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i We present the histogram of the maxima of bounded traffic rate on an interval-by- interval basis as a traffic feature for exhibiting abnormal variation of traffic under DDOS flood

Economic and vital statistics were the Society’s staples but in the 1920s a new kind of statistician appeared with new interests and in 1933-4 the Society responded by establishing

Our guiding philosophy will now be to prove refined Kato inequalities for sections lying in the kernels of natural first-order elliptic operators on E, with the constants given in

In my earlier paper [H07] and in my talk at the workshop on “Arithmetic Algebraic Geometry” at RIMS in September 2006, we made explicit a conjec- tural formula of the L -invariant

Then it follows immediately from a suitable version of “Hensel’s Lemma” [cf., e.g., the argument of [4], Lemma 2.1] that S may be obtained, as the notation suggests, as the m A

Based on this, we propose our opinion like this; using Dt to represent the small scaling of traffic on a point-by-point basis and EHt to characterize the large scaling of traffic in

Step 1: Show that every component of a tower of finite connected étale covers of S (= an analogue of the modular tower) has an L-rational point.. Step 2: Prove the genus of that

Keywords: probability inequalities; large deviations; Rademacher random variables; sums of independent random variables; Student’s test; self-normalized sums; Esscher–Cramér tilt