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totally differentiable function

基本解释完全可微函数

网络释义

1)totally differentiable function,完全可微函数2)completely additive function,完全可加函数3)total function,完全函数4)all set function,完全集函数5)incomplete gamma function,不完全函数6)completely convex function,完全凸函数

用法和例句

Totally Convex Functions and the Proximal Point Algorithm in Banach Spaces;

Banach空间的完全凸函数与逼近点算法

non-sinusoidal complete orthogonal function

非正弦完全正交函数

Complete Monotonicity and Strongly Complete Monotonicity Properties for the Gamma and Psi Functions

GAMMA函数和PSI函数的完全单调性和强完全单调性

Relation between Geometric Convex Function, Square Convex Function and Convex Function;

几何凸函数平方凸函数与凸函数的关系

A Globally Convexized Filled Function Algorithm with an Adjustable Parameter;

一个参数动态调节的全局凸填充函数算法

STRONGLY PREQUASI-INVEX FUNCTIONS AND STRONGLY QUASI-INVEX FUNCTIONS;

强预拟不变凸函数与强拟不变凸函数

On level sets of E-convex function and E-quasiconvex function

有关E-凸函数和E-拟凸函数的水平集

On E-convex sets,E-convex functions and semi-E-convex functions;

关于E-凸集,E-凸函数和半-E-凸函数性质的研究

Coefficients of some classes of star like and convex functions of order ρ

某些ρ级星形函数和凸形函数的系数

singular part of a totally additive set function

完全加性的集函数的奇部

Saddle point conditon of incomplete Lagrange function

非完全Lagrange函数的鞍点条件

The Relationships between Prequasiinvex Functions and Semi-Continuous Functions

预拟不变凸函数与半连续函数的关系

E-Convex Sets, E-Convex Functions and E-Convex Programming in Linear Spaces;

序线性空间中E-凸集,E-凸函数,E-凸规划

The decreasing character of a function with negative derivative can be proved by an analogous argument.

负导数函数具有递减性的证明完全类似。

The Solution of the Linear Differential Equation that Coefficient Contain Completely Cubic Type Three Function;

完全立方型三次函数为系数的线性微分方程

The Relationship between Complete Convergence and Some Convergence of Measurable Function;

完全收敛性与可测函数序列几种收敛性的关系

Construction of optimal family of frequency-hopping sequences based on perfect nonlinear function

基于完全非线性函数的最优跳频序列族构造

Generalized η-Convex Functions and Generalized Type Ⅰ Functions Multi-objective Optimization;

广义η-凸函数及广义Type Ⅰ函数多目标优化

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