Equivalence of ordinary differential equations y″ = R(x, y)y′2 + 2Q(x, y)y′ + P(x, y)

被引：0

作者：

Yu. Yu. Bagderina

机构：

[1] Russian Academy of Sciences,Institute of Mathematics with Computing Center, Ufa Scientific Center

来源：

Differential Equations | 2007年 / 43卷

关键词：

Ordinary Differential Equation; Equivalence Transformation; Point Transformation; Independent Invariant; Inverse Scattering Method;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：595 / 604

页数：9

共 50 条

[21] THE SCHRODINGER-HILL EQUATION -Y''(X)+Q(X)Y(X)=MU Y(X)
PAPADIMITRAKIS, M
ILLINOIS JOURNAL OF MATHEMATICS, 1989, 33 (03) : 375 - 383
[22] FINITE-DIFFERENCE METHODS FOR SOLVING [P(X)Y'']''+Q(X)Y=R(X)
USMANI, RA
TAYLOR, PJ
INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS, 1983, 14 (3-4) : 277 - 293
[23] 45, X/46, X, r(Y)/46, X, der(Y), r(Y；Y)一例
吴丽华
郭莉
钟银环
张忆聪
许玲
中华医学遗传学杂志, 2016, (01) : 127 - 128
[24] On the Polynomial Solutions of the Polynomial Differential Equations y y′ = a0(x) plus a1(x) y plus a2(x) y2 + ... plus an(x) yn
Ferragut, Antoni
Llibre, Jaume
INDIAN JOURNAL OF PURE & APPLIED MATHEMATICS, 2020, 51 (01): : 217 - 232
[25] THE CONVERGENCE OF SOME FINITE-DIFFERENCE PROCESSES FOR EQUATIONS Y'=F(X,Y) AND Y'(X)=F(X,Y(X),Y(X-TAU(X)))
GORBUNOV, AD
BUDAK, BM
DOKLADY AKADEMII NAUK SSSR, 1958, 119 (04): : 644 - 647
[26] Diophantic equations of the type g(2)(x, y)-mu h(2)(x, y)=gamma y(n).
Brauer, A
JOURNAL FUR DIE REINE UND ANGEWANDTE MATHEMATIK, 1929, 161 (1/4): : 1 - 13
[27] THE EXISTENCE OF LIMIT CYCLES FOR THE SYSTEM X=Q(x,y),Y=P(x)
徐荣良
周国才
孙昭
Applied Mathematics and Mechanics(English Edition), 1995, (01)
[28] A Discussion on the Existence of Limit Cycle of Equations =P(y),=Q(x,y)
吴葵光
数学研究与评论, 1983, (01) : 113 - 114
[29] 系统X＝p（x，y），Y＝Q（x，y）的闭轨的存在性
杨启贵，周焯华
重庆建筑大学学报, 1995, (04) : 66 - 72
[30] SEMIGROUPS WITH [X][Y] = [Y][X]
DEVUN, ED
SEMIGROUP FORUM, 1980, 20 (03) : 241 - 253

← 1 2 3 4 5 →