Almost Everywhere Convergence: 2nd

Solution to a problem of A. Bellow; universal weights from dynamical systems to mean-positive operators on Lp.I; some connections between ergodic theory and harmonic analysis; on Hopf's ergodic theorem for particles with different velocities; a note on the strong law of large numbers for partial sums of independent random vectors; summability methods and almost-sure convergence; concerning induced operators and alternating sequences; maximal inequalities and ergodic theorems for Cesaro-a or weighted averages; the Hilbert transform of the Gaussian; mean ergodicity of L1 contractions and pointwise ergodic theorems; multi-parameter moving averages; an almost sure convergence theorem for sequences of random variables selected from log convex sets; divergence of ergodic averages and orbital classification of non-singular transforamtion; almost sure convergence properties of weighted sums of Martingale difference sequences; pointwise ergodic theorems for certain order preserving mappings in L1; on the almost sure central limit theorem; universally bad sequences in ergodic theory; on an inequality of Kahane; principle for almost everywhere convergence of multiparameter processes.