1) the method of the substitution of solution after getting the derivative
求导代根法
2) method of finding root
根的求法
1.
For binomial equations over the F and E, the author gives the conditions of determining roots and number of roots, them he gives too the method of finding root and examples of finding roots.
对于F及E上的二项方程,给出了根的判别条件、根的个数、根的求法及求根的例子。
3) extract numeration
方程求根法
4) Derivation
[英][,derɪ'veɪʃn] [美]['dɛrə'veʃən]
求导法
1.
A Discussion On the Rationality of the Derivation of Logarithm;
试论对数求导法的合理性
2.
This paper pointed out that,auxiliary derivation can avoid the application of the system of linear equations,thus simplify the calculation process.
本文将指出,辅以求导法可避免线性方程组的应用,从而将计算过程简化。
3.
This paper first shows an identity,then in virtue of variable substitution and derivation and the identity offered two types of new differential equations are given,and their integrability isproved.
本文先提出一个恒等式,再借助变量替换及求导法,利用所得的恒等式,给出了两类新的微分方程,论证了它们的可积性。
5) derivation rule
求导法则
1.
A footnote about derivation rule of compound function;
关于复合函数的求导法则所进行的一个注脚
2.
The paper gives a derivation rule of the power exponential function and analyzes some common calculation methods.
证明了一条幂指函数的求导法则,并总结了幂指函数导数计算的常用方法。
6) derivation method
求导法则
1.
By means of variable substitution and complex functional derivation method,this paper gives a new kind of four order different equation,some kind of solution with sufficient and necesiory conditions.
借用变量替换法及复合函数求导法则,提出新一类四阶微分方程,具有某种形式的解的充要条件,所得结论是对有关文献结果的推广与扩充。
2.
The paper gives four kinds of differential equation and their expressions; and by means of derivation method of functional iteration and variable upper limit equation it discusses about their integrality.
提出四类积分微分方程组,借助函数迭代法及变上限函数的求导法则,论证其可积性,前三个定理给出求解公式,列举了实例。
3.
By means of variable transformation and derivation method,this papers gives the sufficient conditions of one kind of new nonlinean differential equation,and puts forth the general solution of parameters.
借助变量替换法及求导法则 ,给出一类新的非线性常微分方程的可积充分条件 ,并提供参数形式的通解 ,所得结论推广了相应文献的结果。
补充资料：法朗《大唐西域求法高僧传》
【法朗《大唐西域求法高僧传》】
苾刍法朗者。梵名达摩提婆唐云法天襄州襄阳人也。住灵集寺。俗姓安实。乃家传礼义门
袭冠缨。童年出家钦修是务。遂离桑梓游涉岭南。净至番禺报知行李。虽复学悟非远而实希尚情深。意喜相随同越沧海。未经一月届乎佛逝。亦既至此业行是修。晓夜端心。习因明之秘册。晨昏励想。听俱舍之幽宗。既而一篑已倾。庶罔隤于九仞。三藏虔念。拟克成乎五篇。弗惮劬劳性有聪识。复能志托弘益抄写忘疲。乞食自济但有三衣。袒膊涂跣遵修上仪。虽未成于角立。终有慕于囊锥。凡百徒侣咸希自乐。尔独标心利生是恪。恪勤何始专思至理。若能弘广愿于悲生。冀大明于慈氏。年二十四矣。
苾刍法朗者。梵名达摩提婆唐云法天襄州襄阳人也。住灵集寺。俗姓安实。乃家传礼义门
袭冠缨。童年出家钦修是务。遂离桑梓游涉岭南。净至番禺报知行李。虽复学悟非远而实希尚情深。意喜相随同越沧海。未经一月届乎佛逝。亦既至此业行是修。晓夜端心。习因明之秘册。晨昏励想。听俱舍之幽宗。既而一篑已倾。庶罔隤于九仞。三藏虔念。拟克成乎五篇。弗惮劬劳性有聪识。复能志托弘益抄写忘疲。乞食自济但有三衣。袒膊涂跣遵修上仪。虽未成于角立。终有慕于囊锥。凡百徒侣咸希自乐。尔独标心利生是恪。恪勤何始专思至理。若能弘广愿于悲生。冀大明于慈氏。年二十四矣。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条