AN ANALYTIC PROOF OF YOUNGS INEQUALITY

[1] FRANCIS EC, 1928, EXAMPLES INFINITE SE

[2] Hardy G. H., 1952, INEQUALITIES

[3] MCSHANE EJ, 1947, INTEGRATION

[4] Tolsted E., 1964, MATH MAG, V37, P2

[5] On classes of summable functions and their Fourier Series. [J]. PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-CONTAINING PAPERS OF A MATHEMATICAL AND PHYSICAL CHARACTER, 1912, 87 (594) : 225 - 229

[6] ZYGMUND A, 1952, TRIGONOMETRICAL SERI

[1] FRANCIS EC, 1928, EXAMPLES INFINITE SE

[2] Hardy G. H., 1952, INEQUALITIES

[3] MCSHANE EJ, 1947, INTEGRATION

[4] Tolsted E., 1964, MATH MAG, V37, P2

[5] On classes of summable functions and their Fourier Series. [J]. PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-CONTAINING PAPERS OF A MATHEMATICAL AND PHYSICAL CHARACTER, 1912, 87 (594) : 225 - 229

[6] ZYGMUND A, 1952, TRIGONOMETRICAL SERI