更改

添加16字节 、 2020年11月18日 (三) 15:43
第186行: 第186行:  
|}
 
|}
   −
==Independent degrees of freedom==
+
== Independent degrees of freedom 独立自由度 ==
    
The set of degrees of freedom {{math|''X''<sub>1</sub>, ... , ''X''<sub>''N''</sub>}} of a system is independent if the energy associated with the set can be written in the following form:
 
The set of degrees of freedom {{math|''X''<sub>1</sub>, ... , ''X''<sub>''N''</sub>}} of a system is independent if the energy associated with the set can be written in the following form:
第214行: 第214行:       −
:* If <math>E = X_1^4 + X_2^4</math>, then the two degrees of freedom are independent.
+
* If <math>E = X_1^4 + X_2^4</math>, then the two degrees of freedom are independent.
    
* If <math>E = X_1^4 + X_2^4</math>, then the two degrees of freedom are independent.
 
* If <math>E = X_1^4 + X_2^4</math>, then the two degrees of freedom are independent.
第222行: 第222行:       −
:* If <math>E = X_1^4 + X_1 X_2 + X_2^4</math>, then the two degrees of freedom are ''not'' independent. The term involving the product of {{math|''X''<sub>1</sub>}} and {{math|''X''<sub>2</sub>}} is a coupling term that describes an interaction between the two degrees of freedom.
+
* If <math>E = X_1^4 + X_1 X_2 + X_2^4</math>, then the two degrees of freedom are ''not'' independent. The term involving the product of {{math|''X''<sub>1</sub>}} and {{math|''X''<sub>2</sub>}} is a coupling term that describes an interaction between the two degrees of freedom.
    
* If <math>E = X_1^4 + X_1 X_2 + X_2^4</math>, then the two degrees of freedom are not independent. The term involving the product of  and  is a coupling term that describes an interaction between the two degrees of freedom.
 
* If <math>E = X_1^4 + X_1 X_2 + X_2^4</math>, then the two degrees of freedom are not independent. The term involving the product of  and  is a coupling term that describes an interaction between the two degrees of freedom.
961

个编辑