Article
Approximation of conjugate function related to Lipschitz and weighted class $L_r(\xi(t))$ by product summability
Authors
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Abstract
In the paper, a new theorem on the degree of approximation of the conjugate function corresponding to the Lip $\alpha$ and weighted $L_r(\xi(t))$ class by product summability means of the conjugated Fourier series is proved.
Keywords
Approximation, Conjugate Fourier series, infinite series
Citation
Thakur, A. K., Singh, G. K., & Dubey, A. (2022). Approximation of conjugate function related to lipschitz and weighted class $l_r(\xi(t))$ by product summability. Turkish Journal of Computer and Mathematics Education, 13(2), 346–353.
A. K. Thakur, G. K. Singh and A. Dubey, “Approximation of conjugate function related to lipschitz and weighted class $l_r(\xi(t))$ by product summability,” Turkish Journal of Computer and Mathematics Education, vol. 13, no. 2, pp. 346–353, 2022.
Thakur AK, Singh GK, Dubey A. Approximation of conjugate function related to lipschitz and weighted class $l_r(\xi(t))$ by product summability. Turkish Journal of Computer and Mathematics Education. 2022;13(2):346–353.
Thakur, A. K., Singh, G. K. and Dubey, A. (2022), ‘Approximation of conjugate function related to lipschitz and weighted class $l_r(\xi(t))$ by product summability’, Turkish Journal of Computer and Mathematics Education, 13(2), pp. 346–353.
Thakur, Amarnath Kumar, et al. “Approximation of Conjugate Function Related to Lipschitz and Weighted Class $l_r(\xi(t))$ by Product Summability.” Turkish Journal of Computer and Mathematics Education, vol. 13, no. 2, 2022, pp. 346–353.
Thakur, Amarnath Kumar, Gopal Krishna Singh, and Anjali Dubey. “Approximation of Conjugate Function Related to Lipschitz and Weighted Class $l_r(\xi(t))$ by Product Summability.” Turkish Journal of Computer and Mathematics Education 13, no. 2 (2022): 346–353.
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Published by: Engineering Journals
