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A. Tietavainen: Incomplete sums and two applications of Deligne's result. -- Lecture Notes in Mathematics 1352, Berlin, Springer (1988), 190--205.

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Vinogradov's Method and Some Applications - Tietäväinen (1996)   (Correct)

....t q ; k 6= 0g is of degree less than or equal to d, greater than 1 and not divisible by p, and is nonsingular at infinity. Then the system (7. 1) has a solution in the set B B provided that jBj (d Gamma 1) s q (s 2t) 2 Many results of this section and earlier sections were surveyd also in [39]. 8 Partial period correlations Assume that q = 2 m and fl is a primitive element of F q . Let P be an additive subgroup of F q [x] and n = 2 m Gamma 1. Define the binary linear code C(P ) by the equation C(P ) fc(f)jf 2 Pg where c(f) tr(f(1) tr(f(fl) tr(f(fl 2 ) ....

A. Tietavainen: Incomplete sums and two applications of Deligne's result. -- Lecture Notes in Mathematics 1352, Berlin, Springer (1988), 190--205.


Vinogradov's Method and Some Applications - Tietäväinen (1996)   Self-citation (Tietavainen)   (Correct)

....2 F q ; k 6= 0g is of degree less than or equal to d, greater than 1 and not divisible by p, and is nonsingular at infinity. Then the system (7. 1) has a solution in the set B B provided that jBj (d Gamma 1) s 2t) 2 Many results of this section and earlier sections were surveyd also in [39]. 8 Partial period correlations Assume that q = 2 and fl is a primitive element of F q . Let P be an additive subgroup of F q [x] and n = 2 Gamma 1. Define the binary linear code C(P ) by the equation C(P ) fc(f)jf 2 Pg c(f) tr(f(1) tr(f(fl) tr(f(fl ) tr(f(fl ....

A. Tietavainen: Incomplete sums and two applications of Deligne's result. -- Lecture Notes in Mathematics 1352, Berlin, Springer (1988), 190--205.

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