The q-boson Algebra and suq(2) Algebra Based on q-deformed Binary Operations

Chung, Won Sang; Hassanabadi, H.

doi:10.1007/s10773-021-04828-7

Int J Theor Phys

2021

DOI: 10.1007/s10773-021-04828-7

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The q-boson Algebra and suq(2) Algebra Based on q-deformed Binary Operations

Won Sang Chung

H. Hassanabadi

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2024

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The Impact of the Limit q-Durrmeyer Operator on Continuous Functions

Gürel Yılmaz,

Ostrovska,

Turan

2024

Comput. Methods Funct. Theory

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The limit q-Durrmeyer operator, $$D_{\infty ,q}$$ D ∞ , q , was introduced and its approximation properties were investigated by Gupta (Appl. Math. Comput. 197(1):172–178, 2008) during a study of q-analogues for the Bernstein–Durrmeyer operator. In the present work, this operator is investigated from a different perspective. More precisely, the growth estimates are derived for the entire functions comprising the range of $$D_{\infty ,q}$$ D ∞ , q . The interrelation between the analytic properties of a function f and the rate of growth for $$D_{\infty ,q}f$$ D ∞ , q f are established, and the sharpness of the obtained results are demonstrated.

show abstract

The Impact of the Limit q-Durrmeyer Operator on Continuous Functions

Gürel Yılmaz,

Ostrovska,

Turan

2024

Comput. Methods Funct. Theory

View full text Add to dashboard Cite

show abstract

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The q-boson Algebra and suq(2) Algebra Based on q-deformed Binary Operations

Cited by 1 publication

References 31 publications

The Impact of the Limit q-Durrmeyer Operator on Continuous Functions

The Impact of the Limit q-Durrmeyer Operator on Continuous Functions

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