Results 121 to 130 of about 533 (157)

Construction of Baskakov-type operators by wavelets.

Journal of Numerical Analysis and Approximation Theory, 1997
From the Introduction: ``The Baskakov operators are defined on \(C[0,\infty)\) as \[ (B_nf)(x)=\sum_{k=0}^\infty b_{n,k}(x)f(k/n), \] where \(b_{n,k}(x)={n+k-1\choose k}x^k/(1+x)^{n+k}\). We define the \(m\)-th order central moment by \(\mu_{n,m}(x)=\sum \limits_{k=0}^\infty b_{n,k}(x)\Bigl({k\over n}-x\Bigr)^m\), \(m=0,1, 2,\dots\,.\) The purpose of ...
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Measurement of the WZ production cross section in pp collisions at [Formula: see text] and 8[Formula: see text] and search for anomalous triple gauge couplings at [Formula: see text]. [PDF]

Eur Phys J C Part Fields, 2017
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A, Finkel A, Gude A, Hansen P, Kalafut S, Kao SC, Kubota Y, Lesko Z, Mans J, Nourbakhsh S, Ruckstuhl N, Rusack R, Tambe N, Turkewitz J, Acosta JG, Oliveros S, Avdeeva E, Bartek R, Bloom K, Bose S, Claes DR, Dominguez A, Fangmeier C, Suarez RG, Kamalieddin R, Knowlton D, Kravchenko I, Rodrigues AM, Meier F, Monroy J, Siado JE, Snow GR, Stieger B, Alyari M, Dolen J, George J, Godshalk A, Harrington C, Iashvili I, Kaisen J, Kharchilava A, Kumar A, Parker A, Rappoccio S, Roozbahani B, Alverson G, Barberis E, Baumgartel D, Hortiangtham A, Knapp B, Massironi A, Morse DM, Nash D, Orimoto T, De Lima RT, Trocino D, Wang RJ, Wood D, Bhattacharya S, Hahn KA, Kubik A, Kumar A, Low JF, Mucia N, Odell N, Pollack B, Schmitt MH, Sung K, Trovato M, Velasco M, Dev N, Hildreth M, Anampa KH, Jessop C, Karmgard DJ, Kellams N, Lannon K, Marinelli N, Meng F, Mueller C, Musienko Y, Planer M, Reinsvold A, Ruchti R, Smith G, Taroni S, Valls N, Wayne M, Wolf M, Woodard A, Alimena J, Antonelli L, Brinson J, 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Stone R, Thomas S, Thomassen P, Walker M, Foerster M, Heideman J, Riley G, Rose K, Spanier S, Thapa K, Bouhali O, Celik A, Dalchenko M, De Mattia M, Delgado A, Dildick S, Eusebi R, Gilmore J, Huang T, Juska E, Kamon T, Mueller R, Pakhotin Y, Patel R, Perloff A, Perniè L, Rathjens D, Rose A, Safonov A, Tatarinov A, Ulmer KA, Akchurin N, Cowden C, Damgov J, Dragoiu C, Dudero PR, Faulkner J, Kunori S, Lamichhane K, Lee SW, Libeiro T, Undleeb S, Volobouev I, Wang Z, Delannoy AG, Greene S, Gurrola A, Janjam R, Johns W, Maguire C, Melo A, Ni H, Sheldon P, Tuo S, Velkovska J, Xu Q, Arenton MW, Barria P, Cox B, Goodell J, Hirosky R, Ledovskoy A, Li H, Neu C, Sinthuprasith T, Sun X, Wang Y, Wolfe E, Xia F, Clarke C, Harr R, Karchin PE, Lamichhane P, Sturdy J, Belknap DA, Dasu S, Dodd L, Duric S, Gomber B, Grothe M, Herndon M, Hervé A, Klabbers P, Lanaro A, Levine A, Long K, Loveless R, Ojalvo I, Perry T, Pierro GA, Polese G, Ruggles T, Savin A, Sharma A, Smith N, Smith WH, Taylor D, Woods N, CMS Collaboration.   +2269 more
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Coefficient bounds for starlike functions involving q- Hurwitz-Lerch Zeta operator in conic region. [PDF]

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Uma K, Vijaya K.
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A deep neural network model for heat transfer in darcy-forchheimer hybrid nanofluid flow with activation energy. [PDF]

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Ayman-Mursaleen M, Saeed ST, Almohammadi SM, Arif K, Imran M.   +4 more
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On Baskakov-type Operators

On Baskakov-type Operators
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Generalized Baskakov-Szász type operators

Applied Mathematics and Computation, 2014
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Vijay Gupta, A Sathish Kumar, Arun Kajla   +2 more
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Approximation of Baskakov type Pólya–Durrmeyer operators

Applied Mathematics and Computation, 2017
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Ana Maria Acu, Vijay Gupta, Daniel Florin Sofonea   +2 more
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A Parametric Generalization of the Baskakov-Schurer-Szász-Stancu Approximation Operators [PDF]

Symmetry, 2021
In this paper, we introduce and investigate a new class of the parametric generalization of the Baskakov-Schurer-Szász-Stancu operators, which considerably extends the well-known class of the classical Baskakov-Schurer-Szász-Stancu approximation ...
Toufik Mansour, Naim Braha, Hari M Srivastava   +2 more
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On the integrated Baskakov type operators

Applied Mathematics and Computation, 2009
The paper is concerned with the sequence of Baskakov-Durrmeyer operators introduced by \textit{M. Heilmann} and \textit{M. W. Müller} [Numer. Funct. Anal. Optimization 10, No. 1--2, 127--138 (1989; Zbl 0644.41013)]. The authors investigate the rate of convergence in simultaneous approximation for functions having derivatives of bounded variation.
Vijay Gupta 0002, P. N. Agrawal, Asha Ram Gairola   +2 more
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