Papers

• 1. Allan Pinkus, Density in Approximation Theory, 1-45.

• 2. Carl de Boor, Divided Differences, 46-69.

• 3. Vilmos Totik, Orthogonal Polynomials, 70-125.

• 4. V. V. Andrievskii, Constructive Function Theory on Sets of the Complex Plane through Potential Theory and Geometric Function Theory, 1-52.

• 5. J. Szabados, Discrete Linear Interpolatory Operators, 53-60.

• 6. Walter Van Assche, Padé and Hermite-Padé Approximation and Orthogonality, 61-91.

• 7. Norm Levenberg, Approximation in C ^N , 92-140.

• 8. Doron Lubinsky, A Survey of Weighted Polynomial Approximation with Exponential Weights , 1-105.

• 9. Z. Ditzian, Polynomial Approximation and ω_φ^r(f,t) Twenty Years Later, 106-151.

• 10. J. M. Almira, Müntz Type Theorems I, 152-194.

• 11. David Damanik, Alexander Pushnitski, and Barry Simon, The Analytic Theory of Matrix Orthogonal Polynomials , 1-85.

• 12. András Kroó and Allan Pinkus, Strong Uniqueness , 1-91.

• 13. Francesco Altomare, Korovkin-type Theorems and Approximation by Positive Linear Operators , 92-164.

• 14. E. B. Saff, Logarithmic Potential Theory with Applications to Approximation Theory , 165-200.

• 15. Erich Novak and Henryk Woźniakowski, On the Power of Function Values for the Approximation Problem in Various Settings , 1-23.

• 16. K. A. Kopotun, D. Leviatan, A. Prymak, and I. A. Shevchuk, Uniform and Pointwise Shape Preserving Approximation by Algebraic Polynomials, 24-74.

• 17. Ferenc Weisz, Summability of Multi-Dimensional Trigonometric Fourier Series, 1-179.

• 18. M. K. Potapov, B. V. Simonov, and S. Yu. Tikhonov, Mixed Moduli of Smoothness in L_p, 1 < p < ∞ : A Survey , 1-57.

• 19. S. Kalmykov, B. Nagy, and V. Totik, Bernstein- and Markov-type inequalities , 1-17.