Length of paths for subharmonic functionsJANG-MEI WU.Journal of the London Mathematical Society. 1985, Vol 32, Num 3, pp 497-505, issn 0024-6107Article

Some fundamental interpolation problems for analytic and harmonic functions of class L₂SAITOH, S.Applicable analysis (Print). 1984, Vol 17, Num 2, pp 87-102, issn 0003-6811Article

Fine and nontangential convergence on an NTA domainTAYLOR, J. C.Proceedings of the American Mathematical Society. 1984, Vol 91, Num 2, pp 237-244, issn 0002-9939Article

Laws of the iterated logarithm, sharp good-λ inequalities and L^p-estimates for caloric and harmonic functionsBANUELOS, R; MOORE, C. N.Indiana University mathematics journal. 1989, Vol 38, Num 2, pp 315-344, issn 0022-2518Article

Brownian motion and harmonic functions on rotationally symmetric manifoldsMARCH, P.Annals of probability. 1986, Vol 14, Num 3, pp 793-801, issn 0091-1798Article

Boundary behaviour of level curves of harmonic functionsWALKER, W. J.Proceedings of the American Mathematical Society. 1984, Vol 91, Num 1, pp 102-104, issn 0002-9939Article

Weighted norm inequalities for conjugate A-harmonic tensorsDING, S; LING, Y.Journal of mathematical analysis and applications. 1996, Vol 203, Num 1, pp 278-288, issn 0022-247XArticle

Résultats de rigidité en théorie des applications harmoniques = Rigidity results in harmonic maps theoryPetit, Robert; El Soufi, A.1996, 74 p.Thesis

Representation of entire harmonic functions by given valuesRAHMAN, Q. I; SCHMEISSER, G.Journal of mathematical analysis and applications. 1986, Vol 115, Num 2, pp 461-469, issn 0022-247XArticle

Uniform approximation on closed sets by harmonic functions with Newtonian singularitiesGAUTHIER, P. M; GOLDSTEIN, M; OW, W. H et al.Journal of the London Mathematical Society. 1983, Vol 28, Num 1, pp 71-82, issn 0024-6107Article

C¹ regularity for infinity harmonic functions in two dimensionsSAVIN, Ovidiu.Archive for rational mechanics and analysis. 2005, Vol 176, Num 3, pp 351-361, issn 0003-9527, 11 p.Article

The Harnack and other conformally invariant metricsHERRON, D. A.Kodai mathematical journal. 1987, Vol 10, Num 1, pp 9-19, issn 0386-5991Article

Singularities of the continuation of fields and validity of Rayleigh's hypothesisMAYSTRE, D; CADILHAC, M.Journal of mathematical physics. 1985, Vol 26, Num 9, pp 2201-2204, issn 0022-2488Article

A stochastic approach to quasi-everywhere boundary convergence of harmonic functionsBANUELOS, R; OKSENDAL, B.Journal of functional analysis. 1987, Vol 72, Num 1, pp 13-27, issn 0022-1236Article

Fatou's theorem for the harmonic functions of two-dimensional Ornstein-Uhlenbeck processMARCH, P.Communications on pure and applied mathematics. 1985, Vol 38, Num 4, pp 473-497, issn 0010-3640Article

Harmonics on posetsSTANTON, D.Journal of combinatorial theory. Series A. 1985, Vol 40, Num 1, pp 136-149, issn 0097-3165Article

Harmonic univalent functions with negative coefficientsSILVERMAN, H.Journal of mathematical analysis and applications. 1998, Vol 220, Num 1, pp 283-289, issn 0022-247XArticle

some results of Phragmén-Lindelöf typeWARD, N. F. D; FENTON, P. C.Journal of mathematical analysis and applications. 1995, Vol 192, Num 1, pp 63-70, issn 0022-247XArticle

Approximation polynomiale et croissance des fonctions N-harmoniquesDjebbar, Bachir; Nguyen, Thanh Van.1987, 67 p.Thesis

Removable singularities for n-harmonic functions and Hardy classes in polydiscsSINGMAN, D.Proceedings of the American Mathematical Society. 1984, Vol 90, Num 2, pp 299-302, issn 0002-9939Article

Harmonic functions and matrix elements for hyperspherical quantum field modelsCUTKOSKY, R. E.Journal of mathematical physics. 1984, Vol 25, Num 4, pp 939-942, issn 0022-2488Article

A CONVERSE TO THE MEAN VALUE THEOREM FOR HARMONIC FUNCTIONS.VEECH WA.1975; AMER. J. MATH.; U.S.A.; DA. 1975; VOL. 97; NO 4; PP. 1007-1027; BIBL. 19 REF.Article

Composition of subfactors : New examples of infinite depth subfactorsBISCH, D; HAAGERUP, U.Annales scientifiques de l'Ecole normale supérieure. 1996, Vol 29, Num 3, pp 329-383, issn 0012-9593Article

Sur la représentation intégrale des fonctions harmoniques et des fonctions propres positives dans un espace riémannien symétrique = Integral representation of harmonic functions and positive eigenfunctions in a Riemannian symetric spaceGUIVARC'H, Y; MALLIAVIN, P.Bulletin des sciences mathématiques (Paris. 1885). 1984, Vol 108, Num 4, pp 373-392, issn 0007-4497Article

Radial limits of harmonic functions on the unit discGARDINER, Stephen J.Proceedings of the American Mathematical Society. 2005, Vol 133, Num 5, pp 1387-1389, issn 0002-9939, 3 p.Article