英文数学科技论文中常用句型

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英文数学科技论文中常用句型



1. Subtracting Eq.(a) from Eq.(b)......

2. the above formula can be written as,......

3. If we let ... and use ..., then we obtain,

4. Placing (表达式）in Eq.(a) and invoking the relation (表达式), it is found that,

5. Elimination of (表达式或者其他) from Eq.(a) and Eq.(b),

6. Employing representation (a), it turns out that,

7. ... can be expressed in terms of...as (the following expression),

8. ... can be rearranged to give the expression, ... , its equivalent,

9. Taking (or Upon, or Applying, or Using, ) the inverse Laplace transformation gives,

10. ... is given by the function,

11. Rewriting Eq.(a) as,

12. which is equivalent to...

13. then , Hence, consider, thus, that is, therefore, namely,

14. It follows from Eq.(a) that,

15. Substitution Eq.(a) into Eq.(b) gives (or leads to),

16. Combination of Eqs.(a) (b) and (c) gives (or yields),

17. so the Eq.(a) becomes,

18. The second term on the right side of Eq.(a) canbe expanded with the help of the ... as,

19. Integration of Eq.(a) over [a,b] gives,

20. ... may be written in the form, 21


对图的说明，

1. By inspection of Fig.1 and taking into account Eq.(a), we see that...

2. A graph comparing the time decay of the exponential and power law relaxation functions is shown in Fig.A. Clearly,.....

3. f(t) is graphed in Fig.1.

4. ... is illustrated in Fig.1...

5. ... is draw in Fig.I ...

6. From Fig.II, we note that ... increases momotonically from ...to ... as ... incresses from ...to ...

7. For a>0, f(X) fist invreases from 0 to a maximum value ... as x increases from 0 to 1; fx(X) then decreases to 0 as x invreases further to 2.

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