homogeneous function of order k

In the paper, we have discussed the problem of fractional programming for n homogeneous function.

本文研究了具有ｎ次齊次函數形式的分式規劃問題，利用變換，把求解這類分式規劃問題轉化為線性規劃或者非線性規劃問題求解，從而降低了求解問題的難度。

Preliminary discussion has also made to find the necessary condition for the scoring factor of the function Pdx+Qdy+Rdz=0 when P(x,y,z),Q(x,y,z),R(x,y,z) are homogeneous functions.

就微分形式P(x,y,z)dx+Q(x,y,z)dy+R(x,y,z)dz為某函數u(x,y,z)的全微分的積分因子進行了探討,提出了積分因子的必要條件,以及P(x,y,z),Q(x,y,z),R(x,y,z)是齊次函數時,方程Pdx+Qdy+Rdz=0具有積分因子的充分條件進行了初步探討。

A generalization of the homogeneous function concept is studied.

　討論了齊次函數概念的推廣,并應用于求解二體問題·

A Class of Riemann Boundary Value Problems for k-regular Functions and Equation (~kW)/(~k)=f;

k正則函數及非齊次k階方程(~kW)/(~k)=f的Riemann邊值問題

Spreading of Euler Formula on Indifferential Homogeneous Functions;

歐拉公式在不可微齊次函數中的推廣

There is a special class of functions which is particularly important in economics, namely the class of homogeneous functions.

有一種特殊類型的函數在經濟學中特別重要，這就是齊次函數。

The Normal form and Finite determinancy of Semiquasihomogeneous Function Germs

半擬齊次函數芽的正規型和有限決定性

The traditional linear function should be displaced by nonlinear function because of the breakage of superposition principle.

由于疊加原理的破壞,主張將非線性生產函數替代傳統線性齊次函數。

Highly Nonlinear Cubic Homogenous Plateaued Functions

高非線性度三次齊次Plateaued函數

AN ALGORITHM WITH QUADRATIC BEZIER FUNCTION FOR ONE DIMENSION OPTIMIZATION

利用二次貝齊爾函數的一維優化算法

Homogeneitisation principle and Green s function in ordinary differential equations;

常微分方程中的齊次化原理與Green函數

Strong Laws of Large Numbers for Functionals of Countable Nonhomogeneous Markov Chains

可列非齊次馬氏鏈泛函的強大數定律

The Growth of Solutions of Non-homogeneous Linear Differential Equations with Meromorphic Coefficients;

亞純函數系數非齊次線性微分方程解的增長性

The Solution of the Interlace Series Type Linear Even Differential Equation of Contain Negative One Number of Times Power Function;

負線性冪函數交錯級數型線性齊次微分方程

Solve the GP Equation by the Homogeneous Balance Method

利用齊次平衡法求GP方程的Jacobi橢圓函數解

The Relationships between Solutions of a Class of Higher Order Non-homogeneous Differential Equations with Functions of Smaller Growth

一類高階非齊次微分方程的解與小函數的關系

The Relations between Solutions of a Class of Higher Order Homogeneous Differential Equations with Functions of Smaller Growth

一類高階齊次微分方程的解與小函數的關系

The Fix Point of the Derivatives of Solutions and Solutions of Higher Order Homogeneous Linear Differential Equations with Meromorphic Function Coefficents;

亞純函數系數的高階齊次線性微分方程解及其解的導數的不動點

On the Properties of Solutions of a Class of HigherOrder Homogeneous Linear Differential Equationswith Meromorphic Function Coefficents;

一類亞純函數系數的高階齊次線性微分方程解的性質

On the zero and hype-order of solutions of certain non-homogeneous differential equations with entire coefficients;

關于某類整函數系數高階齊次線性微分方程解的級和零點

If the function is linearly homogeneous it is possible to derive several propositions of interest.

若函數是線性齊次的，可以推導出一些令人感興趣的命題。

The form solution to the Mixed Problem of one dimension inhomogeneous diffusion equation was given through the method of undetermined function.

利用待定函數法給出了一維非齊次擴散方程混合問題的形式解。