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theorem n.1.(能證明的)一般原理,公理,定律,法則。2.【數...

theoretic

To prove the theorem we shall suppose that the graph g is drawn on a sphere as described above . 為了證明這個定理,我們假定這個圖G能按上述方式畫在一個球面上。

As a particular of rado's theorem and the compactness theorem one obtains the following result . 作為Rado定理和緊致性定理的一種特殊情形,我們得到下面的結果。

The process in which we make any trial variation function satisfy the varial theorem is called scaling . 我們使任一嘗試變分函數滿足維里定理的方法叫做定標。

First interpret it combinatorially, and then derive it algebraically from the multinomial theorem . 先用組合方法闡述,然后從多項式定理利用代數方法推導。

This section is devoted to the proof of a reciprocal theorem between a pair of elastodynamic states . 這一節將專門來證明一對彈力動力狀態之間的倒易定理。

Let us consider the implication of the electrostatic theorem for chemical bonding in diatomic molecules . 讓我們討論雙原子分子化學成鍵所蘊含的靜電定理。

Evaluation of p is simplified if the square root terms are expanded by the binomial theorem . 如果按二項式定理展開來計算平方根,P的計算可以簡化。

A proof based on the fundamental theorem has no counterpart for functions of several variables . 根據基本定理的證明對于多元函數就沒有相似的東西。

In this chapter we shall consider some of the basic postulates and theorems of quantum mechanics . 本章我們將闡述量子力學的一些基本假設和原理。

Results that sprung readily from a theorem is called by the greeks corollaries or porisms . 希臘人把那些能從定理直接推出的結果稱作推論或系論。

In certain circumstances, other theorems may be advantageous or even indispensable . 在某種情況下,用其它定理可能是有利的,甚至是不可缺少的。

theorem 6 gives us an alternate method for determining the arithmetical values of . 定理6給出另一個確定的數值的方法。

His doctoral dissertation on differential equations connected itself with existence theorems . 他論述微分方程的博士論文涉及到存在理論。

Because of the previous theorem we call the numbers of this type multinomial coefficients . 根據這一定理我們稱這種類型為多項式系數。

Wittegenstein repudiated many of the theorems set forth in the tractatus . 維特根施坦放棄了許多他在《論文》一書中所提出的原則。

There is a wealth of information in the binomial theorem that we have yet to exploit . 我們還要揭示二項式定理更為豐富的內涵。

Theorem 20 is the basis of a rather detailed study of the structure of extremal graphs . 定理20是極圖構造更詳細的研究的基礎。

All forms of reciprocal theorems apply to structures which behave linearly . 所有形式的互等定理都適用于線性受力狀態的結構。

The culmination of the work on singularities is two famous transformation theorems . 奇點研究的頂峰是兩個著名的變換定理。