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“陈元达,字长宏,后部人也”原文及译文赏析原文及翻译

“陈元达,字长宏,后部人也”原文及译文赏析原文及翻译
“陈元达,字长宏,后部人也”原文及译文赏析原文及翻译

“陈元达,字长宏,后部人也”原文及译

文赏析原文及翻译

①陈元达,字长宏,后部人也。本姓高,以生月妨父,故改云陈。少而孤贫,常躬耕兼诵书,乐道行咏,忻忻如也。至年四十,不与人交通。

②元海之为左贤王,闻而招之,元达不答。及元海僭号①,人谓元达曰:“往刘公相屈,君蔑而不顾,今称号龙飞,君其惧乎?”元达笑曰:“是何言邪?彼人姿度卓荦,有笼罗宇宙之志,吾固知之久矣。然往日所以不往者,以运期未至,不能无事喧喧,彼自有以亮吾矣②。卿但识之,吾恐不过二三日,驿书必至。”其暮,元海果征元达为黄门郎。人曰:“君殆圣乎!”既至,引见,元海曰:“卿若早来,岂为郎官而已。”元达曰:“臣惟性之有分,盈分者颠。臣若早叩天门者,恐大王赐处于九卿、纳言之间,此则非臣之分,臣将何以堪之!是以抑情盘桓,待分而至,大王无过授之谤,小臣免招寇之祸,不亦可乎!”元海大悦。

③在位屡进谠言,退而削草,虽子弟莫得而知也。刘聪即位,聪每谓元达曰:“卿当畏朕,反使朕畏卿乎?”元达叩头谢曰:“臣闻师臣者王,友臣者霸。臣诚愚暗无可采也,幸邀陛下垂齐桓纳九九之义,故使微臣得尽愚忠。昔世宗遥可汲黯之奏,故能恢隆汉道;桀纣诛谏,幽厉弭谤,是以三代之亡也忽焉。陛下以大圣应期,挺不世之量,能

远捐商周覆国之弊③,近模孝武光汉之美,则天下幸甚,群臣知免④。”元达苦谏不从,忧愤而死。及其死也,人尽冤之。

[注]①僭号:冒用帝王的称号。②亮:通“谅”。③捐:除去。

④免:同“勉”。

(《晋书?陈元达传》有删改)

17.解释下列加点的字。(4分)

⑴吾固知之久矣()⑵卿但识之()

⑶元海果征元达为黄门郎()⑷既至,引见()

18.下列各句中的“其”与例句中的“其”意义和用法相同的一项是:()(2分)

例:距其院东五里(《游褒禅山记》)

A. 君其惧乎(《晋书·陈元达传》)

B. 其暮(《晋书·陈元达传》)

C. 及其死也(《晋书·陈元达传》)

D. 吾其还也(《秦晋崤之战》)

19. 第②段中,元达的话使“元海大悦”的原因,可概述为。(3分)

20.把下列句子译成现代汉语。(6分)

⑴至年四十,不与人交通。

⑵臣闻师臣者王。

21. 阅读全文,概括元达的性格特点。(2分)

参考答案

17、⑴原来本来早先⑵记住⑶征召征引征用⑷引导带领

18、B

19、我如果早来,恐怕大王给我的官位超过我的能力,我担当不起(1分)。我这时来给我这样的官位,使大王不会遭到小才大用的非议(1分),我也避免了招致仇敌嫉妒陷害的风险(1分)。

20、⑴陈元达到了四十岁时,仍然不与人交往。

⑵我听说以大臣为师的人能当大王(或称王)

