DOIAbstract
AbstractA sufficient and necessary condition in order that nth roots of sup norms of weighted polynomials converge to weighted Chebyshev constant will be shown
AbstractA sufficient and necessary condition in order that nth roots of sup norms of weighted polynomials converge to weighted Chebyshev constant will be shown
AbstractUsing works of Franz Peherstorfer, we examine how close the nth Chebyshev number for a set E...
AbstractThe best possible constant An in an inequality of Markov type [ddx(e−xpn(x))][0, ∞)⩽An‖e−xpn...
Let (a, b) subset of (0, infinity) and for any positive integer n, let S-n be the Chebyshev space in...
Abstract. A characterization s given of the sets supporting the uniform norms of weighted polynomial...
AbstractInverse inequalities in the space of polynomials, relating the maximum norm in [-1,1] and we...
Inverse inequalities in the space of polynomials, relating the maximum norm in [-1,1] and weighted S...
Inverse inequalities in the space of polynomials, relating the maximum norm in [-1,1] and weighted S...
By considering four kinds of Chebyshev polynomials, an extended set of (real) results are given for ...
We study the inequality between the uniform norm of the derivative of an algebraic polynomial of deg...
The best possible constant Anin an inequality of Markov type (FORMULA PRESENTED)[(edenotes the sup-n...
The best possible constant Anin an inequality of Markov type (FORMULA PRESENTED)[(edenotes the sup-n...
The best possible constant Anin an inequality of Markov type (FORMULA PRESENTED)[(edenotes the sup-n...
We determine which sets saturate the Szegő and Schiefermayr lower bounds on the norms of Chebyshev P...
We determine which sets saturate the Szegő and Schiefermayr lower bounds on the norms of Chebyshev P...
Polynomial B-splines of given order m and with knots of arbitrary multiplicity are investigated with...
AbstractUsing works of Franz Peherstorfer, we examine how close the nth Chebyshev number for a set E...
AbstractThe best possible constant An in an inequality of Markov type [ddx(e−xpn(x))][0, ∞)⩽An‖e−xpn...
Let (a, b) subset of (0, infinity) and for any positive integer n, let S-n be the Chebyshev space in...
Abstract. A characterization s given of the sets supporting the uniform norms of weighted polynomial...
AbstractInverse inequalities in the space of polynomials, relating the maximum norm in [-1,1] and we...
Inverse inequalities in the space of polynomials, relating the maximum norm in [-1,1] and weighted S...
Inverse inequalities in the space of polynomials, relating the maximum norm in [-1,1] and weighted S...
By considering four kinds of Chebyshev polynomials, an extended set of (real) results are given for ...
We study the inequality between the uniform norm of the derivative of an algebraic polynomial of deg...
The best possible constant Anin an inequality of Markov type (FORMULA PRESENTED)[(edenotes the sup-n...
The best possible constant Anin an inequality of Markov type (FORMULA PRESENTED)[(edenotes the sup-n...
The best possible constant Anin an inequality of Markov type (FORMULA PRESENTED)[(edenotes the sup-n...
We determine which sets saturate the Szegő and Schiefermayr lower bounds on the norms of Chebyshev P...
We determine which sets saturate the Szegő and Schiefermayr lower bounds on the norms of Chebyshev P...
Polynomial B-splines of given order m and with knots of arbitrary multiplicity are investigated with...
AbstractUsing works of Franz Peherstorfer, we examine how close the nth Chebyshev number for a set E...
AbstractThe best possible constant An in an inequality of Markov type [ddx(e−xpn(x))][0, ∞)⩽An‖e−xpn...
Let (a, b) subset of (0, infinity) and for any positive integer n, let S-n be the Chebyshev space in...
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