Hermite-Hadamard Type Inequalities for Composite Log-Convex Functions [PDF]
© 2020 by authors, all rights reserved. Hermite-Hadamard type inequalities related to convex functions are widely being studied in functional analysis. Researchers have refined the convex functions as quasi-convex, h-convex, log-convex, m-convex, (α,m)-convex and many more.
Alam, NMFHNB +2 more
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Mathematical evaluation on the applicability of bolter miners based on variable weight fuzzy theory
With remote automatic control and ground control, bolter miners have the significant technical advantages of digging-bolting-drilling, full width cutting, driving-bolting synchronization, bolting-transporting parallel, multi-anchor balance and so on, and
Jingong MA, Dejun SONG
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Relative growth of Hadamard compositions of entire Dirichlet series
Summary: Let \(F(s)=\sum\limits_{n=1}^{\infty}a_n\exp\{s\lambda_n\}\) and \(F_j(s)=\sum\limits_{n=1}^{\infty}a_{n,j}\exp\{s\lambda_n\}\) be entire Dirichlet series with exponents \( 0\le\lambda_n\uparrow+\infty\). The function \(F\) is called Hadamard composition of the genus \(m \geq 1\) of the functions \(F_j\) if \( a_n=P(a_{n,1},\dots ,a_{n,p ...
Mulyava, Oksana +2 more
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On some compositions of Hadamard type in classes of analytic functions [PDF]
(1) ft(s) £ — «• n-i n leads to an element of the same class. A little weaker conjecture than I would be the following: CONJECTURE I I . h(z) has a nonvanishing derivative in \z\ < 1 . The Conjecture I would mean that under this composition rule 5 forms a semi-group containing the unit element z/(l— z).
Loewner, C., Netanyahu, E.
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On composition of four-symbol 𝛿-codes and Hadamard matrices [PDF]
It is shown that key instruments for composition of four-symbol δ \delta
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A Characterization of Generalized Boolean Functions Employed in CDMA Communications [PDF]
In design of secure cryptosystems and CDMA communications, the negabent functions play a significant role. The generalized Boolean functions have been extensively studied by Schmidt and established several important results in this setup.
Deep Singh +3 more
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Some Cryptographic Properties of Functions Based on their 2q-Nega-Hadamard Transform [PDF]
Negabent functions play a vital role in the field of cryptography and coding theory for designing secure cryptosystems. In this article, we investigate the various properties of 2q-nega-Hadamard transform (2q-NHT) of the functions from Z_q^n to Z_2q with
Deep Singh +4 more
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Composite Minimization Problems in Hadamard Spaces
In this paper, we prove some Δ-convergence and strong convergence results for the sequence generated by a new algorithm to a minimizer of two convex functions and a common fixed point for quasi-pseudo-contractive mappings in Hadamard spaces. Our theorems improve and generalize some recent results in the literature.
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On certain classes of Dirichlet series with real coefficients absolute convergent in a half-plane
For $h>0$, $\alpha\in [0,h)$ and $\mu\in {\mathbb R}$ denote by $SD_h(\mu, \alpha)$ a class of absolutely convergent in the half-plane $\Pi_0=\{s:\, \text{Re}\,s\alpha$ for all $s\in \Pi_0$,} \smallskip\noi and let $\Sigma D_h(\mu, \alpha)$ be ...
M. M. Sheremeta
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Efficient Screening of Organic Singlet Fission Molecules Using Graph Neural Networks
A high‐throughput screening framework based on graph neural networks (GNNs) and multi‐level validation facilitates the identification of singlet fission (SF) candidates. By efficiently predicting excitation energies across 20 million molecules, and integrating TDDFT calculations, synthetic accessibility assessments, and GW+BSE calculations, this ...
Li Fu +5 more
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