QUASI-EQUIVALENCE BETWEEN BOREL SUMMABILITY AND CONVERGENCE FOR FOURIER-LAGUERRE SERIES AT THE ENDPOINT

[1] GATTESCHI L, 1958, ATTI ACCAD SCI SFMN, V93, P506

[2] Hardy G. H., 1949, DIVERGENT SERIES

[3] Lebedev NN., 1965, SPECIAL FUNCTIONS TH, DOI [10.1063/1.3047047, DOI 10.1063/1.3047047]

[4] ASYMPTOTIC EXPRESSIONS FOR SOME INTEGRALS WHICH INCLUDE CERTAIN LEBESGUE AND FEJER CONSTANTS [J]. DUKE MATHEMATICAL JOURNAL, 1953, 20 (01) : 89 - 103

[5] Nagy B. S., 1965, INTRO REAL FUNCTIONS

[6] Contribution on the theory of Laguerre's polynomials I Development clauses [J]. MATHEMATISCHE ZEITSCHRIFT, 1926, 25 : 87 - 115

[7] Szego G, 1975, ORTHOGONAL POLYNOMIA

[8] Watson G.N., 1944, TREATISE THEORY BESS

[1] GATTESCHI L, 1958, ATTI ACCAD SCI SFMN, V93, P506

[2] Hardy G. H., 1949, DIVERGENT SERIES

[3] Lebedev NN., 1965, SPECIAL FUNCTIONS TH, DOI [10.1063/1.3047047, DOI 10.1063/1.3047047]

[4] ASYMPTOTIC EXPRESSIONS FOR SOME INTEGRALS WHICH INCLUDE CERTAIN LEBESGUE AND FEJER CONSTANTS [J]. DUKE MATHEMATICAL JOURNAL, 1953, 20 (01) : 89 - 103

[5] Nagy B. S., 1965, INTRO REAL FUNCTIONS

[6] Contribution on the theory of Laguerre's polynomials I Development clauses [J]. MATHEMATISCHE ZEITSCHRIFT, 1926, 25 : 87 - 115

[7] Szego G, 1975, ORTHOGONAL POLYNOMIA

[8] Watson G.N., 1944, TREATISE THEORY BESS