Obstacles to bounded recovery.
On a boundary value problem of the fourth order
On a Class of Chebyshev Approximation Problems Which Arise in Connection with a Conjugate Gradient Type Method.
On a class of Szász-Mirakyan type operators
The actual construction of the Szász-Mirakyan operators and its various modifications require estimations of infinite series which in a certain sense restrict their usefulness from the computational point of view. Thus the question arises whether the Szász-Mirakyan operators and their generalizations cannot be replaced by a finite sum. In connection with this question we propose a new family of linear positive operators.
On a family of linear and positive operators in weighted spaces.
On a general class of Beta approximating operators.
On a general class of linear and positive operators.
On a General Formula for the Expansion of Functions in Series.
On a generalization of an approximation operator defined by A. Lupaş.
On a generalization of the Dirichlet integral.
On a geometrical interpolation problem.
On a hybrid family of summation integral type operators.
On A Hypothesis Of D. Adamović Concerning Asymptotic Behaviour Of Some Complex Sequences
On a Map from the Splines into a Positive Cone with Applications.
On a mixed-type interpolation problem for real polynomials
On a new generalisation of Ostrowski's inequality.
On a new kind of 2-periodic trigonometric interpolation
It is well-known that the interpolation theory plays an important role in many fields of computer vision, especially in surface reconstruction. In this paper, we introduce a new kind of 2-period interpolation of functions with period . We find out the necessary and sufficient conditions for regularity of this new interpolation problem. Moreover, a closed form expression for the interpolation polynomial is given. Our interpolation is of practical significance. Our results provide the theoretical...
On a new type of Meyer-Konig and Zeller operators.
On a New Type of Quadrature Formulas.
On a polynomial inequality of P. Erdős and T. Grünwald.