S. Bhaya, E., AL-Sada, N. (2015). WHITNEY THEOREM FOR COPOSITIVE APPROXIMATION IN 1 , ) ( ,  p I L p . , 7(2), 111-125.
Eman S. Bhaya; Nada.Z.Abd AL-Sada. "WHITNEY THEOREM FOR COPOSITIVE APPROXIMATION IN 1 , ) ( ,  p I L p ". , 7, 2, 2015, 111-125.
S. Bhaya, E., AL-Sada, N. (2015). 'WHITNEY THEOREM FOR COPOSITIVE APPROXIMATION IN 1 , ) ( ,  p I L p ', , 7(2), pp. 111-125.
S. Bhaya, E., AL-Sada, N. WHITNEY THEOREM FOR COPOSITIVE APPROXIMATION IN 1 , ) ( ,  p I L p . , 2015; 7(2): 111-125.

WHITNEY THEOREM FOR COPOSITIVE APPROXIMATION IN 1 , ) ( ,  p I L p 

Journal of Al-Qadisiyah for Computer Science and Mathematics
Article 1, Volume 7, Issue 2, 2015, Pages 111-125    PDF (0 K)
Authors
Eman S. Bhaya; Nada.Z.Abd AL-Sada
Abstract
In this research, we have important results about finding the relationship between the best approximation degree and the so called modulus ( or Sendov- Popov modulus ) of order in the space , and the polynomial is copositive with the function at the points in an interval , and also found assessment between the best approximation degree by algebraic polynomial of degree , and the modulus of smoothness of degree , to the function , .
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