In this paper,we will discuss the growth of entire solutions of the f ollowing nonlinear algebraic differential equation P(z,f,f ′,…,f(n))=0 where n1 is an integer, p(z1,z2,…,zn+2) is a polynomial.
Using Zalcman Lemma, we investigate the problem of the order of the solution of a type of systems of higher-order algebraic differential equations, a result of S. Bank, R.
本文利用Zalcman引理研究了一类高阶 代数微分方程组解的级的问题,将 S.Bank和R.
NEVANLINNA'S CHARACTERISTIC FUNCTION OF MEROMORPHIC SOLUTIONS OF ALGEBRAIC DIFFERENTIAL EQUATIONS
The Value Distribution of Meromorphic Solutions of Complex Algebraic Differential Equations
In this paper the problem of the value distribution of meromorphic solutions of a class of algebraic differential equation is investigated the characteristics estimation of meromorphic solution is given.
研究了一类 代数微分方程亚纯解的值分布问题 ,给出了亚纯解特征估计 .
Control of Nonlinear Regular Differential Algebraic Equation Systems
In this paper we investigate the analytic forms of meromorphic solutions generalized higher order algebraic differential equations by the Nevanlinna theory of the value distribution of meromorphic functions and differential algebraic theory, and the analytic form of the solution of the equation is obtained.
On Meromorphic Solutions of Algebraic Differentical Equation (f')~n = R(z, f)
The Permissible Solution and the Distribution of Value about the Differential Equation of an Algebra
SOME RESULTS ON ADMISSIBLE ALGEBROID SOLUTIONS OF COMPLEX DIFFERENTIAL EQUATIONS
The purpose of this paper is to investigated the problem of the behaviour of meromorphic solutions of a class of complex differential Equations and to generalize Theorem A to higher-order equation.
本文的目的是研究了一类复 代数微分方程的亚纯解增长性问题 ,将定理A推广到高阶方程。
The Painleve equation are six kinds important second differential equation. Their development has been being concerned.
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Algebraic solutions of algebraic differential equations
Using value distribution theory and techniques, the problem of the algebroid solutions of second order algebraic differential equation is investigated.
Controllability of Linear Algebraic Differential Systems
On algebraic differential equations with knotted trajectories
This paper is a survey of the present state of the problems related to the generic properties of foliations defined on ?2 by algebraic differential equations.
Conditions for partitioning a system of differential algebraic equations into weakly coupled subsystems
Systems of differential algebraic equations are examined.
Rosenbrock schemes with complex coefficients for stiff and differential algebraic systems
Many applied problems are described by differential algebraic systems.
Complex Rosenbrock schemes are proposed for the numerical integration of differential algebraic systems by the ?-embedding method.
In this paper we disccused the possible forms on meromorphic solutions of systems of some algebraic differential equations, Main results were given in theorems 1—2.
In this Paper, we discuss certain forms of meromorphic solutions of a class of systems of higher order algebraic differential equations by introducing a concept of the admissiible solution. These theorems we obtained contain the total results in  .
E. Mues has proved that the meromorphic functions of finite order which are of two Picard exceptional values are pseudo-prime. As is demonstrated, the meromorphic solutions of some algebraic differential equations with zero to,
代数微分方程的亚纯解若以零为Picard例外值则也是拟素的.   << 更多相关文摘