Results 1 to 10 of about 148,063 (266)
Waring’s problem for cubic functions [PDF]
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On the Crank Function of Cubic Partition Pairs
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Kim, Byungchan, Toh, Pee Choon
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In inverse synthetic aperture radar (ISAR) imaging system for targets with complex motion, such as ships fluctuating with oceanic waves and high maneuvering airplanes, the multi-component quadratic frequency modulation (QFM) signals are more suitable ...
Lei Zhu
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On a Cubic Moment of Hardy’s Function with a Shift [PDF]
An asymptotic formula for $$ \int_{T/2}^{T}Z^2(t)Z(t+U)\,dt\qquad(0< U = U(T) \le T^{1/2-\varepsilon}) $$ is derived, where $$ Z(t) := ζ(1/2+it){\bigl(χ(1/2+it)\bigr)}^{-1/2}\quad(t\in\Bbb R), \quad ζ(s) = χ(s)ζ(1-s) $$ is Hardy's function. The cubic moment of $Z(t)$ is also discussed, and a mean value result is presented which supports the author's
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With the popularity of low-altitude small unmanned aerial vehicles (UAVs), UAVs are often used to take candid photos or even carry out malicious attacks. Acoustic detection can be used to locate UAVs in order to prevent malicious attacks by UAVs.
Miao Liu, Jiyan Yu, Zhengpeng Yang
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Exponential Looped Lyapunov Functions: Sampled-Data T–S Fuzzy Systems via a Relaxed Cubic Lemma
A relaxed cubic negative determination lemma is proposed for the stability analysis and sampled-data controller design of Takagi–Sugeno fuzzy systems.
K. Hemalatha, N. Padmaja
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A Closed-Form Cubic–Logistic Approximation to the Normal Cumulative Distribution Function
Accurate evaluation of the standard normal cumulative distribution function is fundamental in many areas of mathematics, statistics, and applied computation, yet no closed-form expression in elementary functions exists.
Michael Arnold Frölich
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This research was based on the loss relationship diagrams of the linear term, quadratic term, and the cubic term losses in the quality gain–loss function (QGLF) for the larger-the-better characteristic (LBC) and the smaller-the-better characteristic (SBC)
Bo Wang +5 more
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On cubic-like bent Boolean functions
Abstract Cubic bent Boolean functions (i.e. bent functions of algebraic degree at most 3) have the property that, for every nonzero element a of $${\mathbb {F}}_2^n$$ F 2 n
Claude Carlet, Irene Villa
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About The Smarandache Ccnplementary Cubic Function
If we take into account the above definition of the function g, it is easy to prove the above properties.
Popescu, Marcela, Nicolescu, Mariana
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