Results 21 to 30 of about 439 (175)
Background The study of theory for analytic univalent and multivalent functions is an old subject in mathematics, particularly in complex analysis, that has captivated a great deal of scholars owing to the sheer sophistication of its geometrical features
Maryam S. Majel, Mustafa I. Hameed
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On approximation f by (α,β,γ)-Baskakov Operators
In the present paper, we study some application properties of the approximation for the sequences and . These sequences depend on the arbitrary (but fixed) parameters and . Here, we study the effect of these parameters on tends speed of the two families of operators and and the CPU times which are occurring on the approximation by a choosing ...
openaire +2 more sources
On Integral Operator Defined by Convolution Involving Hybergeometric Functions
For λ>−1 and μ≥0, we consider a liner operator Iλμ on the class 𝒜 of analytic functions in the unit disk defined by the convolution (fμ)(−1)∗f(z), where fμ=(1−μ)z2F1(a,b,c;z)+μz(z2F1(a,b,c;z))', and introduce a certain new subclass of 𝒜 using this ...
K. Al-Shaqsi, M. Darus
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Two-to-Two Processes at an Electron-Muon Collider
Based on a recent proposal to build an electron-muon collider, we study two-to-two production processes e−μ+⟶ff¯, γγ that originate from dimension 6 and 8 operators.
Antonio O. Bouzas, F. Larios
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Simultaneous explanation of the RK and R(D(⁎)) puzzles
At present, there are several hints of lepton flavor non-universality. The LHCb Collaboration has measured RK≡B(B+→K+μ+μ−)/B(B+→K+e+e−), and the BaBar Collaboration has measured R(D(⁎))≡B(B¯→D(⁎)+τ−ν¯τ)/B(B¯→D(⁎)+ℓ−ν¯ℓ) (ℓ=e,μ).
Bhubanjyoti Bhattacharya +3 more
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We calculate the gluonic massive operator matrix elements in the unpolarized and polarized cases, A gg,Q (x, μ 2) and ∆A gg,Q (x, μ 2), at three-loop order for a single mass.
J. Ablinger +7 more
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Oscillation Results for a Class of Nonlinear Fractional Order Difference Equations with Damping Term
The paper studies the oscillation of a class of nonlinear fractional order difference equations with damping term of the form Δψλzηλ+pλzηλ+qλF∑s=λ0λ−1+μ λ−s−1−μys=0, where zλ=aλ+bλΔμyλ, Δμ stands for the fractional difference operator in Riemann ...
A. George Maria Selvam +3 more
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In this paper, we first introduce a linear integral operator ℑp(a,c,μ)(μ>0;a,c∈R;c>a>−μp;p∈N+:={1,2,3,…}), which is somewhat related to a rather specialized form of the Riemann–Liouville fractional integral operator and its varied form known as the ...
Ekram E. Ali +3 more
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Weighted Estimates for Maximal Commutators of Multilinear Singular Integrals
This paper is concerned with the pointwise estimates for the sharp function of the maximal multilinear commutators TΣb* and maximal iterated commutator TΠb*, generalized by m-linear operator T and a weighted Lipschitz function b.
Dongxiang Chen, Suzhen Mao
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Symmetric Spaces of Measurable Functions: Old and New Advances
The article is an extensive review in the theory of symmetric spaces of measurable functions. It contains a number of new (recent) and old (known) results in this field.
M. A. Muratov, B.-Z. A. Rubshtein
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