All Stories

  1. Bernstein-Nikol’skii-Markov-type inequalities for algebraic polynomials in aweighted Lebesgue space in regions with cusps
  2. Bernstein-Nikolskii-Markov-type inequalities for algebraic polynomials in a weighted Lebesgue space
  3. On the Growth of Derivatives of Algebraic Polynomials in a Weighted Lebesgue Space
  4. On the growth of mth derivatives of algebraic polynomials in the weighted Lebesgue space
  5. Bernstein-Walsh-type inequalities for derivatives of algebraic polynomials on the regions of complex plane
  6. The use of the isometry of function spaces with different numbers of variables in the theory of approximation of functions
  7. Widths of Functional Classes Defined by the Majorants of Generalized Moduli of Smoothness in the Spaces $$ {\mathcal{S}}^p $$
  8. Bernstein–Nikol’skii-Type Inequalities for Algebraic Polynomials from the Bergman Space in Domains of the Complex Plane
  9. Jackson-type inequalities and widths of functional classes in the Musielak–Orlicz type spaces
  10. Faber polynomials with common zero
  11. Bernstein-Walsh type inequalities for derivatives of algebraic polynomials in quasidisks
  12. Direct and inverse approximation theorems of functions in the Musielak-Orlicz type spaces
  13. Approximate properties of the p-Bieberbach polynomials in regions with simultaneously exterior and interior zero angles
  14. Direct and inverse approximation theorems in the weighted Orlicz-type spaceswith a variable exponent
  15. Solution of the Rational Difference Equation xn+1=xn−131+xn−1xn−3xn−5xn−7xn−9xn−11{x_{n + 1}} = {{{x_{n - 13}}} \over {1 + {x_{n - 1}}{x_{n - 3}}{x_{n - 5}}{x_{n - 7}}{x_{n - 9}}{x_{n - 11}}}}
  16. Solution of the Maximum of Difference Equation xn+1=max{Axn−1,ynxn};yn+1=max{Ayn−1,xnyn}\matrix{ {x_{n + 1} = max \left\{ {{A \over {x_{n - 1} }},{{y_n } \over {x_n }}} \right\};} & {y_{n + 1} = max \left\{ {{A \over {y_{n - 1} }},{{x_n } \over {y_n }...
  17. The uniform and pointwise estimates for polynomials on the weighted Lebesgue spaces in the general regions of complex plane
  18. Isometry of the Subspaces of Solutions of Systems of Differential Equations to the Spaces of Real Functions
  19. Direct and inverse approximation theorems of functions in the Orlicz type spaces
  20. Bernstein–Walsh-Type Polynomial Inequalities in Domains Bounded by Piecewise Asymptotically Conformal Curve with Nonzero Inner Angles in the Bergman Space
  21. Exact estimates for Faber polynomials and for norm of Faber operator
  22. Best approximation of holomorphic functions from hardy space in terms of Taylor coefficients
  23. Exact constants in direct and inverse approximation theorems for functions of several variables in the spaces Sp
  24. Uniform and pointwise estimates for algebraic polynomials in regions with interior and exterior zero angles
  25. Uniform Convergence of the Generalized Bieberbach Polynomials in Regions with Simultaneously Exterior and Interior Zero Angles
  26. On the Recursive Sequence x n + ...
  27. Bernstein–Walsh type inequalities in unbounded regions with piecewise asymptotically conformal curve in the weighted Lebesgue space
  28. Polynomial Inequalities in Regions with Zero Interior Angles in the Bergman Space
  29. Application of Faber Polynomials in Proving Combinatorial Identities
  30. Polynomial Inequalities in Quasidisks on Weighted Bergman Spaces
  31. On the recursive sequence x n + 1 = x n − 4 k + 3 1 + ∏ t = 0 2 x n − k + 1 t − k $$ {x}_{n+1}=\frac{x_{n-\left(4k+3\right)}}{1+\prod_{t=0}^2{x}_{n-\left(k+1\right)t-k}} $$
  32. Interference of the Weight and Boundary Contour for Algebraic Polynomials in Weighted Lebesgue Spaces. I
  33. Uniform and pointwise polynomial inequalities in regions with asymptotically conformal curve on weighted Bergman space
  34. On the Sharp Inequalities for Orthonormal Polynomials Along a Contour
  35. Polynomial inequalities in regions with corners in theweighted Lebesgue spaces
  36. Solutions of the rational difference equations xn+1=xn−111+xn−2xn−5xn−8
  37. On some properties of the orthogonal polynomials over a contour with general Jacobi weight
  38. Uniform and pointwise Bernstein-Walsh-type inequalities on a quasidisk in the complex plane
  39. Polynomial inequalities in Lavrentiev regions with interior and exterior zero angles in the weighted Lebesgue space
  40. ON THE GROWTH OF ALGEBRAIC POLYNOMIALS IN THE WHOLE COMPLEX PLANE
  41. Uniform convergence of the p-Bieberbach polynomials in domains with zero angles
  42. On the Behavior of Algebraic Polynomial in Unbounded Regions with Piecewise Dini-Smooth Boundary
  43. On the behavior of algebraic polynomials in regions with piecewise smooth boundary without cusps
  44. An analogue of the Bernstein-Walsh lemma in Jordan regions of the complex plane
  45. On the improvement of the rate of convergence of the generalized Bieberbach polynomials in domains with zero angles
  46. Metric spaces with unique pretangent spaces. Conditions of the uniqueness
  47. On Bernstein–Walsh-type lemmas in regions of the complex plane
  48. Convergence of thep-Bieberbach polynomials in regions with zero angles
  49. Uniform Convergence of Extremal Polynomials When Domains Have Corners and Special Cusps on the Boundary
  50. Uniform Convergence of Some Extremal Polynomials in Domain with Corners on the Boundary
  51. Letter to the Editor
  52. Uniform estimates for polynomial approximation in domains with corners
  53. The Logarithmic Asymptotic Expansions for the Norms of Evaluation Functionals
  54. Szegö theorem, Carathéodory domains, and boundedness of calculating functionals
  55. On the convergence of bieberbach polynomials in domains with interior zero angles