A Korovkin-type theorem for generalizations of Boolean sum operators and approximation by trigonometric pseudopolynomials
C. Badea, I. Badea, C. Cottin, Revue d’Analyse Numérique et de La Théorie de l’Approximation 17 (1988) 7–17.
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Badea, C.;
Badea, I.;
Cottin, Claudia
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Revue d'Analyse Numérique et de la Théorie de l'Approximation
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17
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7-17
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Badea, C. ; Badea, I. ; Cottin, Claudia: A Korovkin-type theorem for generalizations of Boolean sum operators and approximation by trigonometric pseudopolynomials. In: Revue d’Analyse Numérique et de la Théorie de l’Approximation Bd. 17 (1988), S. 7–17
Badea C, Badea I, Cottin C. A Korovkin-type theorem for generalizations of Boolean sum operators and approximation by trigonometric pseudopolynomials. Revue d’Analyse Numérique et de la Théorie de l’Approximation. 1988;17:7-17.
Badea, C., Badea, I., & Cottin, C. (1988). A Korovkin-type theorem for generalizations of Boolean sum operators and approximation by trigonometric pseudopolynomials. Revue d’Analyse Numérique et de La Théorie de l’Approximation, 17, 7–17.
@article{Badea_Badea_Cottin_1988, title={A Korovkin-type theorem for generalizations of Boolean sum operators and approximation by trigonometric pseudopolynomials}, volume={17}, journal={Revue d’Analyse Numérique et de la Théorie de l’Approximation}, author={Badea, C. and Badea, I. and Cottin, Claudia}, year={1988}, pages={7–17} }
Badea, C., I. Badea, and Claudia Cottin. “A Korovkin-Type Theorem for Generalizations of Boolean Sum Operators and Approximation by Trigonometric Pseudopolynomials.” Revue d’Analyse Numérique et de La Théorie de l’Approximation 17 (1988): 7–17.
C. Badea, I. Badea, and C. Cottin, “A Korovkin-type theorem for generalizations of Boolean sum operators and approximation by trigonometric pseudopolynomials,” Revue d’Analyse Numérique et de la Théorie de l’Approximation, vol. 17, pp. 7–17, 1988.
Badea, C., et al. “A Korovkin-Type Theorem for Generalizations of Boolean Sum Operators and Approximation by Trigonometric Pseudopolynomials.” Revue d’Analyse Numérique et de La Théorie de l’Approximation, vol. 17, 1988, pp. 7–17.
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