In this paper, we de ne Chebyshev wavelets and Chebyshev wavelet coapproxi- mation. We obtain some generalized results on wavelet coapproximation. We show that if the series P1 n=0 P1 m=0 jtn;mj2 is convergent, then there exists a wavelet coap- proximation for a set. We assume that functions have bounded derivative and we obtain wavelet coapproximation for a set. AMS Classi cation3: 41A65, 41A52, 46N10. Keywords: Chebyshev wavelets, Chebyshev polynomials, Wavelets coapproxima- tion. In this paper, we de ne Chebyshev wavelets and Chebyshev wavelet coapproxi- mation. We obtain some generalized results on wavelet coapproximation. We show that if the series P1 n=0 P1 m=0 jtn;mj2 is convergent, then there exists a wavelet coap- proximation for a set. We assume that functions have bounded derivative and we obtain wavelet coapproximation for a set. AMS Classi cation3: 41A65, 41A52, 46N10. Keywords: Chebyshev wavelets, Chebyshev polynomials, Wavelets coapproxima- tion.
Mazaheri,H. and Jesmani,T. S. (2026). BOUNDEDNESS OF THE DERIVATIVE OF THE FUNCTION ON WAVELET COAPPROXIMATION. (e735117). Mathematical Analysis and Convex Optimization, (), e735117 doi: 10.22034/maco.6.1.2
MLA
Mazaheri,H. , and Jesmani,T. S. . "BOUNDEDNESS OF THE DERIVATIVE OF THE FUNCTION ON WAVELET COAPPROXIMATION" .e735117 , Mathematical Analysis and Convex Optimization, , , 2026, e735117. doi: 10.22034/maco.6.1.2
HARVARD
Mazaheri H., Jesmani T. S. (2026). 'BOUNDEDNESS OF THE DERIVATIVE OF THE FUNCTION ON WAVELET COAPPROXIMATION', Mathematical Analysis and Convex Optimization, (), e735117. doi: 10.22034/maco.6.1.2
CHICAGO
H. Mazaheri and T. S. Jesmani, "BOUNDEDNESS OF THE DERIVATIVE OF THE FUNCTION ON WAVELET COAPPROXIMATION," Mathematical Analysis and Convex Optimization, (2026): e735117, doi: 10.22034/maco.6.1.2
VANCOUVER
Mazaheri H., Jesmani T. S. BOUNDEDNESS OF THE DERIVATIVE OF THE FUNCTION ON WAVELET COAPPROXIMATION. MACO, 2026; (): e735117. doi: 10.22034/maco.6.1.2
Mathematical Analysis and Convex Optimization