Project supported by the National Natural Science Foundation of China (No.19625102);the 973 Project of the Ministry of Science and Technology of China.
We improve estimates for the distribution of primitive λ-roots of a composite modulus q yielding an asymptotic formula for the number of primitive A-roots in any interval I of length |I| 〉〉 q^1/2+ε Similar resu...
Supported by the National Natural Science Foundationof China(No.196 2 5 10 2 ) and partially by the National"973"Project of China
This paper shows a connection between exponential sums and character sums. In particular, we introduce a character sum that is an analog of the classical Kloosterman sums and establish the analogous Weil-Estermann's ...
Tsinghua University and the NNSF of China for supporting his visit to China during the Fall of 2000;This work was supported by the National Natural Science Foundation of China (Grant No. 19625102).
We obtain upper bounds for mixed exponential sums of the type $S(\chi ,f,p^m ) = \sum\nolimits_{x = 1}^{p^n } {\chi (x)e} _{p^m } (ax^n + bx)$ where pm is a prime power with m? 2 and X is a multiplicative character (m...