A PROOF OF FREUD CONJECTURE FOR EXPONENTIAL WEIGHTS

[1] Ahlfors L. V., 1953, COMPLEX ANAL

[2] BAULDRY WC, IN PRESS PACIFIC J M

[3] Bessis D., 1980, ADV APPL MATH, V1, P109, DOI 10.1016/0196-8858(80)90008-1

[4] Dwight H.B., 1961, TABLES INTEGRALS OTH

[5] FREUD G, 1976, P ROY IRISH ACAD A, V76, P1

[6] Freud G, 1971, ORTHOGONAL POLYNOMIA

[7] FREUD CONJECTURE AND APPROXIMATION OF RECIPROCALS OF WEIGHTS BY POLYNOMIALS [J]. CONSTRUCTIVE APPROXIMATION, 1988, 4 (01) : 9 - 20

[8] GAUSSIAN QUADRATURE, WEIGHTS ON THE WHOLE REAL LINE AND EVEN ENTIRE-FUNCTIONS WITH NONNEGATIVE EVEN ORDER DERIVATIVES [J]. JOURNAL OF APPROXIMATION THEORY, 1986, 46 (03) : 297 - 313

[9] FREUD CONJECTURE FOR EXPONENTIAL WEIGHTS [J]. BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY, 1986, 15 (02) : 217 - 222

[10] LUBINSKY DS, 1985, LECTURE NOTES MATH, V1171

[1] Ahlfors L. V., 1953, COMPLEX ANAL

[2] BAULDRY WC, IN PRESS PACIFIC J M

[3] Bessis D., 1980, ADV APPL MATH, V1, P109, DOI 10.1016/0196-8858(80)90008-1

[4] Dwight H.B., 1961, TABLES INTEGRALS OTH

[5] FREUD G, 1976, P ROY IRISH ACAD A, V76, P1

[6] Freud G, 1971, ORTHOGONAL POLYNOMIA

[7] FREUD CONJECTURE AND APPROXIMATION OF RECIPROCALS OF WEIGHTS BY POLYNOMIALS [J]. CONSTRUCTIVE APPROXIMATION, 1988, 4 (01) : 9 - 20

[8] GAUSSIAN QUADRATURE, WEIGHTS ON THE WHOLE REAL LINE AND EVEN ENTIRE-FUNCTIONS WITH NONNEGATIVE EVEN ORDER DERIVATIVES [J]. JOURNAL OF APPROXIMATION THEORY, 1986, 46 (03) : 297 - 313

[9] FREUD CONJECTURE FOR EXPONENTIAL WEIGHTS [J]. BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY, 1986, 15 (02) : 217 - 222

[10] LUBINSKY DS, 1985, LECTURE NOTES MATH, V1171