21、机智有谋正直刚强

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JOURNAL OF BRIDGE ENGINEERING /AUGUST 1999/205 ends.The stress state in each cylindrical strip was determined from the total potential energy of a nonlinear arch model using the Rayleigh-Ritz method. 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An extension of this work was published a year later,when Culver et al.(1973)checked the accuracy of the isolated elas-tically supported cylindrical strips by treating the panel as a unit two-way shell rather than as individual strips.The ?ange/web boundaries were modeled as ?xed,and the boundaries at the transverse stiffeners were modeled as ?xed and simple.Longitudinal stiffeners were modeled with moments of inertias as multiples of the AASHO (Standard 1969)values for straight https://www.wendangku.net/doc/b77665891.html,ing analytical results obtained for the slenderness required to limit the plate bending stresses in the curved panel to those of a ?at panel with the maximum allowed out-of-?atness (a /R =0.067)and with D /t w =330,the following equa-tion was developed for curved plate girder web slenderness with one longitudinal stiffener: D 46,000a a =1?2.9 ?2.2 (2) ? ? ? t R f R w ?b where the calculated bending stress,f b ,is in psi.It was further concluded that if longitudinal stiffeners are located in both the tension and compression regions,the reduction in D /t w will not be required.For the case of two stiffeners,web bending in both regions is reduced and the web slenderness could be de-signed as a straight girder panel.Eq.(1)is currently used in the ‘‘Load Factor Design’’portion of the Guide Speci?cations ,and (2)is used in the ‘‘Allowable Stress Design’’portion for girders stiffened with one longitudinal stiffener.This work was continued by Mariani et al.(1973),where the optimum trans-verse stiffener rigidity was determined analytically. During almost the same time,Abdel-Sayed (1973)studied the prebuckling and elastic buckling behavior of curved web panels and proposed approximate conservative equations for estimating the critical load under pure normal loading (stress),pure shear,and combined normal and shear loading.The linear theory of shells was used.The panel was simply supported along all four edges with no torsional rigidity of the ?anges provided.The transverse stiffeners were therefore assumed to be rigid in their directions (no strains could be developed along the edges of the panels).The Galerkin method was used to solve the governing differential equations,and minimum eigenvalues of the critical load were calculated and presented for a wide range of loading conditions (bedding,shear,and combined),aspect ratios,and curvatures.For all cases,it was demonstrated that the critical load is higher for curved panels over the comparable ?at panel and increases with an increase in curvature. In 1980,Daniels et al.summarized the Lehigh University ?ve-year experimental research program on the fatigue behav-ior of horizontally curved bridges and concluded that the slen-derness limits suggested by Culver were too severe.Equations for ‘‘Load Factor Design’’and for ‘‘Allowable Stress Design’’were developed (respectively)as D 36,500a =1?4?192(3)? ?t R F w ?y D 23,000a =1?4 ?170 (4) ? ? t R f w ?b The latter equation is currently used in the ‘‘Allowable Stress Design’’portion of the Guide Speci?cations for girders not stiffened longitudinally. Numerous analytical and experimental works on the subject have also been published by Japanese researchers since the end of the CURT project.Mikami and colleagues presented work in Japanese journals (Mikami et al.1980;Mikami and Furunishi 1981)and later in the ASCE Journal of Engineering Mechanics (Mikami and Furunishi 1984)on the nonlinear be-havior of cylindrical web panels under bending and combined bending and shear.They analyzed the cylindrical panels based on Washizu’s (1975)nonlinear theory of shells.The governing nonlinear differential equations were solved numerically by the ?nite-difference method.Simple support boundary condi-tions were assumed along the curved boundaries (top and bot-tom at the ?ange locations)and both simple and ?xed support conditions were used at the straight (vertical)boundaries.The large displacement behavior was demonstrated by Mi-kami and Furunishi for a range of geometric properties.Nu-merical values of the load,de?ection,membrane stress,bend-ing stress,and torsional stress were obtained,but no equations for design use were presented.Signi?cant conclusions include that:(1)the compressive membrane stress in the circumfer-ential direction decreases with an increase in curvature;(2)the panel under combined bending and shear exhibits a lower level of the circumferential membrane stress as compared with the panel under pure bending,and as a result,the bending moment carried by the web panel is reduced;and (3)the plate bending stress under combined bending and shear is larger than that under pure bending.No formulations or recommendations for direct design use were made. Kuranishi and Hiwatashi (1981,1983)used the ?nite-ele-ment method to demonstrate the elastic ?nite displacement be-havior of curved I-girder webs under bending using models with and without ?ange rigidities.Rotation was not allowed (?xed condition)about the vertical axis at the ends of the panel (transverse stiffener locations).Again,the nonlinear distribu-

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