| 1. | This series will converge when|x|<1.
当x1时这个级数收敛。 |
| 2. | Infinite order dirichlet series on the right half - plane
两种广义积分和无穷级数收敛比较 |
| 3. | Pointwise estimate forthe rate of convergence of fourier - laplace series
级数收敛速度的点态估计 |
| 4. | This series will converge when | x | < 1
当x 1时这个级数收敛。 |
| 5. | On the formulas of the convergence real part for the exponential series
关于指数级数收敛实部公式 |
| 6. | Cauchy condition for convergence of a series
柯西级数收敛条件 |
| 7. | Remarks on a new condition for the convergence of certain trigonometric series
级数收敛性问题一个新条件的注记 |
| 8. | The convergence of lower
级数收敛性 |
| 9. | Theorem 1 ( bounded sum test ) a series of nonnegative terms converges if and only if it ' s partial sums are bounded above
定理1正项级数收敛的充分必要条件是：它的部分和数列有上界。 |
| 10. | Theorem 1 ( bounded sum test ) a series of nonnegative terms converges if and only if it ' s partial sums are bounded above
定理2 (比较审敛法)设和都是正项级数，且。若级数收敛，则级数收敛；反之，若级数发散，则级数发散。 |
