The Size of Exponential Sums on Intervals of the Real Line
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We prove that there is a constant c > 0 depending only on M ≥ 1 and μ ≥ 0 such that, for every g of the form, where the exponents λj ∈ ℝ satisfy λ0 = 0, λj ≥ jδ > 0, j=1,2,..., and for every subinterval [y, y + a] of the real line. Establishing inequalities of this variety is motivated by problems in physics. © 2011 Springer Science+Business Media, LLC.
author list (cited authors)
Erdélyi, T., Khodjasteh, K., & Viola, L.