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The paper discusses the strict Waring problem for polynomial rings, specifically focusing on the representation of polynomials in finite fields as strict sums of kth powers. It presents several results, including improved bounds on the number of kth powers needed for such representations, showing that any polynomial can be expressed as a strict sum of at most k4 kth powers under certain conditions. The authors extend previous results and provide new bounds for polynomials in the ring F[t], contributing to t

Author

PhamDuy Vinh

Language

EN