): 47-48 http://hdl.handle.net/10130/427. Right. Posted at the Institutional Resources for Unique Collection and Academic Archives at Tokyo Dental College, Available from http://ir.tdc.ac.jp/.

(2) _             l         、                     ヽ. 醸」ォ?{? Ⅵ. 塵匝首1--9k覇 ¥%R. 画地\紳母鈷 . J `. 3'自制Jv謝3R. 酌馨瑚V%7 蝣*JfflIIBサV. 庫」iffi*kffi黛Ti鼻畜 11竃育R.. 魔法 政商. 以上{近刊ノ M f f K 航   ユ タ 〝 所 ナ グ 記 者 ノ. 恵ヲ単ブス  4fサ副.i-氏ノ隣満面槽#2asナ〃. 倉名大こ奇†チ〃能‡酢ゾヤ発グ灸症痩樽. メ存セナ〃_原*漉痘ナ〆毛ノグ〝ヤ慣魯唐を臆. 痘ナヅトe(〃モ多少ノ吠火*L?¥蒐丑年空ブナ押ヤ. 知之基肥逗ナ*.名ノ軍ブ起ヴ'>4Ki&ノ張汁ヲ存. 壇       沌 a 坦 S i. マ〃グtt.氏. ・○電瓦「グアヤコ-捗」局所 ,麻酔ノ試験t]琉テ. どグ音竪ノ参考i!供ス. 存ぜ,h履歴(cyst)ナ〆宵,b十倍ス〆竃ノナタ記. ナ*>iliia者之ヲ冒・hグ薗櫨肢(則骨肢櫨嚢健)庸二. 桟飢餓"*"5膿椋ノ結麻植膜・L相反血メ〆JgJト. ′. =誓flB?庸}t. 茂み*;且解ス〝.l菩シん所タグ墓壁亀庫毛腺 )v A tや・. m竃rr hサ '. jr nr .. V, i! J・ 票m? z 蘭画 i&amMmtxz W&iX-B u-mmrm> -i vJf -tlifcA亜' %')&望79. 白き堂麓故事.t厩・考案血ノ入ヲ嚢ス童ノト メ. 且后 P,嘗二不良 前車どグ音廃効ナタ 寛嵐がアサTtI・直属新鹿酵ノ試敏Jt就ナ.

(3) 四千人・. 童威牽セメ'且ヴ憂竃政を作用ア〆ヲ見メ. 寛嵐担アヤn-炉適所麻酔グ試験11就チ. 著者'1四サ名ノ患者II事tt〆薯魔tl蓋キ麗ノ散. (近)「グアヤn・-〆L不庸童健&ナ空ブ高知因. 樽.液㌢1局撃遠劃;*サ*メ'入唐内,嘉ケダ. 鑑ヲ輿へグ左ノ由・L (1)洗尭作用ヲ園チ「〆γヤnI〆」音知固ヲ. 其医敗ヲ援優ナラ・bメ、且t]・由!グ其有掌健. ヤクヰI氏. ○悪口痴ノ致酸加旦疫法. グー融沃厘承素顧音調蘭ヲ昂ユ. (,六)予',克押下hノ使用者 〆亀酸音調因ノ代. 後棒用ヲ挽防メ. 表皮及皮下ノ飢穐・lォ醸t<]〃斉.,此藩・i*R金 一ナ〃知慮鹿失ヲ喚蔑み但シ電洗ノミ,I由〟竃. 亦「〆アヤn-〝」溶液其竃ノトシテ童各涯事 ノ知嚢鹿央ヲ麗ナス (二)知嚢鹿先PI電洗ヲ以thr〆アヤn「考」音. 画 商 W 3 M. 著者{蜜月痴Il廃酸卸里ヲ轟用メ就中内外ノ商. 動因溶液ヲ七倉庫寧手間撮昂メ〆政チIニ確 I)賛捕シ、-T-乃至十五分時間持出ス. 癒ヲ倉昂メ辱著者'1竃ンチ-氏ノ注.I 敵Aj遠雷 餐ノ塵方ヲ昂ユ. (Ill)電洗強度声知覚鹿来手目的ヲ蓮メ〆アブ "¥〇、二万itf0、四[-・"ヴアンペ-〃」ノ間It. 廃酸加里. 塵芳. (囲)患者の画諦舌於チ明敏i│*グ、'殆シっド電. 授匪丁食. 花沌ノr>-K. 洗ヲ威受受み、援蘭画等Il障・)趣歌メ捧庫ヲ.

(4)

参照

関連したドキュメント

Since the copula (4.9) is a convex combination of elementary copulas of the type (4.4) and the operation of building dependent sums from random vector with such copulas is

Since the copula (4.9) is a convex combination of elementary copulas of the type (4.4) and the operation of building dependent sums from random vector with such copulas is

The idea is that this series can now be used to define the exponential of large classes of mathematical objects: complex numbers, matrices, power series, operators?. For the

[r]

[5] Fonda A., Mawhin J., Quadratic forms, weighted eigenfunctions and boundary value prob- lems for nonlinear second order ordinary differential equations, Proc.. Edinburgh 112A

based on variational methods established the existence of an unbounded sequence of weak solutions for a class of differential equations with p(x)-Laplacian and subject to

J-STAGEの運営はJSTと発行機関である学協会等

Daoxuan 道 璿 was the eighth-century monk (who should not be confused with the Daoxuan 道宣 (596–667), founder of the vinaya school of Nanshan) who is mentioned earlier in